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Introduction To Statistical Physics by Kerson Huang
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1Introduction To Statistical Issues In Particle Physics
By Roger Barlow
An account is given of the methods of working of Experimental High Energy Particle Physics, from the viewpoint of statisticians and others unfamiliar with the field. Current statistical problems, techniques, and hot topics are introduced and discussed.
“Introduction To Statistical Issues In Particle Physics” Metadata:
- Title: ➤ Introduction To Statistical Issues In Particle Physics
- Author: Roger Barlow
- Language: English
Edition Identifiers:
- Internet Archive ID: arxiv-physics0311105
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2An Introduction To Monte Carlo Simulation Of Statistical Physics Problem
By K. P. N. Murthy
A brief introduction to the technique of Monte Carlo simulations in statistical physics is presented. The topics covered include statistical ensembles random and pseudo random numbers, random sampling techniques, importance sampling, Markov chain, Metropolis algorithm, continuous phase transition, statistical errors from correlated and uncorrelated data, finite size scaling, n-fold way, critical slowing down, blocking technique,percolation, cluster algorithms, cluster counting, histogram techniques, entropic/multicanonical Monte Carlo, Wang-Landau algorith and Jarzynski's identity.
“An Introduction To Monte Carlo Simulation Of Statistical Physics Problem” Metadata:
- Title: ➤ An Introduction To Monte Carlo Simulation Of Statistical Physics Problem
- Author: K. P. N. Murthy
- Language: English
Edition Identifiers:
- Internet Archive ID: arxiv-cond-mat0104167
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3An Introduction To Statistical Physics
By Vasilyev, A. M. ; Leib, G. (Translator)
A brief introduction to the technique of Monte Carlo simulations in statistical physics is presented. The topics covered include statistical ensembles random and pseudo random numbers, random sampling techniques, importance sampling, Markov chain, Metropolis algorithm, continuous phase transition, statistical errors from correlated and uncorrelated data, finite size scaling, n-fold way, critical slowing down, blocking technique,percolation, cluster algorithms, cluster counting, histogram techniques, entropic/multicanonical Monte Carlo, Wang-Landau algorith and Jarzynski's identity.
“An Introduction To Statistical Physics” Metadata:
- Title: ➤ An Introduction To Statistical Physics
- Author: ➤ Vasilyev, A. M. ; Leib, G. (Translator)
- Language: English
Edition Identifiers:
- Internet Archive ID: introductiontost0000vasi
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4Introduction To Mathematical Statistical Physics
By Minlos, R. A. (Robert Adolʹfovich)
A brief introduction to the technique of Monte Carlo simulations in statistical physics is presented. The topics covered include statistical ensembles random and pseudo random numbers, random sampling techniques, importance sampling, Markov chain, Metropolis algorithm, continuous phase transition, statistical errors from correlated and uncorrelated data, finite size scaling, n-fold way, critical slowing down, blocking technique,percolation, cluster algorithms, cluster counting, histogram techniques, entropic/multicanonical Monte Carlo, Wang-Landau algorith and Jarzynski's identity.
“Introduction To Mathematical Statistical Physics” Metadata:
- Title: ➤ Introduction To Mathematical Statistical Physics
- Author: ➤ Minlos, R. A. (Robert Adolʹfovich)
- Language: English
Edition Identifiers:
- Internet Archive ID: introductiontoma0000minl
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By Rice, James and Donnan. F.G.
A brief introduction to the technique of Monte Carlo simulations in statistical physics is presented. The topics covered include statistical ensembles random and pseudo random numbers, random sampling techniques, importance sampling, Markov chain, Metropolis algorithm, continuous phase transition, statistical errors from correlated and uncorrelated data, finite size scaling, n-fold way, critical slowing down, blocking technique,percolation, cluster algorithms, cluster counting, histogram techniques, entropic/multicanonical Monte Carlo, Wang-Landau algorith and Jarzynski's identity.
this book Metadata:
- Authors: Rice, JamesDonnan. F.G.
- Language: English
this book Subjects and Themes:
- Subjects: ➤ NATURAL SCIENCES - Chemistry. Crystallography. Mineralogy
Edition Identifiers:
- Internet Archive ID: introductiontost029716mbp
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6An Introduction To Statistical Physics For Students Pointon
By A.J. Pointon, Pointon
A.J. Pointon's statistical Physics book
“An Introduction To Statistical Physics For Students Pointon” Metadata:
- Title: ➤ An Introduction To Statistical Physics For Students Pointon
- Author: A.J. Pointon, Pointon
- Language: English
“An Introduction To Statistical Physics For Students Pointon” Subjects and Themes:
- Subjects: ➤ statistical physics - A.J. Pointon - pointon - Statistical mechanics - Statistical thermodynamics - Mécanique statistique - Thermodynamique statistique - Statistische Physik - Einführung - Thermodynamique - Statistical Physics - Physics
Edition Identifiers:
- Internet Archive ID: ➤ a.-j.-pointon-an-introduction-to-statistical-physics-for-students
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7An Introduction To Statistical Physics For Students
By Pointon, Anthony John
A.J. Pointon's statistical Physics book
“An Introduction To Statistical Physics For Students” Metadata:
- Title: ➤ An Introduction To Statistical Physics For Students
- Author: Pointon, Anthony John
- Language: English
“An Introduction To Statistical Physics For Students” Subjects and Themes:
- Subjects: ➤ Statistical mechanics - Statistical thermodynamics - Mécanique statistique - Thermodynamique statistique - 31.81 mathematical physiscs - Statistische Physik - Einführung - Thermodynamique
Edition Identifiers:
- Internet Archive ID: introductiontost0000poin
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8Introduction To Solvable Lattice Models In Statistical And Mathematical Physics
By Tetsuo Deguchi
Some features of integrable lattice models are reviewed for the case of the six-vertex model. By the Bethe ansatz method we derive the free energy of the six-vertex model. Then, from the expression of the free energy we show analytically the critical singularity near the phase transition in the anti-ferroelectric regime, where the essential singularity similar to the Kosterlitz-Thouless transition appears. We discuss the connection of the six-vertex model to the conformal field theory with c=1. We also introduce various exactly solvable models defined on two-dimensional lattices such as the chiral Potts model and the IRF models. We show that the six-vertex model has rich mathematical structures such as the quantum groups and the braid group. The graphical approach is emphasized in this review. We explain the meaning of the Yang-Baxter equation by its diagram. Furthermore, we can understand the defining relation of the algebraic Bethe ansatz by the graphical representation. We can thus easily translate formulas of the algebraic Bethe ansatz into those of the statistical models. As an illustration, we show explicitly how we can derive Baxter's expressions from those of the algebraic Bethe ansatz.
“Introduction To Solvable Lattice Models In Statistical And Mathematical Physics” Metadata:
- Title: ➤ Introduction To Solvable Lattice Models In Statistical And Mathematical Physics
- Author: Tetsuo Deguchi
- Language: English
Edition Identifiers:
- Internet Archive ID: arxiv-cond-mat0304309
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9An Introduction To Statistical Physics
By A. M. Vasilyev
Based on lectures read by the author to students of the faculty of engineering electronics at the Moscow Power Engineering Institute for a number of years, the present book treats semiconductor physics with an accent placed on its application to fields associated with electronics. In these and similar fields, acquaintance with the fundamentals of statistical physics of nonequilibrium states (kinetics) is very important because a foundation is setup helping to master special subjects dealing in some way or other with the flow of an electric current in gases, semiconductors, and metals. In acquainting the reader with the basic methods and concepts of statistical physics, the author illustrates all the material with examples, following the well-justified principle: from concrete to abstract, from simple to complicated material. The book is intended for students of higher educational institutions who have completed a course in mathematics and general physics. Andrei M. Vasilyev, D,Sc. (Engineering), has been a professor at the Physics Department of the Moscow Power Engineering Institute from 1968, and from 1977 he has been heading the department. He is the author of about 100 published works, and a co-author of Semiconductor Photoelectric Transducers (in Russian). His main interests include the physics of semiconductors and photoelectric transducers. Translated from the Russian by G. Leib Certainly! Here's the formatted table of contents: ``` Preface 5 Introduction 11 Part I. BASIC INFORMATION FROM THE THEORY OF PROBABILITY 19 Chapter 1. Random Events and Probability 19 1.1. The Concept of Probability 19 1.2. Set of Mutually Exclusive Events 22 1.3. Independent Events 26 1.4. Conditional Probability 28 1.5. Binomial Distribution of Probabilities 29 1.6. Stirling’s Formula 33 Chapter 2. Random Variables and Their Characteristics 36 2.1. Random Variable 36 2.2. Mean Value 41 2.3. Poisson Distribution 48 2.4. Gaussian Distribution 51 2.5. Probability as a Measure of Unexpectedness 53 2.6. Entropy and Randomness 55 Part II. CLASSICAL STATISTICS OF EQUILIBRIUM STATES 58 Chapter 3. Maxwell Distribution 58 3.1. Distribution of Particles in Space in the Absence of External Force Fields 58 3.2. Probability Density for Momenta of Molecules 63 3.3. Normalization Condition 68 3.4. Relation Between the Maxwell Distribution Parameter B and the Temperature 68 3.5. Maxwell Probability Density for Momenta 70 3.6. Velocity Distribution 75 3.7. Magnitude of Momentum and Energy Distribution 76 3.8. Distribution Function 83 3.9. Particle Flux. Thermionic Emission 84 3.10. Experimental Verification of Maxwell Distribution 92 Exercises 97 Chapter 4. Boltzmann Distribution 100 4.1. Non-Uniformity of Particle Distribution in Space in the Presence of Force Fields 100 4.2. Detailed Balancing Principle 102 4.3. Relation Between Boltzmann and Maxwell Distributions 103 4.4. Barometric Formula and Experimental Determination of the Boltzmann Constant 107 4.5. Contact Potential Difference 111 4.6. Method of Self-Consistent Field 118 Exercises 125 Chapter 5. Gibbs Distribution 126 5.1. Maxwell-Boltzmann Distribution Function 126 5.2. Gibbs Distribution as a Generalization of the Maxwell-Boltzmann Distribution 128 5.3. Example of a Monatomic Ideal Gas 132 5.4. Maxwell-Boltzmann Distribution 134 5.5. Uniform Distribution of Energy among Degrees of Freedom 140 5.6. Fluctuations in Measuring Instruments 142 5.7. Real Gas 148 Exercises 152 Chapter 6. Relation of Statistics to Thermodynamics 153 6.1. Equation of State 153 6.2. Thermodynamic Meaning of the Free Energy 157 6.3. Gibbs-Helmholtz Equation 158 6.4. Entropy and Its Thermodynamic Meaning 159 6.5. Statistical Meaning of Entropy 161 6.6. Entropy and the Second Law of Thermodynamics 162 6.7. Real Gas 166 6.8. Heat Capacity 170 Exercises 173 Part III. QUANTUM STATISTICS OF EQUILIBRIUM STATES 175 Chapter 7. Some Information from Quantum Mechanics 175 7.1. The Quantum Properties of Radiation 175 7.2. Wave Properties of Particles 176 7.3. Quantization of Radiation 179 7.4. Indistinguishability 184 7.5. Number of States of a Quantum Particle in a Volume Element of fi-Space 185 7.6. Quantization for Particles 187 Chapter 8. Grand Canonical Distribution 188 8.1. The Canonical Distribution in Quantum Statistics 188 8.2. Entropy and the Third Law of Thermodynamics 193 8.3. Maximum Entropy Principle 196 8.4. Derivation of the Grand Canonical Gibbs Distribution 199 8.5. Thermodynamic Meaning of the Parameters Q*, p, and T 200 Exercises 208 Chapter 9. Bose-Einstein Statistics 209 9.1. Bosons 209 9.2. Bose-Einstein Distribution 210 9.3. Photons 214 9.4. Laws of Thermal 219 9.5. Phonons 224 Exercises 230 Chapter 10. Fermi-Dirac Statistics 231 10.1. Fermions 231 10.2. Fermi-Dirac Distribution 234 10.3. Electron Gas in a Potential Well 237 10.4. Non-Degenerate Electron Gas 239 10.5. Degenerate Electron Gas 242 10.6. Heat Capacity of Gases with Account Taken of Quantum Effects 249 Exercises 250 Part IV. STATISTICAL PHYSICS OF NON-EQUILIBRIUM STATES 262 Chapter 11. Boltzmann Equation 262 11.1. Distribution Function in a Non-Equilibrium Case 262 11.2. Continuity Equation 264 11.3. Boltzmann Kinetic Equation 272 11.4. Interaction with a Heat Bath 275 11.5. Boltzmann Equation with a Quantum-Mechanical Approach 277 Chapter 12. Distribution Function in Diffusion Approximation (Lorentz Approximation) 277 12.1. Distribution Function with Small Relaxation Time 277 12.2. Diffusion Equation 284 12.3. Distribution Function in the Diffusion Approximation 291 12.4. Fundamental Equations of the Diffusion Approximation 296 Exercises 300 Chapter 13. Collisions 314 13.1. Account of Interaction by Collisions 314 13.2. Collision Term in the Boltzmann Form 317 13.3. Relaxation Time Approximation 324 13.4. Effective Scattering Cross Sections 326 13.5. Free Path 328 13.6. Heating of an Electron Gas 338 Exercises 338 Chapter 14. Fluctuations 315 14.1. Significance of Fluctuations 315 14.2. Fluctuations of the Number of Particles and Volume 317 14.3. Fluctuations of the Energy
“An Introduction To Statistical Physics” Metadata:
- Title: ➤ An Introduction To Statistical Physics
- Author: A. M. Vasilyev
- Language: English
“An Introduction To Statistical Physics” Subjects and Themes:
- Subjects: ➤ soviet science - statistical physics - thermodynamics - maxwell distribution - Gibb's function - Fermi-Dirac statistics - Bose-Einstein statistics - equilibrium states - non-equilibrium thermodynamiscs - statistical mechanics - collisions - diffusions - fluctuations - boltzmann distribution
Edition Identifiers:
- Internet Archive ID: ➤ a.-m.-vasilyev-an-introduction-to-statistical-physics-mir-1983
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10Introduction To Statistical Physics Outside Physics
By Dietrich Stauffer
We review the possibilities and difficulties for statistical physicists if they apply their methods to biology, economics, or sociology.
“Introduction To Statistical Physics Outside Physics” Metadata:
- Title: ➤ Introduction To Statistical Physics Outside Physics
- Author: Dietrich Stauffer
- Language: English
Edition Identifiers:
- Internet Archive ID: arxiv-cond-mat0310037
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11P. C. Riedi (auth.) Thermal Physics An Introduction To Thermodynamics, Statistical Mechanics And Kinetic Theory ( 1976, Macmillan Education UK)
By Macmilian Education UK
Clarity in the basic principles of thermodynamics, thermodynamic potentials and statistical mechanics etc and development of problem-solving skills.
“P. C. Riedi (auth.) Thermal Physics An Introduction To Thermodynamics, Statistical Mechanics And Kinetic Theory ( 1976, Macmillan Education UK)” Metadata:
- Title: ➤ P. C. Riedi (auth.) Thermal Physics An Introduction To Thermodynamics, Statistical Mechanics And Kinetic Theory ( 1976, Macmillan Education UK)
- Author: Macmilian Education UK
- Language: English
“P. C. Riedi (auth.) Thermal Physics An Introduction To Thermodynamics, Statistical Mechanics And Kinetic Theory ( 1976, Macmillan Education UK)” Subjects and Themes:
- Subjects: Thermal Physics - thermodynamics - statistical mechanics
Edition Identifiers:
- Internet Archive ID: ➤ P.C.Riediauth.ThermalPhysicsAnIntroductionToThermodynamicsStatisticalMechanicsAn
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12Thermal Physics : An Introduction To Thermodynamics, Statistical Mechanics, And Kinetic Theory
By Riedi, P. C
Clarity in the basic principles of thermodynamics, thermodynamic potentials and statistical mechanics etc and development of problem-solving skills.
“Thermal Physics : An Introduction To Thermodynamics, Statistical Mechanics, And Kinetic Theory” Metadata:
- Title: ➤ Thermal Physics : An Introduction To Thermodynamics, Statistical Mechanics, And Kinetic Theory
- Author: Riedi, P. C
- Language: English
“Thermal Physics : An Introduction To Thermodynamics, Statistical Mechanics, And Kinetic Theory” Subjects and Themes:
- Subjects: Thermodynamics - Statistical mechanics - Kinetic theory of gases
Edition Identifiers:
- Internet Archive ID: thermalphysicsin0000ried
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13Measurement Analysis : An Introduction To The Statistical Analysis Of Laboratory Data In Physics, Chemistry And The Life Sciences
By Caria, Mario
Clarity in the basic principles of thermodynamics, thermodynamic potentials and statistical mechanics etc and development of problem-solving skills.
“Measurement Analysis : An Introduction To The Statistical Analysis Of Laboratory Data In Physics, Chemistry And The Life Sciences” Metadata:
- Title: ➤ Measurement Analysis : An Introduction To The Statistical Analysis Of Laboratory Data In Physics, Chemistry And The Life Sciences
- Author: Caria, Mario
- Language: English
“Measurement Analysis : An Introduction To The Statistical Analysis Of Laboratory Data In Physics, Chemistry And The Life Sciences” Subjects and Themes:
- Subjects: ➤ Statistics - Statistical physics - Chemistry -- Statistical methods - Life sciences -- Statistical methods
Edition Identifiers:
- Internet Archive ID: measurementanaly0000cari
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