Cantitate/Preț
Produs
Total produse
Vezi coșul
Quantum Mechanics: Problems and Solutions de K. Kong Wan

Quantum Mechanics: Problems and Solutions

Editat de K. Kong Wan
en Limba Engleză Paperback – 2 noi 2020
This is a companion volume to K. Kong Wan’s textbook Quantum Mechanics: A Fundamental Approach, published in 2019 by Jenny Stanford Publishing. The book contains more than 240 exercises and problems listed at the end of most chapters. This essential manual presents full solutions to all the exercises and problems that are designed to help the reader master the material in the textbook. Mastery of the material in the book would contribute greatly to the understanding of the concepts and formalism of quantum mechanics.
Citește tot Restrânge

Toate formatele și edițiile

Toate formatele și edițiile Preț Express
Paperback (1) 29958 lei  3-5 săpt. +3447 lei  4-10 zile
  Jenny Stanford Publishing – 2 noi 2020 29958 lei  3-5 săpt. +3447 lei  4-10 zile
Hardback (1) 67117 lei  6-8 săpt.
  Jenny Stanford Publishing – 25 iun 2019 67117 lei  6-8 săpt.

Preț: 29958 lei

Nou

Puncte Express: 449
Preț estimativ în valută:
5733€ • 5973$ • 4767£

Carte disponibilă

Livrare economică 21 ianuarie-04 februarie 25
Livrare express 04-10 ianuarie 25 pentru 4446 lei

 Adaugă în coș

Wish list
Gift list
Am citit!
Adaugă în listă
Preluare comenzi: 021 569.72.76

Specificații

ISBN-13: 9789814800723
ISBN-10: 9814800724
Pagini: 242
Dimensiuni: 152 x 229 x 17 mm
Greutate: 0.76 kg
Ediția:1
Editura: Jenny Stanford Publishing
Colecția Jenny Stanford Publishing

Public țintă

Academic and Professional Practice & Development

Notă biografică

K. Kong Wan is honorary reader in theoretical physics at St Andrews University, Scotland, UK. He studied theoretical physics at St Andrews, both as an undergraduate and a postgraduate, and was awarded a PhD in 1972. He stayed on at St Andrews and became a reader in theoretical physics. His research has focused on the foundations and formalism of quantum mechanics.

Descriere

The manual starts with simple mathematical and physical terms before moving on to more complex concepts, which are developed gradually but in detail. It contains more than 240 exercises and problems listed at the end of the chapters in Quantum Mechanics.

Cuprins

Classical and quantum systems.  Probability theories.  Three-dimensional vectors and operators.  Matrices.  Generating probability distribution by self-adjoint operators and unit vectors in three dimensions.  N-dimensional complex vectors and operators.  Model theories based on N-dimensional vector spaces.  Hilbert spaces and operators.  Spectral theories for self-adjoint and unitary operators; probability, self-adjoint operators and unit vectors; physics of unitary transformation.  Direct sums and tensor products of Hilbert spaces and operators.  Quantum mechanics described by six groups of postulates.  Superselection rules.  Many-particle systems.  Conceptual issues.  Harmonic and isotropic oscillators.  Angular momenta.  Particles in static magnetic fields.

Recenzii

"This text is for graduate students who have had previous advanced undergraduate courses in quantum mechanics. The author has observed that students lack confidence with the mathematical formalisms of quantum mechanics. Consequently they cannot properly appreciate the complexities of the theory. The text addresses this by presenting the mathematics in its simplest form and then helping students develop an intuition for its use in quantum mechanics. This way the students are not lost in the mathematical abstractions. The book is well suited to this task. After a brief review of the fundamentals of classical and quantum systems, the majority of the book is offered in two sections. The first of these gives a very thorough presentation of the mathematical formalisms used in quantum mechanics. The second section details the quantum formalism. A final, relatively brief section considers applications. The author is successful in creating a resource that addresses his justifiable concerns about student understanding. This is a lot of material, and it may be best suited for a two-semester course. The first semester could cover the mathematics and the second the physics."
--E. Kincanon, Gonzaga University