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|a Mercury Learning and Information (Firm)
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|a MLI Physics Collection.
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|a Bloomfield :
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|a 1 online resource (5057 pages)
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|a MLI Physics Collection Cover; Title Page; License Page; Copyright Page; Contents; Particle Physics; Spacer/Info; Cover; Half-Title page; Title page; Copyright page; Contents; Introduction; CHAPTER 1: A HISTORY OF PARTICLE PHYSICS; CHAPTER 2: SPECIAL RELATIVITY; CHAPTER 3: QUANTUM MECHANICS; CHAPTER 4: SYMMETRIES AND GROUPS; CHAPTER 5: EXPERIMENTAL PARTICLE PHYSICS; CHAPTER 6: PARTICLE CLASSIFICATION; CHAPTER 7: RELATIVISTIC QUANTUM MECHANICS; CHAPTER 8: THE DIRAC EQUATION; CHAPTER 9: QUANTUM ELECTRO DYNAMICS; CHAPTER 10: NON-ABELIAN GAUGE THEORY AND COLOR.
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|a CHAPTER 11: SYMMETRY BREAK IN GAND THE HIGGS MECHANISMCHAPTER 12: THE STANDARD MODEL OF PARTICLE PHYSICS; CHAPTER 13: BEYOND THE STANDARD MODEL; APPENDIX A: ELEMENTARY PARTICLE PROPERTIES AND OTHER USEFUL QUANTITIES; APPENDIX B: FEYNMAN RULES; APPENDIX C: GAMMA MATRIX IDENTITIES; BIBLIOGRAPHY; INDEX; Mathematical Methods for Physics Using MATLAB and Maple; Spacer/Info; Cover; Title; Copyright; Contents; Preface; Chapter 1 Fundamentals; 1.1 Algebra; 1.1.1 Systems of Equations; 1.1.2 Completing the Square; 1.1.3 Common Denominator; 1.1.4 Partial Fractions Decomposition.
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|a 1.1.5 Inverse Functions1.1.6 Exponential and Logarithmic Equations; 1.1.7 Logarithms of Powers, Products and Ratios; 1.1.8 Radioactive Decay; 1.1.9 Transcendental Equations; 1.1.10 Even and Odd Functions; 1.1.11 Examples in Maple; 1.2 Trigonometry; 1.2.1 Polar Coordinates; 1.2.2 Common Identities; 1.2.3 Law of Cosines; 1.2.4 Systems of Equations; 1.2.5 Transcendental Equations; 1.3 Complex Numbers; 1.3.1 Complex Roots; 1.3.2 Complex Arithmetic; 1.3.3 Complex Conjugate; 1.3.4 Euler's Formula; 1.3.5 Complex Plane; 1.3.6 Polar Form of Complex Numbers; 1.3.7 Powers of Complex Numbers.
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|a 1.3.8 Hyperbolic Functions1.4 Elements of Calculus; 1.4.1 Derivatives; 1.4.2 Prime and Dot Notation; 1.4.3 Chain Rule for Derivatives; 1.4.4 Product Rule for Derivatives; 1.4.5 Quotient Rule for Derivatives; 1.4.6 Indefinite Integrals; 1.4.7 Definite Integrals; 1.4.8 Common Integrals and Derivatives; 1.4.9 Derivatives of Trigonometric and Hyperbolic Functions; 1.4.10 Euler's Formula; 1.4.11 Integrals of Trigonometric and Hyperbolic Functions; 1.4.12 Improper Integrals; 1.4.13 Integrals of Even and Odd Functions; 1.5 MATLAB Examples; 1.5.1 Functional Calculator; 1.6 Exercises.
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|a Chapter 2 Vectors and Matrices2.1 Vectors and Scalars in Physics; 2.1.1 Vector Addition and Unit Vectors; 2.1.2 Scalar Product of Vectors; 2.1.3 Vector Cross Product; 2.1.4 Triple Vector Products; 2.1.5 The Position Vector; 2.1.6 Expressing Vectors in Different Coordinate Systems; 2.2 Matrices in Physics; 2.2.1 Matrix Dimension; 2.2.2 Matrix Addition and Subtraction; 2.2.3 Matrix Integration and Differentiation; 2.2.4 Matrix Multiplication and Commutation; 2.2.5 Direct Product; 2.2.6 Identity Matrix; 2.2.7 Transpose of a Matrix; 2.2.8 Symmetric and Antisymmetric Matrices.
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|a 2.2.9 Diagonal Matrix.
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|a ProQuest Ebook Central
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