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 Pankov, Mark, author.
 Cambridge, United Kingdom ; New York, NY, USA : Cambridge University Press, 2020
 Description
 Book — vii, 145 pages ; 23 cm
 Summary

 Introduction
 1. Two lattices
 2. Geometric transformations of Grassmannians
 3. Lattices of closed subspaces
 4. Wigner's theorem and its generalizations
 5. Compatibility relation
 6. Applications References Index.
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QA322.4 .P36 2020  Unknown 
 Finster, Felix, 1967 author.
 Providence, RI : American Mathematical Society, [2019]
 Description
 Book — v, 83 pages : illustrations ; 26 cm.
 Summary

 Introduction Basic definitions and simple examples Topological structures Topological spinor bundles Further examples Tangent cone measures and the tangential Clifford section The topology of discrete and singular fermion systems Basic examples Spinors on singular spaces Bibliography.
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Shelved by Series title NO.1251  Unknown 
3. Introduction to quantum mechanics [2018]
 Griffiths, David J. (David Jeffery), 1942 author.
 Third edition.  Cambridge, United Kingdom : Cambridge University Press, 2018.
 Description
 Book — xiii, 495 pages : illustrations ; 26 cm
 Summary

 Part I. Theory:
 1. The wave function
 2. Timeindependent Schrodinger equation
 3. Formalism
 4. Quantum mechanics in three dimensions
 5. Identical particles
 6. Symmetry Part II. Application:
 7. Timeindependent perturbation theory
 8. The variational principle
 9. The WKB approximation
 10. Scattering
 11. Quantum dynamics
 12. Afterword Appendix A. Linear algebra Index.
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QC174.12 .G75 2018  Unknown 
QC174.12 .G75 2018  Unknown 
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QC174.12 .G75 2018  Unknown 
 StringMath (Conference) (2016 : Paris, France)
 Providence, Rhode Island : American Mathematical Society, [2018]
 Description
 Book — xvi, 294 pages : illustrations ; 26 cm.
 Summary

 Preface / AmirKian KashaniPoor, Ruben Minasian, Nikita Nekrasov, Boris Pioline
 Threedimensional N = 4 gauge theories in omega background / Mathew Bullimore
 3d supersymmetric gauge theories and Hilbert series / Stefano Cremonesi
 Quantized Coulomb branches of Jordan quiver gauge theories and cyclotomic rational Cherednik algebras / Ryosuke Kodera and Hiraku Nakajima
 Supersymmetric field theories and geometric Langlands : the other side of the coin / Aswin Balasubramanian and Jörg Teschner
 A journey from the Hitchin section to the oper moduli / Olivia Dumitrescu
 Sduality of boundary conditions and the Geometric Langlands program / Davide Gaiotto
 Pure SU(2) gauge theory partition function and generalized Bessel kernel / P. Gavrylenko and O. Lisovyy
 Reduction for SL(3) prebuildings / Ludmil Katzarkov, Pranav Pandit, and Carlos Simpson
 Conformal nets are factorization algebras / André Henriques
 Contracting the Weierstrass locus to a point / Alexander Polishchuk
 Spectral theory and mirror symmery / Marcos Mariño.
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QA1 .A626 V.98  Unknown 
 Aubrun, Guillaume, 1981 author.
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — xxi, 414 pages : illustrations ; 26 cm.
 Summary

 Alice and Bob: Mathematical Aspects of Quantum Information: Notation and basic conceptsElementary convex analysisThe mathematics of quantum information theoryQuantum mechanics for mathematiciansBanach and His spaces: Asymptotic Geometric Analysis Miscellany: More convexityMetric entropy and concentration of measure in classical spacesGaussian processes and random matricesSome tools from asymptotic geometric analysisThe Meeting: AGA and QIT: Entanglement of pure states in high dimensionsGeometry of the set of mixed statesRandom quantum statesBell inequalities and the GrothendieckTsirelson inequalityPOVMs and the distillability problemGaussian measures and Gaussian variablesClassical groups and manifoldsExtreme maps between Lorentz cones and the $S$lemmaPolarity and the Santalo point via duality of conesHints to exercisesBibliographyNotationIndex.
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QA3 .A4 V.223  Unknown 
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — x, 361 pages : illustrations ; 26 cm.
 Summary

 * I. Losev, Rational Cherednik algebras and categorification* O. Dudas, M. Varagnolo, and E. Vasserot, Categorical actions on unipotent representations of finite classical groups* J. Brundan and N. Davidson, Categorical actions and crystals* A. M. Licata, On the 2linearity of the free group* M. Ehrig, C. Stroppel, and D. Tubbenhauer, The BlanchetKhovanov algebras* G. Lusztig, Generic character sheaves on groups over $k[\epsilon]/(\epsilon^r)$* D. Berdeja Suarez, Integral presentations of quantum lattice Heisenberg algebras* Y. Qi and J. Sussan, Categorification at prime roots of unity and hopfological finiteness* B. Elias, Folding with Soergel bimodules* L. T. Jensen and G. Williamson, The $p$canonical basis for Hecke algebras.
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QA169 .C3744 2017  Unknown 
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — x, 267 pages : illustrations ; 26 cm.
 Summary

 * B. Webster, Geometry and categorification* Y. Li, A geometric realization of modified quantum algebras* T. Lawson, R. Lipshitz, and S. Sarkar, The cube and the Burnside category* S. Chun, S. Gukov, and D. Roggenkamp, Junctions of surface operators and categorification of quantum groups* R. Rouquier, KhovanovRozansky homology and 2braid groups* I. Cherednik and I. Danilenko, DAHA approach to iterated torus links.
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QA169 .C3746 2017  Unknown 
8. The mathematics of superoscillations [2017]
 Aharonov, Yakir, 1932 author.
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — v, 107 pages : illustrations ; 26 cm.
 Summary

 * Introduction* Physical motivations* Basic mathematical properties of superoscillating sequences* Function spaces of holomorphic functions with growth* Schrodinger equation and superoscillations* Superoscillating functions and convolution equations* Superoscillating functions and operators* Superoscillations in $SO(3)$* Bibliography* Index.
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Shelved by Series title NO.1174  Unknown 
 Shemanske, Thomas R., 1952
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — xii, 250 pages : illustrations ; 22 cm.
 Summary

 * Three motivating problems* Back to the beginning* Some elementary number theory* A second view of modular arithmetic: $\mathbb{Z}_n$ and $U_n$* Publickey cryptography and RSA* A little more algebra* Curves in affine and projective space* Applications of elliptic curves* Deeper results and concluding thoughts* Answers to selected exercises* Bibliography* Index.
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QA567.2 .E44 S534 2017  Unknown 
 Cahay, M., author.
 Hoboken, NJ : Wiley, 2017.
 Description
 Book — xxii, 345 pages : illustrations ; 25 cm
 Summary

 About the Authors ix Preface xi
 1 General Properties of the Schrodinger Equation 1
 2 Operators 15
 3 Bound States 47
 4 Heisenberg Principle 80
 5 Current and Energy Flux Densities 101
 6 Density of States 128
 7 Transfer Matrix 166
 8 Scattering Matrix 205
 9 Perturbation Theory 228
 10 Variational Approach 245
 11 Electron in a Magnetic Field 261
 12 Electron in an Electromagnetic Field and Optical Properties of Nanostructures 281
 13 TimeDependent Schrodinger Equation 292 A Postulates of Quantum Mechanics 314 B Useful Relations for the OneDimensional Harmonic Oscillator 317 C Properties of Operators 319 D The Pauli Matrices and their Properties 322 E Threshold Voltage in a High Electron Mobility Transistor Device 325 F Peierls s Transformation 329 G Matlab Code 332 Index 343.
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QC174.12 .C3216 2017  Unknown 
 Workshop on Problems and Recent Methods in Operator Theory (2015 : Memphis, Tenn.)
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — viii, 239 pages : illustrations ; 26 cm.
 Summary

 * R. Fleming, From Helgermites to Lipschitz: Remembering Jim Jamison* T. Abe, A MazurUlam theorem for normed gyrolinear spaces* S. Aryal, H. Choi, and F. Jafari, Sparse Hamburger moment multisequences* S. Bandyopadhyay and A. I. Singh, Polynomial representation of quantum entanglement* S. Basu, On span of small combination of slices points in Banach spaces* F. Botelho and J. Jamison, Surjective isometries on absolutely continuous vector valued function spaces* I. Chalendar and J. R. Partington, Compactness, differentiability and similarity to isometry of composition semigroups* F. Colonna and M. Tjani, Weighted composition operators from Banach spaces of analytic functions into Blochtype spaces* C. C. Cowen and E. A. GallardoGutierrez, A new proof of a Nordgren, Rosenthal and Wintrobe theorem on universal operators* C. Farsi, E. Gillaspy, A. Julien, S. Kang, and J. Packer, Wavelets and spectral triples for fractal representations of Cuntz algebras* N. J. Gal, The isometric equivalence problem* O. Hatori, Extension of isometries in generalized gyrovector spaces of the positive cones* D. Ilisevic, Generalized $n$circular projections on JB*triples* R. King, Hermitian operators on $H^1_{\mathcal{H}}$* B. Miller, Kernels of adjoints of composition operators with rational symbols of degree two* T. Miura and H. Takagi, Surjective isometries on the Banach space of continuously differentiable functions* L. Molnar, The arithmetic, geometric and harmonic means in operator algebras and transformations among them* B. Randrianantoanina, On sign embeddings and narrow operators on $L_2$* T. S. S. R. K. Rao, Into isometries that preserve finite dimensional structure of the range* J. E. Stovall and W. A. Feldman, Associating linear and nonlinear operators* D. Thompson, Normality properties of weighted composition operators on $H^2$.
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QA329 .W675 2015  Unknown 
 Walker, Michael S., 1939 author.
 Amherst, New York : Prometheus Books, 2017.
 Description
 Book — 448 pages, 8 unnumbered pages of plates : illustrations (some color), color map ; 24 cm
 Summary

 Discovery and understanding (19001927). Planck, Einstein, Bohr : experiments and early ideas ; Heisenberg, Dirac, Schrödinger : quantum mechanics and the quantum atom ; Application : six hundred million watts!
 Interpretation and mindboggling implications (19162016). The essential features of quantum mechanics ; Clash of titans : what is real? Uncertainty, entanglement, John Bell, and many worlds ; What does it all mean? : quantum mechanics, mathematics, and the nature of science ; Applications : quantum computing, code cracking, teleportation, and encryption
 Our world of relativity and the quantum, from the Big Bang to the galaxies. Galaxies, black holes, gravity waves, matter, the forces of nature, the Higgs boson, dark matter, dark energy, and string theory
 The manyelectron atom and the foundations of chemistry and materials science. Energy, momentum, and the spatial states of the electrons in the hydrogen atom ; Spin and magnetism ; Exclusion and the Periodic table ; The physics underlying the chemistry of the elements ; A few types of chemical bonds, for example ; The makeup of solid materials ; Insulators and electrical conduction in normal metals and semiconductors
 Quantum wonders in materials and devices, large and small. Superconductors I : definition, and applications in transportation, medicine, and computing ; Fusion for electrical power, and lasers also for defense ; Magnetism, magnets, magnetic materials, and their applications ; Graphene, nanotubes, and one "dream" application ; Semiconductors and electronic applications ; Superconductors II : large scale applications in science, power generation, and transmission
 Appendix A. The nature and spectrum of electromagnetic waves
 Appendix B. Empirical development of the Periodic Table of Elements
 Appendix C. Quantum computer development
 Appendix D. The atomic sizes and chemistries of the elements
 Appendix E. The production of Xrays.
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QC174.12 .W347 2017  Unknown 
13. The quantum labyrinth : how Richard Feynman and John Wheeler revolutionized time and reality [2017]
 Halpern, Paul, 1961 author.
 First edition.  New York : Basic Books, 2017.
 Description
 Book — ix, 311 pages : illustrations ; 25 cm
 Summary

 Introduction: A revolution in time
 Wheeler's watch
 The only particle in the universe
 All the roads not to paradise
 The hidden paths of ghosts
 The island and the mountains: mapping the particle landscape
 Life as an amoeba in the foamy sea of possibilities
 Time's arrow and the mysterious Mr. X
 Minds, machines, and the cosmos
 Conclusion: The way of the labyrinth
 Epilogue: Encounters with Wheeler.
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QC174.12 .H347 2017  Unknown 
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QC174.12 .H347 2017  Unknown 
14. Quantum sense and nonsense [2017]
 Bricmont, J. (Jean) author.
 Cham, Switzerland : Springer, [2017]
 Description
 Book — x, 286 pages : illustrations (some color) ; 24 cm
 Summary

 What are the Issues raised by Quantum Mechanics?. The First Mystery: Interference. "Philosophical" Intermezzo I: What is Determinism?. How do Physicists deal with Interference?. Schroedinger's Cat and Hidden Variables. "Philosophical" Intermezzo II: What is Wrong with "Observations"?. The Second Mystery: Nonlocality. How to do "The Impossible", a Quantum Mechanics without Observers: The de BroglieBohm Theory. Many Worlds. A Revised History of Quantum Mechanics. The Cultural Impact of Quantum Mechanics. Summary of the Main Theses of this Book.
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QC174.12 .B76 2017  Unknown 
 StringMath (Conference) (2015 : Sanya Shi, China)
 Providence, Rhode Island : American Mathematical Society ; [Somerville, Massachusetts] : International Press of Boston, [2017]
 Description
 Book — v, 297 pages : illustrations ; 27 cm.
 Summary

 K. Becker and M. Becker, Superstring compactifications to all orders in $\alpha'$F. Benini and A. Zaffaroni, Supersymmetric partition functions on Riemann surfacesH.L. Chang, J. Li, W.P. Li, and C.C. M. Liu, On the mathematics and physics of Mixed Spin PfieldsC.H. Cho, Homological mirror functors via MaurerCartan formalismC. F. Doran, A. Harder, and A. Thompson, Mirror symmetry, Tyurin degenerations and fibrations on CalabiYau manifoldsM. Han, SL(2, $\mathbb{C}$) ChernSimons theory and fourdimensional quantum geometryY.P. Lee, H.W. Lin, and C.L. Wang, Quantum cohomology under birational maps and transitionsG. W. Moore, A. B. Royston, and D. Van den Bleeken, $L^2$kernels of Diractype operators on monopole moduli spacesN. Nekrasov, $\mathcal{BPS/CFT}$ correspondence: Instantons at crossroads and gauge origamiX. Wang and Y. Zhang, Balanced embedding of degenerating Abelian varietiesN. Yui, The modularity/automorphy of CalabiYau varieties of CM type.
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QA1 .A626 V.96  Unknown 
 Fefferman, Charles, 1949 author.
 Providence, Rhode Island : American Mathematical Society, [2017]
 Description
 Book — vii, 118 pages : illustrations ; 26 cm.
 Summary

 * Introduction and outline* FloquetBloch and Fourier analysis* Dirac points of 1D periodic structures* Domain wall modulated periodic Hamiltonian and formal derivation of topologically protected bound states* Main TheoremBifurcation of topologically protected states* Proof of the Main Theorem* Appendix A. A variant of Poisson summation* Appendix B. 1D Dirac points and FloquetBloch eigenfunctions* Appendix C. Dirac points for small amplitude potentials* Appendix D. Genericity of Dirac points  1D and 2D cases* Appendix E. Degeneracy lifting at Quasimomentum zero* Appendix F. Gap opening due to breaking of inversion symmetry* Appendix G. Bounds on leading order terms in multiple scale expansion* Appendix H. Derivation of key bounds and limiting relations in the LyapunovSchmidt reduction* References.
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Shelved by Series title NO.1173  Unknown 
 Satija, Indubala I., 1952 author.
 San Rafael, CA : Morgan & Claypool Publishers ; Bristol, UK : IOP Publishing, [2016]
 Description
 Book — 1 volume (various pagings) : illustrations (chielfy color) ; 26 cm.
 Summary

 Summary
 Preface
 Prologue
 Prelude
 Part I. The butterfly fractal
 0. Kiss precise. Apollonian gaskets and integer wonderlands
 Appendix. An Apollonian sand paintingthe world's largest artwork
 1. The fractal family. The Mandelbrot set
 The Feigenbaum set
 Classic fractals
 The Hofstadter set
 Appendix. Harper's equation as an iterative mapping
 2. Geometry, number theory, and the butterfly : friendly numbers and kissing circles. Ford circles, the Farey tree, and the butterfly
 A butterfly at every scalebutterfly recursions
 Scaling and universality
 The butterfly and a hidden trefoil symmetry
 Closing words : physics and number theory
 Appendix A. Hofstadter recursions and butterfly generations
 Appendix B. Some theorems of number theory
 Appendix C. Continuedfraction expansions
 Appendix D. Nearestinteger continued fraction expansion
 Appendix E. Farey paths and some comments on universality
 3. The Apollonianbutterfly connection (ABC). Integral Apollonian gaskets (IAG) and the butterfly
 The kaleidoscopic effect and trefoil symmetry
 Beyond Ford Apollonian gaskets and fountain butterflies
 Appendix. Quadratic Diophantine equations and IAGs 
 4. Quasiperiodic patterns and the butterfly. A tale of three irrationals
 Selfsimilar butterfly hierarchies
 The diamond, golden, and silver hierarchies, and Hofstadter recursions
 Symmetries and quasiperiodicities
 Appendix. Quasicrystals
 Part II. Butterfly in the quantum world
 5. The quantum world. Wave or particlewhat is it?
 Quantization
 What is waving?The Schrödinger picture
 Quintessentially quantum
 Quantum effects in the macroscopic world
 6. A quantummechanical marriage and its unruly child. Two physical situations joined in a quantummechanical marriage
 The marvelous pure number [phi]
 Harper's equation, describing Bloch electrons in a magnetic field
 Harper's equation as a recursion relation
 On the key role of inexplicable artistic intuitions in physics
 Discovering the strange eigenvalue spectrum of Harper's equation
 Continued fractions and the looming nightmare of discontinuity
 Polynomials that dance on several levels at once
 A short digression on INT and on perception of visual patterns
 The spectrum belonging to irrational values of [phi] and the "tenmartini problem"
 In which continuity (of a sort) is finally established
 Infinitely recursively scalloped wave functions : cherries on the doctoral sundae
 Closing words
 Appendix. Supplementary material on Harper's equation 
 Part III. Topology and the butterfly
 7. A different kind of quantization : the quantum Hall effect. What is the Hall effect? Classical and quantum answers
 A charged particle in a magnetic field : cyclotron orbits and their quantization
 Landau levels in the Hofstadter butterfly
 Topological insulators
 Appendix A. Excerpts from the 1985 Nobel Prize press release
 Appendix B. Quantum mechanics of electrons in a magnetic field
 Appendix C. Quantization of the Hall conductivity
 8. Topology and topological invariants : preamble to the topological aspects of the quantum Hall effect
 A puzzle : the precision and the quantization of Hall conductivity
 Topological invariants
 Anholonomy : parallel transport and the Foucault pendulum
 Geometrization of the Foucault pendulum
 Berry magnetismeffective vector potential and monopoles
 The ESAB effect as an example of anholonomy
 Appendix. Classical parallel transport and magnetic monopoles
 9. The Berry phase and the quantum Hall effect. The Berry phase
 Examples of Berry phase
 Chern numbers in twodimensional electron gases
 Conclusion : the quantization of Hall conductivity
 Closing words : topology and physical phenomena
 Appendix A. Berry magnetism and the Berry phase
 Appendix B. The Berry phase and 2 x 2 matrices
 Appendix C. What causes Berry curvature? Dirac strings, vortices, and magnetic monopoles
 Appendix D. The twoband lattice model for the quantum Hall effect 
 10. The kiss precise and precise quantization. Diophantus gives us two numbers for each swath in the butterfly
 Chern labels not just for swaths but also for bands
 A topological map of the butterfly
 Apollonianbutterfly connection : where are the Chern numbers?
 A topological landscape that has trefoil symmetry
 Cherndressed wave functions
 Summary and outlook
 Part IV. Catching the butterfly
 11. The art of tinkering. The most beautiful physics experiments
 12. The butterfly in the laboratory
 Twodimensional electron gases, superlattices, and the butterfly revealed
 Magical carbon : a new net for the Hofstadter butterfly
 A potentially sizzling hot topic in ultracold atom laboratories
 Appendix. Excerpts from the 2010 Physics Nobel Prize press release
 13. The butterfly gallery : variations on a theme of Philip G Harper
 14. Divertimento
 15. Gratitude
 16. Poetic math & science
 17. Coda.
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QC20.7 .F73 S383 2016  Unknown 
 Hooft, G. 't, author.
 Cham : Springer, [2016]
 Description
 Book — xviii, 298 pages ; 25 cm.
 Summary

 I The Cellular Automaton Interpretation as a general doctrine: Motivation for this work. Deterministic models in quantum notation. Interpreting quantum mechanics. Deterministic quantum mechanics. Concise description of the CA Interpretation. Quantum gravity. Information loss. More problems. Alleys to be further investigated and open questions. Conclusions. II Calculation Techniques: Introduction to part II. More on cogwheels. The continuum limit of cogwheels, harmonic rotators and oscillators. Locality. Fermions. PQ theory. Models in two spacetime dimensions without interactions. Symmetries. The discretised Hamiltonian formalism in PQ theory. Quantum Field Theory. The cellular automaton. The problem of quantum locality. Conclusions of part II. Some remarks on gravity in 2+1 dimensions. A summary of our views on Conformal Gravity. Abbreviations.
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QC174.12 .H66 2016  Unknown 
 Penrose, Roger, author.
 Princeton, New Jersey : Princeton University Press, [2016]
 Description
 Book — xvi, 501 pages : illustrations ; 25 cm
 Summary

 Acknowledgements ix Preface xi Are fashion, faith, or fantasy relevant to fundamental science? xi
 1 Fashion 1 1.1 Mathematical elegance as a driving force 1 1.2 Some fashionable physics of the past 10 1.3 Particlephysics background to string theory 17 1.4 The superposition principle in QFT 20 1.5 The power of Feynman diagrams 25 1.6 The original key ideas of string theory 32 1.7 Time in Einstein's general relativity 42 1.8 Weyl's gauge theory of electromagnetism 52 1.9 Functional freedom in KaluzaKlein and string models 59 1.10 Quantum obstructions to functional freedom? 69 1.11 Classical instability of higherdimensional string theory 77 1.12 The fashionable status of string theory 82 1.13 Mtheory 90 1.14 Supersymmetry 95 1.15 AdS/CFT 104 1.16 Braneworlds and the landscape 117
 2 Faith 121 2.1 The quantum revelation 121 2.2 Max Planck's E = hnu 126 2.3 The waveparticle paradox 133 2.4 Quantum and classical levels: C, U, and R 138 2.5 Wave function of a pointlike particle 145 2.6 Wave function of a photon 153 2.7 Quantum linearity 158 2.8 Quantum measurement 164 2.9 The geometry of quantum spin 174 2.10 Quantum entanglement and EPR effects 182 2.11 Quantum functional freedom 188 2.12 Quantum reality 198 2.13 Objective quantum state reduction: a limit to the quantum faith? 204
 3 Fantasy 216 3.1 The Big Bang and FLRW cosmologies 216 3.2 Black holes and local irregularities 230 3.3 The second law of thermodynamics 241 3.4 The Big Bang paradox 250 3.5 Horizons, comoving volumes, and conformal diagrams 258 3.6 The phenomenal precision in the Big Bang 270 3.7 Cosmological entropy? 275 3.8 Vacuum energy 285 3.9 Inflationary cosmology 294 3.10 The anthropic principle 310 3.11 Some more fantastical cosmologies 323
 4 A New Physics for the Universe? 334 4.1 Twistor theory: an alternative to strings? 334 4.2 Whither quantum foundations? 353 4.3 Conformal crazy cosmology? 371 4.4 A personal coda 391 Appendix A Mathematical
 Appendix 397 A.1 Iterated exponents 397 A.2 Functional freedom of fields 401 A.3 Vector spaces 407 A.4 Vector bases, coordinates, and duals 413 A.5 Mathematics of manifolds 417 A.6 Manifolds in physics 425 A.7 Bundles 431 A.8 Functional freedom via bundles 439 A.9 Complex numbers 445 A.10 Complex geometry 448 A.11 Harmonic analysis 458 References 469 Index 491.
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QC6 .P367 2016  Unknown 
 Singapore : Pan Stanford Publishing, [2016]
 Description
 Book — xvii, 578 pages : illustrations (some color) ; 24 cm
 Summary

 QM and QM/MM Methods Polarizable continuum models for (bio)molecular electrostatics: Basic theory and recent developments for macromolecules and simulations, J. M. Herbert, A. W. Lange A modified divideandconquer linearscaling quantum force field with multipolar charge densities, T. J. Giese, D. M. York Explicit polarization theory, Y. Wang, M. J. M. Mazack, D. G. Truhlar, J. Gao Effective fragment potential method, L. Slipchenko Quantum mechanical methods for quantifying and analyzing noncovalent interactions and for forcefield development, D. Sherrill, K. Merz Force field development with densitybased energy decomposition analysis, N. Zhou, Q. Wu, Y. Zhang Atomistic Models Differential geometrybased solvation and electrolyte transport models for biomolecular modeling: a review, W. Guowei, N. Baker Explicit inclusion of induced polarization in atomistic force fields based on the classical Drude oscillator model, A. Savelyev, B. Roux, A. D. Mackerell, Jr. Multipolar force fields for atomistic simulations, M. Meuwly, T. Bereau Quantum mechanics based polarizable force field for proteins, C. Ji, Y. Mei, J. Zhang Status of the Gaussian electrostatic model, a densitybased polarizable force field, G. A. Cisneros, J.P. Piquemal Water models: Looking forward by looking backward, T. Ichiye CoarseGrained Models A physicsbased coarsegrained model with electric multipoles, G. Li Coarsegrained membrane force field based on GayBerne potential and electric multipoles, D. Lin, A. Grossfield Perspectives on the coarsegrained models of DNA, I. Echeverria, G. Papoian RNA coarsegrained model theory, D. Bell, P. Ren.
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QC174.17 .P7 M35 2016  Unknown 