For Submission to the Journal of Geophysical Research Planets

For Submission to the Journal of Geophysical Research Planets

<p> 1 Last edited December 28, 2014 </p><p>2 For submission to the Journal of Geophysical Research – Planets </p><p>3 Modeling the Thermal and Physical Evolution of Mount Sharp’s Sedimentary </p><p>4 Rocks, Gale Crater, Mars: Implications for Diagenetic Minerals on the MSL </p><p>5 Curiosity Rover Traverse</p><p>6</p><p>7 Caue S. Borlina1,2, and Bethany L. Ehlmann2,3</p><p>8</p><p>9 1 Department of Atmospheric, Oceanic and Space Sciences, University of Michigan, Ann </p><p>10 Arbor, Michigan, USA</p><p>11 2 Division of Geological and Planetary Sciences, California Institute of Technology, </p><p>12 Pasadena, California, USA</p><p>13 3 Jet Propulsion Laboratory, California Institute of Technology, Pasadena, California, </p><p>14 USA</p><p>15</p><p>16 Corresponding author: [email protected]; 2215 Space Research Building, 2455 </p><p>17 Hayward St., Ann Arbor, MI 48109</p><p>18</p><p>19 Keywords: burial diagenesis, sedimentation, erosion, heat flow, Gale Crater, Mars </p><p>20 Science Laboratory (MSL)</p><p>21</p><p>22</p><p>23 24 Abstract</p><p>25 Gale Crater, landing site of the NASA Mars Science Laboratory (MSL) mission, has a</p><p>26 unique sedimentary stratigraphy, preserved in a 5 km high mound called Aeolis Mons</p><p>27 (informally known as Mt. Sharp). Understanding the processes of Mt. Sharp</p><p>28 sedimentation, erosion, and secondary mineral formation can reveal important</p><p>29 information regarding past geologic processes, the climate and habitability of early Mars,</p><p>30 and the organic preservation potential of these sedimentary deposits. Two endmember</p><p>31 scenarios for Mt. Sharp's formation are: (1) a complete filling of Gale crater followed by</p><p>32 partial removal of deposited sediments or (2) building of a central deposit with</p><p>33 morphology controlled by slope winds and only incomplete sedimentary fill of Gale</p><p>34 crater. Here we consider depths of burial predicted for both scenarios, coupled with a</p><p>35 thermal model to predict the temperature history of particular sediments presently</p><p>36 exposed at the surface. We compare our results with chemical and mineralogical analyses</p><p>37 by MSL to date and provide sedimentation scenario-dependent predictions of diagenetic</p><p>38 mineralogy in locations between Yellowknife Bay and upper Mt. Sharp. Results show</p><p>39 modeled erosion and deposition rates range from 5-42 μm/yr across different scenarios</p><p>40 and timing scales, consistent with or slightly higher than rates calculated for other</p><p>41 locations on Mars. Mineralogical predictions for locations close to Yellowknife Bay vary</p><p>42 with the choice of a cold or warm early Mars and the filling scenario. For (1),</p><p>43 temperatures experienced by sediments should decrease monotonically over the traverse</p><p>44 and up Mt. Sharp stratigraphy, whereas for (2) maximum temperatures are reached in the</p><p>45 lower units of Mt. Sharp and thereafter decline or hold roughly constant. If surface</p><p>46 temperatures on early Mars were similar to today, (1) predicts temperatures experienced 47 by sediments ranging from 50-100°C while for (2) only specificelect scenarios permit</p><p>48 diagenetic fluids (T>0°C) at select locations. In contrast, if surface temperatures on early</p><p>49 Mars were near the melting point of water, diagenetic temperatures were achieved over</p><p>50 the entire Curiosity traverse with temperatures ranging from 100-150°C under scenario</p><p>51 (1) and 0-100°C for variations of scenario (2). Under nearly all scenarios, evidence of</p><p>52 diagenesis at higher temperatures is expected as MSL moves towards Mt. Sharp.</p><p>53 Comparing our predictions with future MSL results on secondary mineral assemblages,</p><p>54 their spatial variation as a function of location on the traverse, and age of any authigenic</p><p>55 phases will constrain the timing and timescale of Mt. Sharp formation, paleosurface</p><p>56 temperature, and the availability and setting of liquid water on early Mars. </p><p>57</p><p>58 59 1. Introduction</p><p>60 The study of sedimentation processes at specific regions on Mars helps time order</p><p>61 aqueous mineral formation and defines the ancient geologic history of the red planet.</p><p>62 Such analysis can reveal important information about past habitability, presence of water</p><p>63 at or near the surface of the planet, and potential for the long-term preservation of organic</p><p>64 materials. Gale crater (137.4oE, -4.6oN), the landing site of the NASA Mars Science</p><p>65 Laboratory (MSL) mission, has a unique sedimentary stratigraphy, which permits</p><p>66 examining ancient Martian environmental conditions and aqueous alteration. Recent</p><p>67 studies have shown that Gale once hosted a fluvial-lacustrine environment, capable of</p><p>68 supporting life [Grotzinger et al., 2014]. The stratigraphic rock record of the area, and</p><p>69 thus its geologic history, is preserved in a 5 km high mound called Aeolis Mons</p><p>70 (informally, Mt. Sharp) located in Gale crater [Grotzinger et al., 2012] (Figure 1a). </p><p>71</p><p>72 Materials comprising Mt. Sharp have a low thermal inertia and subhorizontally layered</p><p>73 units, which implicate a sedimentary origin [Pelkey et al., 2004; Anderson & Bell, 2010;</p><p>74 Thomson et al., 2011]. More recent work has suggested the lowermost units are cross-</p><p>75 bedded sandstones formed by cementation and lithification of sand dunes [Milliken et al.,</p><p>76 2014]. The lower mound includes distinctive sedimentary beds with hydrated sulfates,</p><p>77 iron oxides and Fe/Mg smectite clay minerals [Millken et al., 2010; Fraeman et al.,</p><p>78 2014]. Spectral signatures associated with the upper mound do not permit unique</p><p>79 identification of secondary mineral phases, though eroded boxwork structures suggest</p><p>80 precipitation of minerals during fluid flow within the sediments [Siebach and Grotzinger,</p><p>81 2014]. 82</p><p>83 Many hypotheses have been developed to explain Mt Sharp formation, variously</p><p>84 invoking airfall dust or volcanic ash, lag deposits from ice/snow, aeolian and</p><p>85 fluviolacustrine sedimentation [for review, see Anderson & Bell, 2010; Wray, 2013;</p><p>86 LeDeit et al., 2013]. Nevertheless, regardless of the process(es) delivering sediments, two</p><p>87 endmember scenarios describe the time-evolution, i.e., growth and subsequent erosion, of</p><p>88 Mt. Sharp. In Scenario 1, Gale Crater was completely filled with layered sediments then</p><p>89 partially exhumed, leaving a central mound [Malin and Edgett, 2000] (Figure 1b). In</p><p>90 Scenario 2, an aeolian process characterized by slope winds created a wind-topography</p><p>91 feedback enabling growth of a high mound without complete fill of the crater [Kite et al.,</p><p>92 2013] (Figure 1c). </p><p>93</p><p>94 The history of Mt. Sharp’s sedimentation and mineralization provides key constraints on</p><p>95 environmental conditions on early Mars, including the availability of liquid water and the</p><p>96 nature of geochemical environments. Understanding sediment deposition and possible</p><p>97 diagenesis is also crucial to establishing the preservation potential through time for</p><p>98 organic carbon of biological or abiotic origin trapped in sedimentary rock strata. The</p><p>99 thermal history of sediments and their exposure to fluids exerts strong control on the</p><p>100 persistence of organic compounds in the sedimentary record (e.g., Harvey et al., 1995;</p><p>101 Lehmann et al., 2002). Initial studies of the diagenesis of Martian sediments pointed out</p><p>102 the apparent ubiquity of the “juvenile” sediments with smectite clays, amorphous silica</p><p>103 and a paucity of evidence for illite, chlorite, quartz and other typical products of</p><p>104 diagenesis, which are common in the terrestrial rock record, thus concluding that 105 diagenetic processes on Mars were uncommon, perhaps limited by water availability</p><p>106 [Tosca & Knoll, 2009]. Since then, a growing number of studies have identified clay</p><p>107 minerals such as illite, chlorite, and mixed layer clays that can form from via diagenesis</p><p>108 [Ehlmann et al., 2009, 2011a, 2011b; Milliken & Bish, 2010; Carter et al., 2013]. So far,</p><p>109 minerals identified in Mt. Sharp from orbit do not include these phases. However, in situ</p><p>110 rover data at Yellowknife Bay implies at least early diagenetic reactions to form</p><p>111 mineralized veins, nodules, and filled fractures within the mudstones [Stack et al., 2014;</p><p>112 Siebach et al., 2014], including exchange of interlayer cations in smectite clays or</p><p>113 incipient chloritization [Vaniman et al., 2014; Rampe et al., 2014; Bristow et al., 2014]. </p><p>114</p><p>115 Here we model the potential diagenetic history of the sediments comprising Mt. Sharp</p><p>116 and accessible in rock units along Curiosity’s traverse. We couple the two sedimentation</p><p>117 scenarios [Malin and Edgett, 2000; Kite et al., 2013] with a thermal model for ancient</p><p>118 Martian heat flow and timescales for Mt. Sharp sedimentary deposition and erosion</p><p>119 constrained by crater counts. We model temperature variations experienced within the</p><p>120 region between Yellowknife Bay, the base of Mt. Sharp, and the lower unit/upper unit</p><p>121 Mt. Sharp unconformity, and we compare them with select key temperature thresholds</p><p>122 relevant for diagenesis: stability of liquid water (0oC) and the a temperature for efficient</p><p>123 smectite to illite conversion (~40oC). We also analyze the time-temperature integral, an</p><p>124 alternative method for establishing the likelihood and extent of mineral diagenesis as</p><p>125 described by Tosca and Knoll [2009]. The final results are compared to mineralogical and</p><p>126 chemical findings obtained by MSL to date. Potential mineralogical findings across</p><p>127 MSL’s traverse are discussed and correlated with implications for sedimentation 128 processes on Mars, timescales, early Mars temperatures, liquid water availability, and the</p><p>129 organic preservation potential of Gale sediments. </p><p>130</p><p>131 2. Methodology</p><p>132 In this section we describe how we defined the pristine Gale basement and final Mt.</p><p>133 Sharp profile, the two different endmember sedimentation scenarios and variations in</p><p>134 parameters used during the modeling, timescales and timing of sedimentation assumed,</p><p>135 the derivation of the thermal model for surface heat flow, and the topographic profile of</p><p>136 the rover traverse that defines the studied region. </p><p>137</p><p>138 2.1 Pristine Gale Basement & Modern Topography</p><p>139 In order to evaluate how Gale Crater changed we needed to first determine the ancient</p><p>140 (starting point) and modern (ending point) topographies of the crater. Gale crater has</p><p>141 been both eroded and filled relative to its original topographic profile. Consequently, a</p><p>142 combination of theoretical constraints and observational constraints from the Mars</p><p>143 Orbiting Laser Altimeter Altitude (MOLA) dataset was used to set the initial conditions</p><p>144 for Gale's crater shape, i.e. its initial topographic profile. Observed crater depth-diameter</p><p>145 relationships on Mars predict a range of initial crater depths for Gale crater (D ~154 km)</p><p>146 ranging from 4.2 km to 5.4 km [Garvin et al., 2003; Boyce and Garbeil, 2007; Robbins</p><p>147 and Hynek, 2007]. Kalynn et al. [2013] empirically have shown Martian central peak</p><p>148 heights of ~1 km for ~100 km craters. Our examination of craters on Mars, better</p><p>149 preserved than Gale, with diameters ranging from 131 km to 155 km (at 16ºW, 43ºS;</p><p>150 36ºW, 36ºS; 45ºE, 42ºN) yielded lower bounds on central peak height ranging from 1.0- 151 2.1 km that did not scale in a straightforward way with diameter, and these central peak</p><p>152 heights may be underestimates due to later crater fill. Hence, we set the initial shape of</p><p>153 Gale Crater to be 154 km in diameter and 5 km deep with a central peak height of 1.55</p><p>154 km. In order to have realistic slopes, we scaled the average topographic profile from</p><p>155 Moreux crater (45E, 42N) to fit Gale's parameters. </p><p>156</p><p>157 Modern Gale crater has a highly asymmetric central mound, its cross-sectional profile</p><p>158 varying with azimuth. The average Gale profile shown (Figure 2) was compiled from</p><p>159 multiple roughly NW-SE cross-sections of present-day crater topography and then</p><p>160 averaged after removing local geologic features. The average Gale profile is used for</p><p>161 estimation of an average overburden over the Curiosity rover traverse. Scenarios 2a and</p><p>162 2b were tuned to produce final mounds of width approximately equivalent to the width of</p><p>163 the average profile. </p><p>164 </p><p>165 2.2 Mt. Sharp Sedimentation Scenarios</p><p>166 We develop two geological scenarios for the time evolution of Mt. Sharp filling/removal:</p><p>167 (1) a complete filling of the crater followed by partial removal leaving a central mound,</p><p>168 [Malin and Edgett, 2000]; and (2) an aeolian process, where the mound only grew near</p><p>169 the center of the crater with continuous presence of strong mound-flank slope winds</p><p>170 capable of eroding the mound and keeping it away from the sides of the crater [Kite et al.,</p><p>171 2013]. </p><p>172</p><p>173 2.2.1 Scenario 1 174 Scenario 1 is characterized by a complete fill of the crater to the height of the highest</p><p>175 peak of Mt. Sharp, followed by partial erosion of the crater, leaving the modern shape of</p><p>176 Mt. Sharp as final output. We use an average Gale profile as the final shape (see section</p><p>177 2.1). This scenario is strongly dependent on timescales defined in section 2.3.</p><p>178 Sedimentation and erosion rates are computed linearly based on the defined time period</p><p>179 for erosion/sedimentation processes and necessary burial/erosion height, i.e., deposition</p><p>180 rate is computed as distance from pristine basement to the top of the crater, divided by</p><p>181 deposition time. Erosion rate computed as distance from top of the crater (completely</p><p>182 filled crater) to the average modern profile, divided by erosion time. </p><p>183</p><p>184 2.2.2 Scenario 2</p><p>185 Scenario 2 is an aeolian process where the mound grew close to the center of the crater</p><p>186 with the surrounding topography creating an environment for the presence of strong</p><p>187 mound-flank slope winds capable of eroding the mound. We use the model and code</p><p>188 developed by Kite et al. [2013] to generate the evolution of the topographic profile with</p><p>189 time. Briefly, in Kite et al.’s model a saltation model approximation is used to determine</p><p>190 the balance between the deposition D (set at the beginning of the simulation), and the</p><p>191 erosion E (time varying). The result is the computation of dz/dt (altitude variation over</p><p>192 time) for every time step. The following set of equations define the scenario</p><p>(1) 193</p><p>(2) 194</p><p>(3) 195 196 where k is an erodibility factor; α is a parameter responsible for sand transport, soil</p><p>197 erosion and rock abrasion on the crater; U is a unitless dimensionless expression related</p><p>198 to the magnitude of the shear velocity (dx’, a mesh unit in Kite et al., is 1i.e. at t = 0 the</p><p>199 basement is represented by a mesh with spacing dx’ of unit value); U0 is the component</p><p>200 of background bed shear velocity; z’ is the height; x is the location within the crater (0 <</p><p>201 x < 154 km, the crater diameter); x’ is the distance half-way between the values of x</p><p>202 starting at x = 1.5 km and ending at x = 153.5 km; and L is a length scale that accounts for</p><p>203 the effects of inertia. A special parameter R/L is used which correlates the width of the</p><p>204 crater wall to the crater size. For small craters we should expect small values of R/L,</p><p>205 around 0.1-1 (for a complete analysis of R/L verify the supplementary material from Kite</p><p>206 et al., [2013]). </p><p>207</p><p>208 Is important to notice that . U and z’ are tiime varying values. Eq. (3) is evaluated for</p><p>209 each time step considering left and right slopes of the winds: for a value of x, we compute</p><p>210 the integral for left slopes (values less than x) and right slopes (values greater than x and</p><p>211 less than 154 km). The operator max[ ] selects the slope with the highest value, which</p><p>212 then permits evaluation of Eq. (2) at each time step. Eq. (1) is also then evaluated in each</p><p>213 timestep, using E from Eq. (2) and a value for D determined from the user-set parameter</p><p>214 D’ (D=D’E0, where E0 is the initial erosion at the start of the simulation)). In Kite et al.</p><p>215 [2013] and our Scenario 2a, D is fixed in the first time step and is constant thereafter. In</p><p>216 our Scenario 2B, D is set initially then declines linearly. </p><p>217 We experimented with multiple choices of parameter combinations and choose to</p><p>218 work with two different sets of parameters that yield topographic profiles most similar to 219 Gale. Parameters used by Kite et al. [2013] and this study are given in Table 1. We name</p><p>220 the two different scenarios as 2a and 2b. Scenario 2a is defined with a constant deposition</p><p>221 rate. The mound grows tall with a relatively constant width over time. Scenario 2b has a</p><p>222 linearly decreasing deposition rate over time, and the mound grows wide then steepens</p><p>223 and narrows. Both scenarios converge on a similar final output though the amount of</p><p>224 sediment overburden as a function of time depends on the intermediate steps. The output</p><p>225 has no time dependency; we implement timescales in the final output of the model by</p><p>226 scaling the output to our specified durations after iterations converged. A special</p><p>227 parameter R/L is introduced at this point, which correlates the width of the crater wall to</p><p>228 the crater size. For small craters we should expect small values of R/L, around 0.1-1 (for</p><p>229 a complete analysis of R/L verify the supplementary material from Kite et al., [2013]). </p><p>230</p><p>231 2.3 Timescales</p><p>232 Crater counts on the ejecta blanket of Gale crater constrain its formation age to Late</p><p>233 Noachian/Early Hesperian, approximately 3.8 to 3.6 Ga, and place an upper limit on the</p><p>234 period of infilling Mt. Sharp sediments [Thomson et al., 2011; Le Deit et al., 2013].</p><p>235 Similarly, an upper limit to the age and extent of lower Mt. Sharp can be obtained using</p><p>236 the superposition relationship of the topographically lower but stratigraphically higher</p><p>237 deposits of Aeolis Palus, which have estimated ages ranging from early Hesperian to</p><p>238 early Amazonian [Thomson et al., 2011; Le Deit et al., 2012; Grant et al., 2012], i.e.,</p><p>239 from ~3.2 to ~3.5 Ga. Thus, most of the formation and erosion of Mt. Sharp to its present</p><p>240 extent took place during the Hesperian, though processes continued to shape the form of</p><p>241 the mound during the Amazonian. 242</p><p>243 While surface ages based on crater counts are superb for relative age dating, pinning in</p><p>244 absolute time is challenged by the existence of different chronology models relating the</p><p>245 density of craters with time [e.g., Werner & Tanaka, 2011]. Yet, numerical ages</p><p>246 constraining the start and end of major episodes of Mt. Sharp erosion and deposition are</p><p>247 required to tie burial history to models of the secular cooling of Mars (section 2.4).</p><p>248 Consequently, we examine three different temporal scenarios for the fill and exhumation</p><p>249 of Mt. Sharp: (1) a standard model, (2) a maximum diagenesis model, and (3) a minimum</p><p>250 diagenesis model. For (1), Mt. Sharp formation begins at 3.7 Ga, reaches 5 km in height,</p><p>251 and is then exhumed to reach approximately its present extent by 3.3 Ga. For (2), Gale</p><p>252 crater and Mt. Sharp form early, 3.85 Gyr, and Mt. Sharp is exhumed late, 3.0 Gyr, thus</p><p>253 providing a maximum for heat flow and duration of burial. For (3), Mt. Sharp forms late,</p><p>254 3.6 Gyr and is quickly exhumed by 3.4 Gyr. </p><p>255</p><p>256 2.4 Thermal Model</p><p>257 The thermal model used here defines temperature as a function of depth and time. We</p><p>258 construct it by using the one-dimensional steady-state heat conduction solution that</p><p>259 describes the temperature T as a function of the depth, z, and time, t, as</p><p>(1) 260 where T0 is mean surface temperature, q(t) is the heat flow as a function of time, k is the</p><p>261 thermal conductivity, ρ is the density and H(t) the heat production as a function of time.</p><p>262 We define ρ = 2500 kg/m3, k = 2 W/mC, values typical for average sedimentary rocks on</p><p>263 Earth [Beardsmore and Cull, 2001]. 264 The mean surface temperature for early Mars is still an unknown. Here we adopt</p><p> o o 265 two possibilities: T0 = 0 C and T0 = -50 C in order to analyze how different values of T0</p><p>266 can impact the results. The first presumes a warmer early Mars where temperatures</p><p>267 routinely exceed the melting point of water during large portions of the Martian year; the</p><p>268 latter represents the modern-day average equatorial temperature. Finally, q(t) and H(t)</p><p>269 were estimated by curve-fitting to geophysical models for the evolution of heat flow</p><p>270 [Parmentier and Zuber, 2007] and crustal heat production, respectively, through time</p><p>271 [Hahn et al., 2011; their Figure 2]. Results for q(t) and H(t) are shown in Figures 3a and</p><p>272 3b. Parmentier and Zuber [2007] estimated values for q to be ~60mW/m2 at 3.5 Gyr for a</p><p>273 variety of cooling scenarios and 20mW/m2 at present; measurements of modern heat flow</p><p>274 will soon be obtained by the InSight mission.. These values are similar to those</p><p>275 independently predicted by Morschhauser et al. [2011]. Figure 3c shows derived</p><p>276 temperatures as a function of depth for the two different mean surface temperatures and</p><p>277 several time periods. </p><p>278</p><p>279 Gale may have had additional heating from hydrothermal sources such as residual</p><p>280 heat following the Gale-forming impact or local volcanic sources, but we do not include</p><p>281 these in our modeling. Were additional sources of heat present, heat flow would be higher</p><p>282 and temperatures higher. Thus our estimates for temperatures reached are lower bounds.</p><p>283</p><p>284 2.5 Yellowknife Bay to Mt. Sharp: MSL’s Traverse</p><p>285 After landing, MSL headed toward Yellowknife Bay, a region in the opposite direction of</p><p>286 the expected path toward Mt. Sharp. The rocks at Yellowknife Bay preserve evidence for 287 a fluvio-lacustrine environment [Grotzinger et al., 2014] and several minerals related to</p><p>288 aqueous alteration, including Mg smectites and hydrated calcium sulfates, were identified</p><p>289 [Vaniman et al., 2014]. </p><p>290</p><p>291 Given sections 2.1-2.4 above, we model the sedimentary and thermal history along the</p><p>292 Curiosity traverse, obtained between Yellowknife Bay, the Murray buttes entrance to Mt.</p><p>293 Sharp, and predicted future locations of MSL Curiosity after climbing Mt. Sharp. Figure</p><p>294 4 shows Bradbury Landing, Yellowknife Bay, Hidden Valley and a potential future final</p><p>295 location of MSL. We picked the final future location for modeling to be the</p><p>296 unconformity, marking the boundary between upper and lower Mt Sharp. In order to</p><p>297 locate Yellowknife Bay in our model, we compute the ratio between the distance of the</p><p>298 closest rim to Yellowknife Bay and the distance of the rim to the foothill of Mt. Sharp.</p><p>299 This is necessary because different models output mounds of different widths, and proper</p><p>300 location of the rover relative to the mound is crucial for computation of overburden rates.</p><p>301 The ratio computed here is ~0.93. For the final output of our models we identify</p><p>302 Yellowknife Bay at 0.93 of the distance between the closest rim and the foothill of the</p><p>303 output mound. Yellowknife Bay and Hidden Valley (~ Sol 722) have similar altitudes</p><p>304 and rim distances. The unconformity is ~1000 m higher than Yellowknife Bay: we then</p><p>305 conclude that ~ Sol 722 is represented by the location that is 1000 m higher than the</p><p>306 location set to be Yellowknife Bay (at the 0.93 ratio to the crater). and XX further from</p><p>307 the crater rim toward the interior of the crater. Results for the thermal history are</p><p>308 subsequently presented as a range of values between Yellowknife Bay and the</p><p>309 unconformity in Mt. Sharp. This range represents MSL’s future traverse range. 310</p><p>311 2.6 Key diagenetic thresholds</p><p>312 Once deposited, subsequent fluid circulation through sediments can lead to textural</p><p>313 changes as well as alteration of existing minerals and formation of new minerals.</p><p>314 Phyllosilicates, sulfates, iron oxides, and silica phases may form and/or undergo</p><p>315 mineralogic transitions, depending upon the chemistry of diagenetic fluids and</p><p>316 temperature. It is beyond the scope of this work to track all diagenetic transitions [for</p><p>317 review, see Mackenzie, 2005]; we instead focus on reporting modeled temperatures. For</p><p>318 reference, however, we do track three key diagenetic thresholds: the freezing point of</p><p>319 water at 0ºC, the illite to smectite conversion at ~40ºC, and the time-temperature integral.</p><p>320</p><p>321 Smectites are swelling clays that form during the reaction of water with silicates. At</p><p>322 elevated temperatures, however, smectites are no longer the thermodynamically favored</p><p>323 phase, and conversion of smectites to other phyllosilicate phases like illite or chlorite that</p><p>324 lack interlayer water begins. The temperature, the fluid composition, the amount of water</p><p>325 available, and burial duration are dictate resultant mineralogy. Given the presence of</p><p>326 smectite clay, either from in situ formation [Vaniman et al., 2014; Bristow et al., 2014] or</p><p>327 transport from a watershed with smectite clays [Ehlmann & Buz, accepted] in</p><p>328 sedimentary rocks at Gale crater, we track two thresholds for determining whether</p><p>329 smectite would be expected to have converted to another phase: a single temperature</p><p>330 threshold (40ºC) commonly cited for the smectite-illite conversion temperature [CITE]</p><p>331 and a time-temperature integral with thresholds based on the terrestrial clay mineral rock</p><p>332 record [Tosca & Knoll, 2009]. Tracking the 0ºC threshold also provides a useful 333 parameterization of water availability for alteration processes (if it is present). Fluids</p><p>334 may, of course, be available at lower temperatures due to freezing point depression from</p><p>335 dissolved salts. </p><p>336</p><p>337</p><p>338 3. Results</p><p>339 In this section we provide results for the scenario modeling erosion/deposition rates,</p><p>340 followed by temperature results for different scenarios and locations. , and Wwe conclude</p><p>341 by presenting the time-temperature integrals for the different models. </p><p>342</p><p>343 3.1 Topographic Evolution and Erosion/Deposition Rates</p><p>344 Figures 5a and 5d show the evolution of topography and overburden values for scenario</p><p>345 1, complete fill and exhumation, under the standard timing model; maximum diagenesis</p><p>346 and minimum diagenesis models have the same overall evolution, albeit with</p><p>347 temperatures achieved at different points in time. Figure 5 also shows the same</p><p>348 information for Sscenarios 2a (Figure 5b and 5e) and 2b (figure 5c and 5f). For the</p><p>349 topography variation the blue line represents the most ancient topography, while the red</p><p>350 line represents the most recent one. In Figure 5, a solid line represents Yellowknife Bay</p><p>351 while a dashed line represents the unconformity described in section 2.5. </p><p>352</p><p>353 If the complete filling and exhumation to present-day topography is assumed (Scenario</p><p>354 1), with the time period equally split into an interval of net erosion followed by interval</p><p>355 of net deposition, the average rates of erosion and deposition are 6-27 µm/yr and 8-34 356 µm/yr, respectively. Assuming a model where strong mound-flank slope winds are</p><p>357 capable of eroding the mound (Scenario 2), erosion and deposition rates were calculated</p><p>358 based on where elevation gradients were either negative (erosion) or positive</p><p>359 (deposition). For Scenario 2a average erosion rates fall between 5-21 µm/yr, while</p><p>360 average deposition rates range from 5-21 µm/yr. For Scenario 2b average erosion rates</p><p>361 are within 7-29 µm/yr while deposition rates range from 8-35 µm/yr. Table 2 summarizes</p><p>362 the obtained results. </p><p>363 </p><p>364 3.2 Temperature</p><p>365 The results obtained in this section are based on coupling the topographic evolution of</p><p>366 Mt. Sharp with the thermal model for Mars’ changing geothermal gradient. Figure 6</p><p>367 shows the temperature variation with time for two locations (Yellowknife Bay and Mt.</p><p>368 Sharp), considering three different timing scenarios and three different sedimentary</p><p>369 models. Figures 6a, 6b and 6c show results for the different timing constraints</p><p>370 considering a cold early Mars (-50oC), while Figures 6d, 6e and 6f show the same results</p><p>371 but for a warm early Mars (0oC). </p><p>372</p><p>373 As a general observation, the timing has little effect on the peak temperatures achieved</p><p>374 and overall range of temperatures experienced by the sediments. It does, however,</p><p>375 significantly affect the time-temperature integral, which determines the expected degree</p><p>376 of diagenesis under Tosca & Knoll [2009]’s suggested approach to evaluating sediment</p><p>377 maturity. Our summary of results below assumes ground waters or ice were present. For</p><p>378 more on this issue, see section 4.2, discussion. 379</p><p>380 3.2.1 Cold Early Mars</p><p>381 For a cold early Mars, scenario 1 leads to conditions where water would be liquid and</p><p>382 illite could form from smectite everywhere from Yellowknife to Mt. Sharp. Maximum</p><p>383 temperatures reached are ~100ºC and ~70ºC at Yellowknife Bay and Mt. Sharp,</p><p>384 respectively (Figure 6a, 6b and 6c). Scenario 2a does not generate conditions above 0ºC;</p><p>385 there would be no alteration or diagenesis in situ unless driven by salty brines. Scenario</p><p>386 2a implies that swelling clays (if formed by another process and part of the sedimentary</p><p>387 deposit) should be the dominant clay from Yellowknife Bay and Mt. Sharp. Scenario 2b</p><p>388 predicts liquid water at Mt. Sharp that could facilitate diagenetic transitions, though</p><p>389 temperatures above 40ºC are not reached. Under Sscenario 2b, at Yellowknife Bay the</p><p>390 0ºC threshold is not reached, and only freezing point-depressed brines are permitted by</p><p>391 the temperature data. </p><p>392</p><p>393 Using the time-temperature integral as a metric of diagenesis (Figure 7a, 7b and 7c),</p><p>394 Scenario 1 predicts the complete transformation of smectite to illite at Yellowknife Bay</p><p>395 for the standard and maximum diagenesis models and at Mt. Sharp for the maximum</p><p>396 diagenesis model only. In all other Scenario 1 cases, transformation of smectite to illite</p><p>397 occurs, but is partial. Scenario 2b implies partial smectite to illite conversion at Mt.</p><p>398 Sharp, but not at Yellowknife Bay. Scenario 2a does not predict that any conversion</p><p>399 process occurs. </p><p>400</p><p>401 3.2.2 Warm Early Mars 402 For warm early Mars, liquid water that might cause alteration and diagenesis would be</p><p>403 available everywhere between Yellowknife Bay and Mt. Sharp under all scenarios</p><p>404 (Figures 6d, 6e and 6f). Maximum temperatures greater than 100ºC occur at both</p><p>405 Yellowknife Bay and Mt Shap in scenario 1. In both Sscenarios 2a and 2b, temperatures</p><p>406 above 40ºC are reached at Mt. Sharp, while in Sscenario 2b, this threshold is only</p><p>407 exceeded for Mt. Sharp. </p><p>408</p><p>409 Using the time-temperature integral, complete conversion of smectite to illite is predicted</p><p>410 for all scenarios and locations except for 2a at Yellowknife Bay. Surface temperatures at</p><p>411 0 o C would imply that any smectites should not have persisted elsewhere from the base to</p><p>412 unconformity of Mt. Sharp. Plots are shown in Figures 7d, 7e and 7f. </p><p>413</p><p>414 4. Discussion</p><p>415 In this section we present a discussion based on the comparison of our results with the</p><p>416 prior work, including MSL Curiosity data, acquired to date. We start by discussing</p><p>417 predicted erosion and deposition rates. We then proceed to describe the current</p><p>418 knowledge regarding the presence of clays throughout MSL’s path, and predictions for</p><p>419 what the rover might encounter under each scenario. </p><p>420</p><p>421 4.1 Martian Deposition and Erosion Rates</p><p>422 Overall the calculated averages obtained in section 3.1 and summarized in Table 2 fall</p><p>423 near the ranges of 10-100 µm/yr for estimated Martian sedimentary deposition [Lewis &</p><p>424 Aharonson, 2014]. The calculated average ranges moderately exceed estimated erosion 425 rates of Noachian and Hesperian terrains, 0.7-10 µm/yr, but are at the lower end of</p><p>426 erosion rates from Earth, 2-100µm/yr [Golombek et al., 2006]. Notably, typical Martian</p><p>427 net erosion rates are not compatible with the growth and erosion of Mt. Sharp entirely</p><p>428 during the Hesperian, as suggested by surface ages based on crater counts; at ~1 µm/yr,</p><p>429 the erosion of 4 km of material would take 4 Gyr. Having erosion and deposition rates</p><p>430 falling within a reasonable range derived from the literature confirms the plausibility of</p><p>431 our assumptions and the models described in this work.</p><p>432</p><p>433 It should be noted that deposition/erosion under Scenario 2a and 2b is computed</p><p>434 somewhat differently than for Scenario 1 in which the erosion and deposition and equally</p><p>435 scaled to add and then remove the necessary materials over the specified time period.</p><p>436 While in Scenario 2, a discrete erosion rate is computed in every time step iteration (, the</p><p>437 Kite et al. [2013] model computes deposition rate using a constant value based on the</p><p>438 initial time step that does not change during the simulation, regardless of Mt Sharp form).</p><p>439 For scenario 2a, this assumption is used; however, with our choice of crater wall height, 5</p><p>440 km instead of 10 km in Kite et al. [2013], this leads to a thin central mound. For scenario</p><p>441 2b, we decrease the deposition rate linearly with time. Several behaviors of deposition</p><p>442 rate could be used here. For a distinct endmember, we choose one that yielded results</p><p>443 similar to what we see at Gale, e.g. a mound height and shape that matches modern</p><p>444 topography and that also steepens with time and retreats back from the wall toward the</p><p>445 center, a sequence originally proposed in Kite et al. [2013]. A step function could be</p><p>446 used here as well: a simulation of volcanic interference while the aeolian process happens 447 inside the crater. Our analysis with this case showed a final form similar to the constant</p><p>448 deposition case. </p><p>449</p><p>450 4.2 Mineralogical Implications from Ground Measurements and Modeling </p><p>451 4.2.1 Yellowknife Bay</p><p>452 Vaniman et al. [2014] identified trioctahedral smectites at Yellowknife Bay in the</p><p>453 samples John Klein and Cumberland. No illites were positively recognized. Interestingly,</p><p>454 XRD patterns indicate that the smectite interlayers in John Klein are collapsed, while</p><p>455 those in Cumberland are held open, perhaps by metal-hydroxides [Bristow et al., in</p><p>456 press]. This suggests an additional episode(s) of fluid interaction with the smectite clays</p><p>457 after formation. This is consistent with the overall history of the Yellowknife Bay</p><p>458 sedimentary rock which shows, raised ridges, nodules, and calcium sulfate veins inferred</p><p>459 to result from post-depositional processes [Grotzinger et al., 2014; Siebach et al., 2014;</p><p>460 Stack et al., 2014]. </p><p>461</p><p>462 Our analysis of models for the temperatures experienced by the Yellowknife Bay</p><p>463 sediments indicates either Yellowknife Bay was either never buried by >1 km of fill and</p><p>464 mean Hesperian Mars surface temperatures were substantially below zero or water was</p><p>465 unavailable during most of Yellowknife Bay’s burial. Any scenario where Yellowknife</p><p>466 Bay is buried under 5 km of fill (Scenario 1) leads to conversion of smectite to illite if</p><p>467 water is available. The conversion is complete in all except the minimum diagenesis, Tsurf</p><p>468 = 50 C case. Scenarios where the crater is partially filled (Scenarios 2a, 2b; up to XX km)</p><p>469 do not predict any smectite to illite conversion if average mean surface temperatures were 470 substantially below 0ºC because, even with burial, subsurface temperatures do not exceed</p><p>471 0ºC. In a warmer early Mars, where Tsurf ≥ 0ºC, partial to complete conversion of smectite</p><p>472 to illite would be expected at Yellowknife Bay, even with partial burial, so long as water</p><p>473 is available.</p><p>474</p><p>475 Thus, if the deposition of the Yellowknife Bay sediments pre-dates Mt. Sharp formation,</p><p>476 a cold early Mars and slope wind model with relatively little burial is implicated.</p><p>477 However, the stratigraphic relationships between Yellowknife Bay sediments and other</p><p>478 units are ambiguous, and the deposit might instead represent a late-stage unit from Peace</p><p>479 Vallis alluvial activity emplaced atop materials left behind during Mt. Sharp’s retreat.</p><p>480 Continued analysis of orbital and in situ data to understand contact relationships is</p><p>481 crucial. Moreover, these data highlight the importance of analysis of the mineralogy of</p><p>482 Mt. Sharp sediments where the stratigraphic relationships are clear to determine the</p><p>483 environmental history of Gale crater deposits.</p><p>484</p><p>485 4.2.2. Implications for Diagenesis along the Traverse and Lower Mt. Sharp </p><p>486 As Curiosity continues its trek toward Mt Sharp, continued collection of mineralogic data</p><p>487 will test whether paleotemperatures were higher or lower in Mt. Sharp compared to</p><p>488 Yellowknife Bay and whether the smectite to illite conversion took place. Figure 8</p><p>489 provides maximum temperatures experienced sedimentary rocks at locations between</p><p>490 Yellowknife Bay and Mt. Sharp, considering different scenarios and timing scales.</p><p>491 Scenario 1 has a maximum temperature at every location that decreases from</p><p>492 Yellowknife Bay to Mt. Sharp. Scenario 2a has an increasing maximum temperature 493 across MSL’s traverse, and scenario 2b has a peak maximum temperature located</p><p>494 somewhere between Yellowknife Bay the Mt. Sharp unconformity, near an elevation of</p><p>495 2.6 km. These distinctive patterns provide crucial, testable constraints for the history of</p><p>496 sedimentary deposition because these patterns of temperature increase would be recorded</p><p>497 in the sediments, if there were waters within Gale crater during the Hesperian. If Gale</p><p>498 crater was completely filled then exhumed, diagenesis should decrease with distance up</p><p>499 Mt. Sharp, whereas incomplete fill under a slope wind model scenario would show</p><p>500 increased diagenesis toward the center part of the mound. If temperature can also be</p><p>501 discerned from diagenetic mineral assemblages, these constrain Hesperian surface</p><p>502 temperatures, and thus paleoclimate, at Gale crater. </p><p>503</p><p>504 5. Conclusions</p><p>505 Understanding the conditions that led to sediment deposition, erosion, and secondary</p><p>506 mineral formation in Gale crater advances our understanding of the evolution of</p><p>507 environmental conditions on ancient Mars. We developed a coupled sedimentation-</p><p>508 thermal model that traced temperature as a function of time for two different scenarios: 1)</p><p>509 complete fill of Gale crater followed by partial erosion and 2) partial fill dictated by slope</p><p>510 winds as described by Kite et al., [2013]. Determining maximum temperatures of</p><p>511 sediments and computation of time-temperature integrals provides a set of distinctive</p><p>512 predictions for the extent of diagenesis, testable by what we are seeing today by the MSL</p><p>513 mission. Our models have erosion and deposition rates within expected Martian</p><p>514 deposition and erosion values. We find that in the presence of water during Mt. Sharp</p><p>515 formation and erosion, the smectite to illite conversion should have occurred at all levels 516 in lower Mt. Sharp if Gale crater had been completely filled. Moreover, either</p><p>517 Yellowknife Bay was never buried by >1km of overburden, or there was insufficient</p><p>518 water available for diagenesis when it was buried, due to either aridity or Hesperian mean</p><p>519 annual surface temperatures well below zero. Complete fill of Gale crater means the</p><p>520 rover should observe decreasing diagenesis as it climbs Mt. Sharp, whereas a slope wind</p><p>521 model [Kite et al., 2013] would predict increasing diagenesis as the rover climbs lower</p><p>522 Mt. Sharp. Characterization of diagenetic mineral assemblages observed by Mt. Sharp as</p><p>523 well as their spatial pattern along the rover traverse thus collectively can reveal the</p><p>524 paleoenvironmental and sedimentary histories of Gale crater’s Mt. Sharp. </p><p>525</p><p>526 Acknowlegements</p><p>527 We thank Edwin Kite for sharing his Matlab code for the wind slope model for</p><p>528 generation of central mounds of discrete widths. This work was partially funded by an</p><p>529 MSL Participating Scientist grant to B.L.E. The Caltech Summer Undergraduate</p><p>530 Research Fellowship program provided programmatic support to C.B. </p><p>531 References</p><p>532 Anderson, R. C., and J. F. 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Mineralogy of a mudstone at yellowknife bay, gale crater, mars. Science </p><p>629 (New York, N.Y.), 343(6169), 1243480. doi:10.1126/science.1243480 [doi]</p><p>630 Wray, J. J. (2012), Gale crater: The Mars Science Laboratory/Curiosity Rover Landing </p><p>631 Site, Int. J. Astrobiol., doi:10.1017/S1473550412000328.</p><p>632 Werner, S., & Tanaka, K. (2011). Redefinition of the crater-density and absolute-age </p><p>633 boundaries for the chronostratigraphic system of mars. Icarus, 215(2), 603-607.</p><p>634</p><p>635 Tables </p><p>636</p><p>637</p><p>638</p><p>639</p><p>640</p><p>641 Figure Captions 642 Figure 1. (A) Overview of 154-km diameter Gale crater (137.4oE, -4.6oN). The star</p><p>643 indicates MSL’s Bradbury landing site. Aeolis Mons (Mt. Sharp) is located on center of</p><p>644 the figure. Two scenarios for Mt. Sharp’s formation are analyzed in this paper: (B)</p><p>645 complete fill of the crater to the rim, followed by partial exhumation; (C) the Kite et al.,</p><p>646 [2013] model of wind slopes creating feedback with the sides of the crater, enabling</p><p>647 mound formation in the center with only incomplete fill.</p><p>648</p><p>649 Figure 2. Ancient Gale profile (solid black line) is compared with the modern (dashed</p><p>650 gray line) and average (solid gray line) Gale profiles. The ancient Gale profile represents</p><p>651 the initial state of the model for every scenario. Here we try to explain how the ancient</p><p>652 Gale profile turned out to be the modern Gale profile. </p><p>653</p><p>654 Figure 3. Depth to temperature relation considering two different early Mars</p><p>655 temperatures (0oC and -50oC) as well as four period of time (Noachian/Hesperian, Early</p><p>656 Amazonian, Late Amazonian and Modern).</p><p>657</p><p>658</p><p>659 Figure 4. Bradbury Landing, Yellowknife Bay (YKB), Hidden Valley and a potential</p><p>660 future MSL location (an unconformity at Mt. Sharp) are identified in the figure. The</p><p>661 change in altitude from Yellowknife Bay to the unconformity is of 1000 m. One should</p><p>662 also notice that the distance from Yellowknife Bay to the Hidden Valley, longitudinally</p><p>663 speaking, is small when compared to the distance from Yellowknife Bay to the</p><p>664 unconformity. 665</p><p>666 Figure 5. Topography variation and overburden rates for scenario 1 (Figures 5a and 5d),</p><p>667 scenario 2a (Figures 5b and 5e) and scenario 2b (Figures5c and 5f) are presented here. </p><p>668</p><p>669 Figure 6. Temperature as a function of timing scenarios for sedimentary models 1, 2a</p><p>670 and 2b considering an early mean surface temperature of -50oC and 0oC. Solid lines</p><p>671 represent location at Yellowknife Bay; dashed lines represent location at Mt. Sharp. </p><p>672</p><p>673 Figure 7. Time-temperature integral as a function of timing scenarios for sedimentary </p><p>674 models 1, 2a and 2b considering an early mean surface temperature of -50oC and 0oC. </p><p>675 Solid lines represent location at Yellowknife Bay; dashed lines represent location at Mt. </p><p>676 Sharp.</p><p>677</p><p>678 Figure 8. Maximum and minimum temperatures experienced by MSL’s traverse</p><p>679 considering different sedimentary scenarios and timescales for cold and warm early Mars.</p><p>680</p><p>681</p><p>682</p><p>683</p><p>684</p><p>685</p>

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