Minnesota State Hazard Mitigation Plan 2014 Department of Public Safety
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Ecological Regions of Minnesota: Level III and IV Maps and Descriptions Denis White March 2020
Ecological Regions of Minnesota: Level III and IV maps and descriptions Denis White March 2020 (Image NOAA, Landsat, Copernicus; Presentation Google Earth) A contribution to the corpus of materials created by James Omernik and colleagues on the Ecological Regions of the United States, North America, and South America The page size for this document is 9 inches horizontal by 12 inches vertical. Table of Contents Content Page 1. Introduction 1 2. Geographic patterns in Minnesota 1 Geographic location and notable features 1 Climate 1 Elevation and topographic form, and physiography 2 Geology 2 Soils 3 Presettlement vegetation 3 Land use and land cover 4 Lakes, rivers, and watersheds; water quality 4 Flora and fauna 4 3. Methods of geographic regionalization 5 4. Development of Level IV ecoregions 6 5. Descriptions of Level III and Level IV ecoregions 7 46. Northern Glaciated Plains 8 46e. Tewaukon/BigStone Stagnation Moraine 8 46k. Prairie Coteau 8 46l. Prairie Coteau Escarpment 8 46m. Big Sioux Basin 8 46o. Minnesota River Prairie 9 47. Western Corn Belt Plains 9 47a. Loess Prairies 9 47b. Des Moines Lobe 9 47c. Eastern Iowa and Minnesota Drift Plains 9 47g. Lower St. Croix and Vermillion Valleys 10 48. Lake Agassiz Plain 10 48a. Glacial Lake Agassiz Basin 10 48b. Beach Ridges and Sand Deltas 10 48d. Lake Agassiz Plains 10 49. Northern Minnesota Wetlands 11 49a. Peatlands 11 49b. Forested Lake Plains 11 50. Northern Lakes and Forests 11 50a. Lake Superior Clay Plain 12 50b. Minnesota/Wisconsin Upland Till Plain 12 50m. Mesabi Range 12 50n. Boundary Lakes and Hills 12 50o. -
Electricity Demand Evolution Driven by Storm Motivated Population
aphy & N r at og u e ra G l Allen et al., J Geogr Nat Disast 2014, 4:2 f D o i s l a Journal of a s DOI: 10.4172/2167-0587.1000126 n t r e u r s o J ISSN: 2167-0587 Geography & Natural Disasters ResearchResearch Article Article OpenOpen Access Access Electricity Demand Evolution Driven by Storm Motivated Population Movement Melissa R Allen1,2, Steven J Fernandez1,2*, Joshua S Fu1,2 and Kimberly A Walker3 1University of Tennessee, Knoxville, Oak Ridge, USA 2Oak Ridge National Laboratory, Oak Ridge, USA 3Indiana University, Oak Ridge, USA Abstract Managing the risks to reliable delivery of energy to vulnerable populations posed by local effects of climate change on energy production and delivery is a challenge for communities worldwide. Climate effects such as sea level rise, increased frequency and intensity of natural disasters, force populations to move locations. These moves result in changing geographic patterns of demand for infrastructure services. Thus, infrastructures will evolve to accommodate new load centers while some parts of the network are underused, and these changes will create emerging vulnerabilities. Forecasting the location of these vulnerabilities by combining climate predictions and agent based population movement models shows promise for defining these future population distributions and changes in coastal infrastructure configurations. In this work, we created a prototype agent based population distribution model and developed a methodology to establish utility functions that provide insight about new infrastructure vulnerabilities that might result from these new electric power topologies. Combining climate and weather data, engineering algorithms and social theory, we use the new Department of Energy (DOE) Connected Infrastructure Dynamics Models (CIDM) to examine electricity demand response to increased temperatures, population relocation in response to extreme cyclonic events, consequent net population changes and new regional patterns in electricity demand. -
Minnesota Weathertalk Newsletter for Friday, January 3, 2014
Minnesota WeatherTalk Newsletter for Friday, January 3, 2014 To: MPR's Morning Edition From: Mark Seeley, Univ. of Minnesota, Dept of Soil, Water, and Climate Subject: Minnesota WeatherTalk Newsletter for Friday, January 3, 2014 HEADLINES -December 2013 was climate near historic for northern communities -Cold start to 2014 -Weekly Weather potpourri -MPR listener questions -Almanac for January 3rd -Past weather -Outlook Topic: December 2013 near historic for far north In assessing the climate for December 2013 it should be said that from the standpoint of cold temperatures the month was quite historic for many northern Minnesota communities, especially due to the Arctic cold that prevailed over the last few days of the month. Minnesota reported the coldest temperature in the 48 contiguous states thirteen times during the month, the highest frequency among all 48 states. Many northern observers saw overnight temperatures drop below -30 degrees F on several occasions. The mean monthly temperature for December from several communities ranked among the coldest Decembers ever. A sample listing includes: -4.1 F at International Falls, 2nd coldest all-time 4.6 F at Duluth, 8th coldest all-time 0.1 F at Crookston, 3rd coldest all-time -3.1 F at Roseau, 3rd coldest all-time 0.3 F at Park Rapids, 3rd coldest all-time -4.4 F at Embarrass, 2nd coldest all-time -4.1 F at Baudette, coldest all-time -3.7 F at Warroad, coldest all-time -2.9 F at Babbitt, coldest all-time -2.8 F at Gunflint Lake, coldest all-time In addition, some communities reported an exceptionally snowy month of December. -
Early Minnesota Railroads and the Quest for Settlers
EARLY MINNESOTA RAILROADS AND THE QUEST FOR SETTLERS Within the period of the last generation the United States has evolved a narrow and rigid basis for the restric tion of immigration. In sharp contrast to this policy was the attitude of encouragement adopted by national and state governments in the sixties, seventies, and eighties of the nineteenth century. European emigrants, Impelled by the propaganda resulting from the earlier attitude and at tracted by the vast, unclaimed regions in the West, flocked to the American shores by the tens of thousands. Added to the activities of governmental agencies to attract Immi grants were the efforts of new and struggling railroads In the trans-Mississippi territory to draw to that region pas sengers and potential shippers and consumers. Competi tion became keen, and the railroad companies of Minnesota, like those of other states, saw the feasibility, not to mention the necessity, of setting out upon a quest for settlers. The first rails in the state were laid In 1862, and after that, with the exception of the period of depression following the panic of 1873, construction proceeded with an ever Increas ing impetus, until, by 1880, the state had nearly thirty-one hundred miles of line, and Its southern, central, and western portions were fairly well gridlroned with rails. To be sure, there were still sections that were not adequately served by railroads, but for the most part the lines were so situated as to aid greatly in the continued Influx of settlers and the export of Indigenous products.^ By no means the least fundamental of the problems con- * Minnesota Commissioner of Statistics, Reports. -
2016 All-Hazard Mitigation Plan
ALL-HAZARD MITIGATION PLAN 2016 DAKOTA COUNTY MINNESOTA Expires January 31, 2022 Dakota County Board of Commissioners Mike Slavik, District 1 Liz Workman, District 5 Kathleen Gaylord, District 2 Mary Liz Holberg, District 6 Thomas A. Egan, District 3 Chris Gerlach, District 7 Joe Atkins, District 4 Dakota County Planning Commission Mike Greco, District 1 Barry Graham, District 4 Jeff Busse, District 2 Ram Singh, District 5 Lori Hansen, District 2 Paul Thomas, District 5 Jill Smith, District 3 Nate Reitz, District 6 Greg Oxley, District 3 Luke Hellier, District 6 Amy Hunting, District 4 Anthony Nelson, District 7 Plan Team: B.J. Battig, Dakota County Risk Management-Homeland Security Ben Rutter, Dakota County Risk Management-Homeland Security Doug Nelson, Dakota County Sheriff’s Office Mary Jackson, Dakota County Office of Planning Kurt Chatfield, Dakota County Office of Planning Todd Lusk, Dakota County Office of GIS David Goodman, Dakota County Physical Development Administration The Dakota County All-Hazard Mitigation Plan was adopted by the County Board on January 24, 2017 and approved by the Federal Emergency Management Agency on March 7, 2017. This plan is valid until its expiration in January 31, 2022. Cover Photo: Propane Explosion and Fire, 1974 - West Saint Paul (Dakota County Historical Society) CONTENTS SECTION I – INTRODUCTION .................................................................................................. 1 Planning Authority and Guidance ....................................................................................................... -
) ) Hurricanes Laura, Delta, ) Entergy Louisiana
BEFORE THE LOUISIANA PUBLIC SERVICECOMMISSION IN RE: APPLICATION OF ENTERGY ) LOUISIANA, LLC FOR RECOVERY ) IN RATES OF COSTS RELATED To ) DOCKET 12µ 8 ²² HURRICANES LAURA, DELTA, ) zETA, AND WINTER STORM URI ) AND FOR RELATED RELIEF ) DIRECT TESTIMONY OF BARRY D. KEIM, Ph.D. ON BEHALF OF ENTERGY LOUISIANA, LLC APRIL 2021 Entergy Louisiana, LLC Direct Testimony ofBarry D. Keim, Ph.D. LPSC Docket No. U- TABLE OF CONTENTS I. INTRODUCTION AND BACKGROUND 1 ......................................................... .. II. PURPOSE OF TESTIMONY ........................................ .. 3 .. III. TESTIMONY ................................................................ .. 4 IV. CONCLUSION .......................................................................... .. 8 EXHIBIT LIST Exhibit BDK-1 CV of Dr. Barry D. Keim Exhibit BDK-2 Report entitled, ³$VVHVVPHQW of Sustained Winds and Wind Gusts During Hurricane Laura Across the Greater Lake Charles 5HJLRQ´ Exhibit BDK-3 Track and Intensity of Hurricane Laura Exhibit BDK-4 Track and Intensity of Hunicane Delta Exhibit BDK-5 Track and Intensity of Hurricane Zeta Entergy Louisiana, LLC _ Direct Testimony of Barry D. Keim, 3Oµ' Docket No. U. /, BµVF . I. - INTRODUCTION AND BACKGROUND :Q1. PLEASEISTATE YOUR NAME, POSITION, AND BUSINESS ADDRESS. My name is Barry D. Keim, Ph.D. My business address is E327 +RZHµ5XVVHOO.QLIIHQ Geoscience Complex,_ Louisiana State University, Baton Rouge, Louisiana 70803. Q2. BY WHOM ARE YOU EMPLOYED AND IN WHAT CAPACITY? I currently serve as the Richard J. Russell Professor and Chair of the Departrn_ent of Geography and Anthropology at Louisiana µ6WDWH University in Baton Rouge, Louisiana, ¶ DQGDV/RXLVLDQD¶V State Climatologist. I also am the principal ofKeim &RQVXOWL,,J¶//& I1 Q3. ON WHOSE BEHALF ARE YOU TESTIFYING? I am testifying on behalf of(QWpUJ\ Louisiana, LLC ³(//´ or the µµ&RPSDQ\¶¶ Q4. -
A Mathematical Analysis of Knotting and Linking in Leonardo Da Vinci's
November 3, 2014 Journal of Mathematics and the Arts Leonardov4 To appear in the Journal of Mathematics and the Arts Vol. 00, No. 00, Month 20XX, 1–31 A Mathematical Analysis of Knotting and Linking in Leonardo da Vinci’s Cartelle of the Accademia Vinciana Jessica Hoya and Kenneth C. Millettb Department of Mathematics, University of California, Santa Barbara, CA 93106, USA (submitted November 2014) Images of knotting and linking are found in many of the drawings and paintings of Leonardo da Vinci, but nowhere as powerfully as in the six engravings known as the cartelle of the Accademia Vinciana. We give a mathematical analysis of the complex characteristics of the knotting and linking found therein, the symmetry these structures embody, the application of topological measures to quantify some aspects of these configurations, a comparison of the complexity of each of the engravings, a discussion of the anomalies found in them, and a comparison with the forms of knotting and linking found in the engravings with those found in a number of Leonardo’s paintings. Keywords: Leonardo da Vinci; engravings; knotting; linking; geometry; symmetry; dihedral group; alternating link; Accademia Vinciana AMS Subject Classification:00A66;20F99;57M25;57M60 1. Introduction In addition to his roughly fifteen celebrated paintings and his many journals and notes of widely ranging explorations, Leonardo da Vinci is credited with the creation of six intricate designs representing entangled loops, for example Figure 1, in the 1490’s. Originally constructed as copperplate engravings, these designs were attributed to Leonardo and ‘known as the cartelle of the Accademia Vinciana’ [1]. -
Space-Efficient Knot Mosaics for Prime Knots with Mosaic Number 6
Space-Efficient Knot Mosaics for Prime Knots with Mosaic Number 6 Aaron Heap and Douglas Knowles October 18, 2018 Abstract In 2008, Kauffman and Lomonaco introduce the concepts of a knot mosaic and the mosaic number of a knot or link, the smallest integer n such that a knot or link K can be represented on an n-mosaic. In [2], the authors explore space-efficient knot mosaics and the tile number of a knot or link, the smallest number of non-blank tiles necessary to depict the knot or link on a mosaic. They determine bounds for the tile number in terms of the mosaic number. In this paper, we focus specifically on prime knots with mosaic number 6. We determine a complete list of these knots, provide a minimal, space-efficient knot mosaic for each of them, and determine the tile number (or minimal mosaic tile number) of each of them. 1 Introduction Mosaic knot theory was first introduced by Kauffman and Lomonaco in the paper Quantum Knots and Mosaics [6] and was later proven to be equivalent to tame knot theory by Kuriya and Shehab in the paper The Lomonaco-Kauffman Conjecture [4]. The idea of mosaic knot theory is to create a knot or link diagram on an n × n grid using mosaic tiles selected from the collection of eleven tiles shown in Figure 1. The knot or link projection is represented by arcs, line segments, or crossings drawn on each tile. These tiles are identified, respectively, as T0, T1, T2, :::, T10. Tile T0 is a blank tile, and we refer to the rest collectively as non-blank tiles. -
Petal Projections, Knot Colorings and Determinants
PETAL PROJECTIONS, KNOT COLORINGS & DETERMINANTS ALLISON HENRICH AND ROBIN TRUAX Abstract. An ¨ubercrossing diagram is a knot diagram with only one crossing that may involve more than two strands of the knot. Such a diagram without any nested loops is called a petal projection. Every knot has a petal projection from which the knot can be recovered using a permutation that represents strand heights. Using this permutation, we give an algorithm that determines the p-colorability and the determinants of knots from their petal projections. In particular, we compute the determinants of all prime knots with crossing number less than 10 from their petal permutations. 1. Background There are many different ways to define a knot. The standard definition of a knot, which can be found in [1] or [4], is an embedding of a closed curve in three-dimensional space, K : S1 ! R3. Less formally, we can think of a knot as a knotted circle in 3-space. Though knots exist in three dimensions, we often picture them via 2-dimensional representations called knot diagrams. In a knot diagram, crossings involve two strands of the knot, an overstrand and an understrand. The relative height of the two strands at a crossing is conveyed by putting a small break in one strand (to indicate the understrand) while the other strand continues over the crossing, unbroken (this is the overstrand). Figure 1 shows an example of this. Two knots are defined to be equivalent if one can be continuously deformed (without passing through itself) into the other. In terms of diagrams, two knot diagrams represent equivalent knots if and only if they can be related by a sequence of Reidemeister moves and planar isotopies (i.e. -
The SL (2, C) Casson Invariant for Dehn Surgeries on Two-Bridge Knots
The SL(2; C) Casson invariant for Dehn surgeries on two-bridge knots HANS U. BODEN CYNTHIA L. CURTIS We investigate the behavior of the SL(2; C) Casson invariant for 3-manifolds obtained by Dehn surgery along two-bridge knots. Using the results of Hatcher and Thurston, and also results of Ohtsuki, we outline how to compute the Culler–Shalen seminorms, and we illustrate this approach by providing explicit computations for double twist knots. We then apply the surgery formula to deduce the SL(2; C) Casson invariant for the 3-manifolds obtained by (p=q)–Dehn surgery on such knots. These results are applied to prove nontriviality of the SL(2; C) Casson invariant for nearly all 3-manifolds obtained by nontrivial Dehn surgery on a hyperbolic two-bridge knot. We relate the formulas derived to degrees of A- polynomials and use this information to identify factors of higher multiplicity in the Ab-polynomial, which is the A-polynomial with multiplicities as defined by Boyer-Zhang. 57M27; 57M25, 57M05 Introduction The goal of this paper is to provide computations of the SL(2; C) Casson invariant for 3-manifolds obtained by Dehn surgery on a two-bridge knot. Our approach is to apply arXiv:1208.0357v1 [math.GT] 1 Aug 2012 the Dehn surgery formula of [19] and [20], and this involves computing the Culler– Shalen seminorms. In general, the surgery formula applies to Dehn surgeries on small knots K in homology spheres Σ, and a well-known result of Hatcher and Thurston [21] shows that all two-bridge knots are small. -
2019 Uniform Crime Report
STATE OF MINNESOTA DEPARTMENT OF PUBLIC SAFETY 2019 MINNESOTA JUSTICE INFORMATION SERVICES UNIFORM CRIME REPORT 1 MINNESOTA DEPARTMENT OF PUBLIC SAFETY Office of the Commissioner 445 Minnesota Street, Suite 1000, Bremer Tower, St. Paul, Minnesota 55101-5000 Phone: 651/201-7160 FAX: 651/297-5728 TTY: 651/282-6555 Internet: dps.mn.gov August 31, 2020 Alcohol and Gambling Enforcement The Honorable Tim Walz Bureau of Criminal Governor of the State of Minnesota Apprehension and Members of the Legislature State Capitol Driver and Vehicle Saint Paul, Minnesota 55155 Services Dear Governor Walz: Emergency Communication The Department of Public Safety, Bureau of Criminal Apprehension (BCA), is pleased to submit the Networks Minnesota Uniform Crime Report-2019 for your review. This report is compiled and published in accordance with Minnesota Statutes, section 299C.18. Homeland Security and Emergency In 2019, Minnesota recorded a 4.7% increase in Part 1 crimes. Violent crimes, including murder, robbery, Management and aggravated assault, all increased over the 2018 totals. Human trafficking cases dropped substantially, but this may be a result of lack of resources for organized sweeps, unlike prior years when the Super Minnesota Bowl or the Final Four prompted multiple task forces to staff teams. State Patrol Property crimes, including burglary, larceny, motor vehicle theft, and arson, also increased by 5.2% Office of overall. There were 117,864 property crimes in 2019 – 5,865 more than the preceding year. Arson and Communications motor vehicle theft both jumped 8% and 13%, respectively. Office of We are seeing increasing rates of bias crime being reported with 146 cases in 2019, an increase of 19 over Justice Programs cases reported in 2018. -
Plenary Speaker Biographical Sketches and Oral and Poster
MN TWS 2016 Annual Meeting Plenary Speaker Biographical Sketches And Oral and Poster Abstracts Draft 4 February 2016 1 MN TWS 2016 Annual Meeting Fire Ecology Plenary Session Focus on Fire - A Critical Ecological Process for the Maintenance of Ecosystems, Communities, and Habitats Plenary Speaker Biographical Sketches Dwayne Elmore Wildlife Extension Specialist and Bollenbach Chair in Wildlife Biology, Department of Natural Resource Ecology and Management, Oklahoma State University 008 C Ag Hall, Stillwater, OK 74078-6013; 405-744-9636; [email protected] Specific areas of Dwayne Elmore’s interests include wildlife habitat relationships, the role of disturbance in maintaining sustainable ecosystems, and social constraints to conservation. Dwayne works with a team of faculty, students, agencies, and landowners studying grassland birds in tallgrass prairie and their response to the interacting processes of fire and large herbivore grazing. Major findings indicate that both breeding and wintering bird communities are strongly influenced by the fire-grazing interaction with various species selecting for distinct landscape patches characterized by differing times since fire. Migratory species that are present during the breeding season or during the winter, such as Henslow’s sparrow, LeConte’s sparrow, Sprague’s pipit, and upland sandpiper strongly select for areas with distinct vegetation structure reflecting their habitat needs during the period of year they use the habitat. The non-migratory greater prairie-chicken, however, requires a mosaic of habitat patches across a broad landscape that provides the full spectrum of a broad set of habitat conditions required during distinct portions of its yearly cycle. Furthermore, most breeding birds reach their maximum abundance in landscapes with higher levels of landscape patchiness resulting from complex disturbance patterns.