Harmonic Oscillators and Two-by-two Matrices in Symmetry Problems in Physics
by Young Suh Kim (ed.)
Publisher: MDPI AG 2017
ISBN-13: 9783038425014
Number of pages: 370
Description:
With a degree of exaggeration, modern physics is the physics of harmonic oscillators and two-by-two matrices. Indeed, they constitute the basic language for the symmetry problems in physics, and thus the main theme of this journal. This book could serve to illustrate the important aspect of symmetry problems in physics.
Download or read it online for free here:
Download link
(12MB, PDF)
Similar books
![Book cover: Mathematical Methods of Physics](images/blank.gif)
- Wikibooks
A book on common techniques of applied mathematics that are often used in theoretical physics. It may be accessible to anyone with beginning undergraduate training in mathematics and physics. It is useful for anyone wishing to study advanced Physics.
(11383 views)
![Book cover: Invariance Theory, the Heat Equation and the Atiyah-Singer Index Theorem](images/4838.jpg)
by Peter B. Gilkey - Publish or Perish Inc.
This book treats the Atiyah-Singer index theorem using the heat equation, which gives a local formula for the index of any elliptic complex. Heat equation methods are also used to discuss Lefschetz fixed point formulas and the Gauss-Bonnet theorem.
(10621 views)
![Book cover: Introduction to Spectral Theory of Schrödinger Operators](images/9805.jpg)
by A. Pankov - Vinnitsa State Pedagogical University
Contents: Operators in Hilbert spaces; Spectral theorem of self-adjoint operators; Compact operators and the Hilbert-Schmidt theorem; Perturbation of discrete spectrum; Variational principles; One-dimensional Schroedinger operator; etc.
(9377 views)
![Book cover: Physics, Topology, Logic and Computation: A Rosetta Stone](images/7805.jpg)
by John C. Baez, Mike Stay - arXiv
There is extensive network of analogies between physics, topology, logic and computation. In this paper we make these analogies precise using the concept of 'closed symmetric monoidal category'. We assume no prior knowledge of category theory.
(11186 views)