sign in

Username Password

Forget Password ? ? Click Here

Don't Have An Account ? Create One

sign up

name Username Email Mobile Password

To contact us, you can contact us via the following mobile numbers by calling and WhatsApp


+989115682731 Connect To WhatsApp
+989917784643 Connect To WhatsApp
EnglishEnglish SpanishSpanish PortuguesePortuguese FrenchFrench GermanGerman ChineseChinese

Unlimited Access

For Registered Users

Secure Payment

100% Secure Payment

Easy Returns

10 Days Returns

24/7 Support

Call Us Anytime

Principles Of Quantum Mechanics 1994 book

Principles Of Quantum Mechanics

Details Of The Book

Principles Of Quantum Mechanics

edition: 2 
Authors:   
serie:  
ISBN : 0306447908, 9781475705768 
publisher: Springer US 
publish year: 1994 
pages: 679 
language: English 
ebook format : PDF (It will be converted to PDF, EPUB OR AZW3 if requested by the user) 
file size: 67 MB 

price : $11.68 16 With 27% OFF



Your Rating For This Book (Minimum 1 And Maximum 5):

User Ratings For This Book:       


You can Download Principles Of Quantum Mechanics Book After Make Payment, According to the customer's request, this book can be converted into PDF, EPUB, AZW3 and DJVU formats.


Abstract Of The Book



Table Of Contents

Cover Page
Copyright Page
Dedication Page
Contents
1. Mathematical Introduction
	1.1. Linear Vector Spaces: Basics
	1.2. Inner Product Spaces
	1.3. Dual Spaces and the Dirac Notation
	1.4. Subspaces
	1.5. Linear Operators
	1.6. Matrix Elements of Linear Operators
	1.7. Active and Passive Transformations
	1.8. The Eigenvalue Problem
	1.9. Functions of Operators and Related Concepts
	1.10. Generalization to Infinite Dimensions
2. Review of Classical Mechanics
	2.1. The Principle of Least Action and Lagrangian Mechanics
	2.2. The Electromagnetic Lagrangian
	2.3. The Two-Body Problem
	2.4. How Smart Is a Particle?
	2.5. The Hamiltonian Formalism
	2.6. The Electromagnetic Force in the Hamiltonian Scheme
	2.7. Cyclic Coordinates. Poisson Brackets, and Canonical Transformations
	2.8. Symmetries and Their Consequences
3. All Is Not Well with Classical Mechanics
	3.1. Particles and Waves in Classical Physics
	3.2. An Experiment with Waves and Particles (Classical)
	3.3. The Double-Slit Experiment with Light
	3.4. Matter Waves (de Broglie Waves)
	3.5. Conclusions
4. The Postulates—a General Discussion
	4.1. The Postulates
	4.2. Discussion of Postulates I–III
	4.3. The Schrödinger Equation (Dotting Your i’s and Crossing your ℏ’s)
5. Simple Problems in One Dimension
	5.1. The Free Particle
	5.2. The Particle in a Box
	5.3. The Continuity Equation for Probability
	5.4. The Single-Step Potential: a Problem in Scattering
	5.5. The Double-Slit Experiment
	5.6. Some Theorems
6. The Classical Limit
7. The Harmonic Oscillator
	7.1. Why Study the Harmonic Oscillator?
	7.2. Review of the Classical Oscillator
	7.3. Quantization of the Oscillator (Coordinate Basis)
	7.4. The Oscillator in the Energy Basis
	7.5. Passage from the Energy Basis to the X Basis
8. The Path Integral Formulation of Quantum Theory
	8.1. The Path Integral Recipe
	8.2. Analysis of the Recipe
	8.3. An Approximation to U(t) for the Free Particle
	8.4. Path Integral Evaluation of the Free-Particle Propagator.
	8.5. Equivalence to the Schrödinger Equation
	8.6. Potentials of the Form V = a + bx + cx2 + dẋ + exẋ
9. The Heisenberg Uncertainty Relations
	9.1. Introduction
	9.2. Derivation of the Uncertainty Relations
	9.3. The Minimum Uncertainty Packet
	9.4. Applications of the Uncertainty Principle
	9.5. The Energy–Time Uncertainty Relation
10. Systems with N Degrees of Freedom
	10.1. N Particles in One Dimension
	10.2. More Particles in More Dimensions
	10.3. Identical Particles
11. Symmetries and Their Consequences
	11.1. Translational Invariance in Quantum Theory
	11.2. Time Translational Invariance
	11.3. Parity Invariance
	11.4. Time-Reversal Symmetry
12. Rotational Invariance and Angular Momentum
	12.1. Translations in Two Dimensions
	12.2. Rotations in Two Dimensions
	12.3. The Eigenvalue Problem of Lz
	12.4. Angular Momentum in Three Dimensions
	12.5. The Eigenvalue Problem of L2 and Lz
	12.6. Solution of Rotationally Invariant Problems
13. The Hydrogen Atom
	13.1. The Eigenvalue Problem
	13.2. The Degeneracy of the Hydrogen Spectrum
	13.3. Numerical Estimates and Comparison with Experiment
	13.4. Multielectron Atoms and the Periodic Table
14. Spin
	14.1. Introduction
	14.2. What is the Nature of Spin?
	14.3. Kinematics of Spin
	14.4. Spin Dynamics
	14.5. Return of Orbital Degrees of Freedom
15. Addition of Angular Momenta
	15.1. A Simple Example
	15.2. The General Problem
	15.3. Irreducible Tensor Operators
	15.4. Explanation of Some “Accidental” Degeneracies
16. Variational and WKB Methods
	16.1. The Variational Method
	16.2. The Wentzel–Kramers–Brillouin Method
17. Time-Independent Perturbation Theory
	17.1. The Formalism
	17.2. Some Examples
	17.3. Degenerate Perturbation Theory
18. Time-Dependent Perturbation Theory
	18.1. The Problem
	18.2. First-Order Perturbation Theory
	18.3. Higher Orders in Perturbation Theory
	18.4. A General Discussion of Electromagnetic Interactions
	18.5. Interaction of Atoms with Electromagnetic Radiation
19. Scattering Theory
	19.1. Introduction
	19.2. Recapitulation of One-Dimensional Scattering and Overview
	19.3. The Born Approximation (Time-Dependent Description)
	19.4. Born Again (The Time-Independent Approximation)
	19.5. The Partial Wave Expansion
	19.6. Two-Particle Scattering
20. The Dirac Equation
	20.1. The Free-Particle Dirac Equation
	20.2. Electromagnetic Interaction of the Dirac Particle
	20.3. More on Relativistic Quantum Mechanics
21. Path Integrals—II
	21.1. Derivation of the Path Integral
	21.2. Imaginary Time Formalism
	21.3. Spin and Fermion Path Integrals
	21.4. Summary
Appendix
	A.1. Matrix Inversion
	A.2. Gaussian Integrals
	A.3. Complex Numbers
	A.4. The iε Prescription
Answers to Selected Exercises
Table of Constants


First 10 Pages Of the book


Comments Of The Book