Learning Effective Physical Laws for Generating Cosmological Hydrodynamics with Lagrangian Deep Learning Preprint, Compiled October 8, 2020
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Fine-Tuning, Complexity, and Life in the Multiverse*
Fine-Tuning, Complexity, and Life in the Multiverse* Mario Livio Dept. of Physics and Astronomy, University of Nevada, Las Vegas, NV 89154, USA E-mail: [email protected] and Martin J. Rees Institute of Astronomy, University of Cambridge, Cambridge CB3 0HA, UK E-mail: [email protected] Abstract The physical processes that determine the properties of our everyday world, and of the wider cosmos, are determined by some key numbers: the ‘constants’ of micro-physics and the parameters that describe the expanding universe in which we have emerged. We identify various steps in the emergence of stars, planets and life that are dependent on these fundamental numbers, and explore how these steps might have been changed — or completely prevented — if the numbers were different. We then outline some cosmological models where physical reality is vastly more extensive than the ‘universe’ that astronomers observe (perhaps even involving many ‘big bangs’) — which could perhaps encompass domains governed by different physics. Although the concept of a multiverse is still speculative, we argue that attempts to determine whether it exists constitute a genuinely scientific endeavor. If we indeed inhabit a multiverse, then we may have to accept that there can be no explanation other than anthropic reasoning for some features our world. _______________________ *Chapter for the book Consolidation of Fine Tuning 1 Introduction At their fundamental level, phenomena in our universe can be described by certain laws—the so-called “laws of nature” — and by the values of some three dozen parameters (e.g., [1]). Those parameters specify such physical quantities as the coupling constants of the weak and strong interactions in the Standard Model of particle physics, and the dark energy density, the baryon mass per photon, and the spatial curvature in cosmology. -
Cosmology Slides
Inhomogeneous cosmologies George Ellis, University of Cape Town 27th Texas Symposium on Relativistic Astrophyiscs Dallas, Texas Thursday 12th December 9h00-9h45 • The universe is inhomogeneous on all scales except the largest • This conclusion has often been resisted by theorists who have said it could not be so (e.g. walls and large scale motions) • Most of the universe is almost empty space, punctuated by very small very high density objects (e.g. solar system) • Very non-linear: / = 1030 in this room. Models in cosmology • Static: Einstein (1917), de Sitter (1917) • Spatially homogeneous and isotropic, evolving: - Friedmann (1922), Lemaitre (1927), Robertson-Walker, Tolman, Guth • Spatially homogeneous anisotropic (Bianchi/ Kantowski-Sachs) models: - Gödel, Schücking, Thorne, Misner, Collins and Hawking,Wainwright, … • Perturbed FLRW: Lifschitz, Hawking, Sachs and Wolfe, Peebles, Bardeen, Ellis and Bruni: structure formation (linear), CMB anisotropies, lensing Spherically symmetric inhomogeneous: • LTB: Lemaître, Tolman, Bondi, Silk, Krasinski, Celerier , Bolejko,…, • Szekeres (no symmetries): Sussman, Hellaby, Ishak, … • Swiss cheese: Einstein and Strauss, Schücking, Kantowski, Dyer,… • Lindquist and Wheeler: Perreira, Clifton, … • Black holes: Schwarzschild, Kerr The key observational point is that we can only observe on the past light cone (Hoyle, Schücking, Sachs) See the diagrams of our past light cone by Mark Whittle (Virginia) 5 Expand the spatial distances to see the causal structure: light cones at ±45o. Observable Geo Data Start of universe Particle Horizon (Rindler) Spacelike singularity (Penrose). 6 The cosmological principle The CP is the foundational assumption that the Universe obeys a cosmological law: It is necessarily spatially homogeneous and isotropic (Milne 1935, Bondi 1960) Thus a priori: geometry is Robertson-Walker Weaker form: the Copernican Principle: We do not live in a special place (Weinberg 1973). -
Arxiv:1707.01004V1 [Astro-Ph.CO] 4 Jul 2017
July 5, 2017 0:15 WSPC/INSTRUCTION FILE coc2ijmpe International Journal of Modern Physics E c World Scientific Publishing Company Primordial Nucleosynthesis Alain Coc Centre de Sciences Nucl´eaires et de Sciences de la Mati`ere (CSNSM), CNRS/IN2P3, Univ. Paris-Sud, Universit´eParis–Saclay, Bˆatiment 104, F–91405 Orsay Campus, France [email protected] Elisabeth Vangioni Institut d’Astrophysique de Paris, UMR-7095 du CNRS, Universit´ePierre et Marie Curie, 98 bis bd Arago, 75014 Paris (France), Sorbonne Universit´es, Institut Lagrange de Paris, 98 bis bd Arago, 75014 Paris (France) [email protected] Received July 5, 2017 Revised Day Month Year Primordial nucleosynthesis, or big bang nucleosynthesis (BBN), is one of the three evi- dences for the big bang model, together with the expansion of the universe and the Cos- mic Microwave Background. There is a good global agreement over a range of nine orders of magnitude between abundances of 4He, D, 3He and 7Li deduced from observations, and calculated in primordial nucleosynthesis. However, there remains a yet–unexplained discrepancy of a factor ≈3, between the calculated and observed lithium primordial abundances, that has not been reduced, neither by recent nuclear physics experiments, nor by new observations. The precision in deuterium observations in cosmological clouds has recently improved dramatically, so that nuclear cross sections involved in deuterium BBN need to be known with similar precision. We will shortly discuss nuclear aspects re- lated to BBN of Li and D, BBN with non-standard neutron sources, and finally, improved sensitivity studies using Monte Carlo that can be used in other sites of nucleosynthesis. -
Structure Formation in a CDM Universe
Structure formation in a CDM Universe Thomas Quinn, University of Washington Greg Stinson, Charlotte Christensen, Alyson Brooks Ferah Munshi Fabio Governato, Andrew Pontzen, Chris Brook, James Wadsley Microwave Background Fluctuations Image courtesy NASA/WMAP Large Scale Clustering A well constrained cosmology ` Contents of the Universe Can it make one of these? Structure formation issues ● The substructure problem ● The angular momentum problem ● The cusp problem Light vs CDM structure Stars Gas Dark Matter The CDM Substructure Problem Moore et al 1998 Substructure down to 100 pc Stadel et al, 2009 Consequences for direct detection Afshordi etal 2010 Warm Dark Matter cold warm hot Constant Core Mass Strigari et al 2008 Light vs Mass Number density log(halo or galaxy mass) Simulations of Galaxy formation Guo e tal, 2010 Origin of Galaxy Spins ● Torques on the collapsing galaxy (Peebles, 1969; Ryden, 1988) λ ≡ L E1/2/GM5/2 ≈ 0.09 for galaxies Distribution of Halo Spins f(λ) Λ = LE1/2/GM5/2 Gardner, 2001 Angular momentum Problem Too few low-J baryons Van den Bosch 01 Bullock 01 Core/Cusps in Dwarfs Moore 1994 Warm DM doesn't help Moore et al 1999 Dwarf simulated to z=0 Stellar mass = 5e8 M sun` M = -16.8 i g - r = 0.53 V = 55 km/s rot R = 1 kpc d M /M = 2.5 HI * f = .3 f cosmic b b i band image Dwarf Light Profile Rotation Curve Resolution effects Low resolution: bad Low resolution star formation: worse Inner Profile Slopes vs Mass Governato, Zolotov etal 2012 Constant Core Masses Angular Momentum Outflows preferential remove low J baryons Simulation Results: Resolution and H2 Munshi, in prep. -
The High Redshift Universe: Galaxies and the Intergalactic Medium
The High Redshift Universe: Galaxies and the Intergalactic Medium Koki Kakiichi M¨unchen2016 The High Redshift Universe: Galaxies and the Intergalactic Medium Koki Kakiichi Dissertation an der Fakult¨atf¨urPhysik der Ludwig{Maximilians{Universit¨at M¨unchen vorgelegt von Koki Kakiichi aus Komono, Mie, Japan M¨unchen, den 15 Juni 2016 Erstgutachter: Prof. Dr. Simon White Zweitgutachter: Prof. Dr. Jochen Weller Tag der m¨undlichen Pr¨ufung:Juli 2016 Contents Summary xiii 1 Extragalactic Astrophysics and Cosmology 1 1.1 Prologue . 1 1.2 Briefly Story about Reionization . 3 1.3 Foundation of Observational Cosmology . 3 1.4 Hierarchical Structure Formation . 5 1.5 Cosmological probes . 8 1.5.1 H0 measurement and the extragalactic distance scale . 8 1.5.2 Cosmic Microwave Background (CMB) . 10 1.5.3 Large-Scale Structure: galaxy surveys and Lyα forests . 11 1.6 Astrophysics of Galaxies and the IGM . 13 1.6.1 Physical processes in galaxies . 14 1.6.2 Physical processes in the IGM . 17 1.6.3 Radiation Hydrodynamics of Galaxies and the IGM . 20 1.7 Bridging theory and observations . 23 1.8 Observations of the High-Redshift Universe . 23 1.8.1 General demographics of galaxies . 23 1.8.2 Lyman-break galaxies, Lyα emitters, Lyα emitting galaxies . 26 1.8.3 Luminosity functions of LBGs and LAEs . 26 1.8.4 Lyα emission and absorption in LBGs: the physical state of high-z star forming galaxies . 27 1.8.5 Clustering properties of LBGs and LAEs: host dark matter haloes and galaxy environment . 30 1.8.6 Circum-/intergalactic gas environment of LBGs and LAEs . -
Week 5: More on Structure Formation
Week 5: More on Structure Formation Cosmology, Ay127, Spring 2008 April 23, 2008 1 Mass function (Press-Schechter theory) In CDM models, the power spectrum determines everything about structure in the Universe. In particular, it leads to what people refer to as “bottom-up” and/or “hierarchical clustering.” To begin, note that the power spectrum P (k), which decreases at large k (small wavelength) is psy- chologically inferior to the scaled power spectrum ∆2(k) = (1/2π2)k3P (k). This latter quantity is monotonically increasing with k, or with smaller wavelength, and thus represents what is going on physically a bit more intuitively. Equivalently, the variance σ2(M) of the mass distribution on scales of mean mass M is a monotonically decreasing function of M; the variance in the mass distribution is largest at the smallest scales and smallest at the largest scales. Either way, the density-perturbation amplitude is larger at smaller scales. It is therefore smaller structures that go nonlinear and undergo gravitational collapse earliest in the Universe. With time, larger and larger structures undergo gravitational collapse. Thus, the first objects to undergo gravitational collapse after recombination are probably globular-cluster–sized halos (although the halos won’t produce stars. As we will see in Week 8, the first dark-matter halos to undergo gravitational collapse and produce stars are probably 106 M halos at redshifts z 20. A typical L galaxy probably forms ∼ ⊙ ∼ ∗ at redshifts z 1, and at the current epoch, it is galaxy groups or poor clusters that are the largest ∼ mass scales currently undergoing gravitational collapse. -
Cosmic Microwave Background
1 29. Cosmic Microwave Background 29. Cosmic Microwave Background Revised August 2019 by D. Scott (U. of British Columbia) and G.F. Smoot (HKUST; Paris U.; UC Berkeley; LBNL). 29.1 Introduction The energy content in electromagnetic radiation from beyond our Galaxy is dominated by the cosmic microwave background (CMB), discovered in 1965 [1]. The spectrum of the CMB is well described by a blackbody function with T = 2.7255 K. This spectral form is a main supporting pillar of the hot Big Bang model for the Universe. The lack of any observed deviations from a 7 blackbody spectrum constrains physical processes over cosmic history at redshifts z ∼< 10 (see earlier versions of this review). Currently the key CMB observable is the angular variation in temperature (or intensity) corre- lations, and to a growing extent polarization [2–4]. Since the first detection of these anisotropies by the Cosmic Background Explorer (COBE) satellite [5], there has been intense activity to map the sky at increasing levels of sensitivity and angular resolution by ground-based and balloon-borne measurements. These were joined in 2003 by the first results from NASA’s Wilkinson Microwave Anisotropy Probe (WMAP)[6], which were improved upon by analyses of data added every 2 years, culminating in the 9-year results [7]. In 2013 we had the first results [8] from the third generation CMB satellite, ESA’s Planck mission [9,10], which were enhanced by results from the 2015 Planck data release [11, 12], and then the final 2018 Planck data release [13, 14]. Additionally, CMB an- isotropies have been extended to smaller angular scales by ground-based experiments, particularly the Atacama Cosmology Telescope (ACT) [15] and the South Pole Telescope (SPT) [16]. -
Dark Energy Survey Year 3 Results: Multi-Probe Modeling Strategy and Validation
DES-2020-0554 FERMILAB-PUB-21-240-AE Dark Energy Survey Year 3 Results: Multi-Probe Modeling Strategy and Validation E. Krause,1, ∗ X. Fang,1 S. Pandey,2 L. F. Secco,2, 3 O. Alves,4, 5, 6 H. Huang,7 J. Blazek,8, 9 J. Prat,10, 3 J. Zuntz,11 T. F. Eifler,1 N. MacCrann,12 J. DeRose,13 M. Crocce,14, 15 A. Porredon,16, 17 B. Jain,2 M. A. Troxel,18 S. Dodelson,19, 20 D. Huterer,4 A. R. Liddle,11, 21, 22 C. D. Leonard,23 A. Amon,24 A. Chen,4 J. Elvin-Poole,16, 17 A. Fert´e,25 J. Muir,24 Y. Park,26 S. Samuroff,19 A. Brandao-Souza,27, 6 N. Weaverdyck,4 G. Zacharegkas,3 R. Rosenfeld,28, 6 A. Campos,19 P. Chintalapati,29 A. Choi,16 E. Di Valentino,30 C. Doux,2 K. Herner,29 P. Lemos,31, 32 J. Mena-Fern´andez,33 Y. Omori,10, 3, 24 M. Paterno,29 M. Rodriguez-Monroy,33 P. Rogozenski,7 R. P. Rollins,30 A. Troja,28, 6 I. Tutusaus,14, 15 R. H. Wechsler,34, 24, 35 T. M. C. Abbott,36 M. Aguena,6 S. Allam,29 F. Andrade-Oliveira,5, 6 J. Annis,29 D. Bacon,37 E. Baxter,38 K. Bechtol,39 G. M. Bernstein,2 D. Brooks,31 E. Buckley-Geer,10, 29 D. L. Burke,24, 35 A. Carnero Rosell,40, 6, 41 M. Carrasco Kind,42, 43 J. Carretero,44 F. J. Castander,14, 15 R. -
Dark Energy Survey Year 1 Results: Cosmological Constraints from Galaxy Clustering and Weak Lensing
University of North Dakota UND Scholarly Commons Physics Faculty Publications Department of Physics & Astrophysics 8-27-2018 Dark Energy Survey year 1 results: Cosmological constraints from galaxy clustering and weak lensing T. M. C. Abbott F. B. Abdalla A. Alarcon J. Aleksic S. Allam See next page for additional authors Follow this and additional works at: https://commons.und.edu/pa-fac Part of the Astrophysics and Astronomy Commons, and the Physics Commons Recommended Citation Abbott, T. M. C.; Abdalla, F. B.; Alarcon, A.; Aleksic, J.; Allam, S.; Allen, S.; Amara, A.; Annis, J.; Asorey, J.; Avila, S.; Bacon, D.; Balbinot, E.; Banerji, M.; Banik, N.; and Barkhouse, Wayne, "Dark Energy Survey year 1 results: Cosmological constraints from galaxy clustering and weak lensing" (2018). Physics Faculty Publications. 13. https://commons.und.edu/pa-fac/13 This Article is brought to you for free and open access by the Department of Physics & Astrophysics at UND Scholarly Commons. It has been accepted for inclusion in Physics Faculty Publications by an authorized administrator of UND Scholarly Commons. For more information, please contact [email protected]. Authors T. M. C. Abbott, F. B. Abdalla, A. Alarcon, J. Aleksic, S. Allam, S. Allen, A. Amara, J. Annis, J. Asorey, S. Avila, D. Bacon, E. Balbinot, M. Banerji, N. Banik, and Wayne Barkhouse This article is available at UND Scholarly Commons: https://commons.und.edu/pa-fac/13 DES-2017-0226 FERMILAB-PUB-17-294-PPD Dark Energy Survey Year 1 Results: Cosmological Constraints from Galaxy Clustering and Weak Lensing T. M. C. Abbott,1 F. -
19. Big-Bang Cosmology 1 19
19. Big-Bang cosmology 1 19. BIG-BANG COSMOLOGY Revised September 2009 by K.A. Olive (University of Minnesota) and J.A. Peacock (University of Edinburgh). 19.1. Introduction to Standard Big-Bang Model The observed expansion of the Universe [1,2,3] is a natural (almost inevitable) result of any homogeneous and isotropic cosmological model based on general relativity. However, by itself, the Hubble expansion does not provide sufficient evidence for what we generally refer to as the Big-Bang model of cosmology. While general relativity is in principle capable of describing the cosmology of any given distribution of matter, it is extremely fortunate that our Universe appears to be homogeneous and isotropic on large scales. Together, homogeneity and isotropy allow us to extend the Copernican Principle to the Cosmological Principle, stating that all spatial positions in the Universe are essentially equivalent. The formulation of the Big-Bang model began in the 1940s with the work of George Gamow and his collaborators, Alpher and Herman. In order to account for the possibility that the abundances of the elements had a cosmological origin, they proposed that the early Universe which was once very hot and dense (enough so as to allow for the nucleosynthetic processing of hydrogen), and has expanded and cooled to its present state [4,5]. In 1948, Alpher and Herman predicted that a direct consequence of this model is the presence of a relic background radiation with a temperature of order a few K [6,7]. Of course this radiation was observed 16 years later as the microwave background radiation [8]. -
Arxiv:2010.00693V2 [Astro-Ph.GA] 31 Oct 2020 Total Mass of Dark Matter Around Galaxies
Draft version November 3, 2020 Typeset using LATEX twocolumn style in AASTeX63 Tracing Dark Matter Halos with Satellite Kinematics and the Central Stellar Velocity Dispersion of Galaxies Gangil Seo1, Jubee Sohn2, Myung Gyooon Lee1;∗1, 2 11 Astronomy Program, Department of Physics and Astronomy, Seoul National University, Gwanak-gu, Seoul 151-742, Republic of Korea 22 Smithsonian Astrophysical Observatory, 60 Garden Street, Cambridge, MA 02138, USA ABSTRACT It has been suggested that the central stellar velocity dispersion of galaxies can trace dark matter halo mass directly. We test this hypothesis using a complete spectroscopic sample of isolated galaxies surrounded by faint satellite galaxies from the Sloan Digital Sky Survey Data Release 12. We apply a friends-of-friends algorithm with projected linking length ∆D < 100 kpc and radial velocity linking length ∆V < 1000 km s−1 to construct our sample. Our sample includes 2807 isolated galaxies with 3417 satellite galaxies at 0:01 < z < 0:14. We divide the sample into two groups based on the primary galaxy color: red and blue primary galaxies separated at (g − r)0 = 0:85. The central stellar velocity dispersions of the primary galaxies are proportional to the luminosities and stellar masses of the same galaxies. Stacking the sample based on the central velocity dispersion of the primary galaxies, we derive the velocity dispersions of their satellite galaxies, which trace the dark matter halo mass of the primary galaxies. The system velocity dispersion of the satellite galaxies shows a remarkably tight correlation with the central velocity dispersion of the primary galaxies for both red and blue samples. -
The Diversity and Variability of Star Formation Histories in Different Simulations
Draft version September 14, 2018 Typeset using LATEX twocolumn style in AASTeX61 THE DIVERSITY AND VARIABILITY OF STAR FORMATION HISTORIES IN DIFFERENT SIMULATIONS Kartheik Iyer, Sandro Tacchella, Lars Hernquist, Shy Genel, Chris Hayward, Neven Caplar, Phil Hopkins, Rachel Somerville, Romeel Dave, Ena Choi, and Viraj Pandya ABSTRACT As observational constraints on the star formation histories of galaxies improve due to higher S/N data and sophis- ticated analysis techniques, we have a better understanding of how galaxy scaling relations, such as the stellar mass star-formation rate and mass metallicity relations, evolve over the last 10 billion years. Despite these constraints, we have still a poor understanding of how individual galaxies evolve in these parameter spaces and therefore the physical processes that govern these scaling relations. We compile SFHs from an extensive set of simulations at z = 0 and z = 1, ranging from cosmological hydrodynamical simulations (Illustris, IllustrisTNG, MUFASA, SIMBA), zoom-in simula- tions (FIRE-2, VELA, Choi+17), semi-analytic models (Santa-Cruz SAM) and empirical models (UniverseMachine) to investigate the timescales on which star formation rates vary in different models. We quantify the diversity in SFHs from different simulations using the Hurst index and use a random forest based analysis to quantify the factors that drive this diversity. We then use a power spectral density based analysis to quantify the SFH variability as a function of the different timescales on which different physical processes act. This allows us to assess the impact of different (stellar / black hole) feedback processes, which affect the star formation on short timescales, versus gas accretion physics, which affect the star formation on longer timescales.