Logo

An Introduction to Microlocal Analysis

Small book cover: An Introduction to Microlocal Analysis

An Introduction to Microlocal Analysis
by

Publisher: MIT
Number of pages: 182

Description:
One of the origins of scattering theory is the study of quantum mechanical systems, generally involving potentials. The scattering theory for perturbations of the flat Laplacian is discussed with the initial approach being via the solution of the Cauchy problem for the corresponding perturbed wave equation.

Download or read it online for free here:
Download link
(820KB, PDF)

Similar books

Book cover: Quantum Theory, Groups and Representations: An IntroductionQuantum Theory, Groups and Representations: An Introduction
by - Columbia University
These notes cover the basics of quantum mechanics, from a point of view emphasizing the role of unitary representations of Lie groups in the foundations of the subject. The approach to this material is simultaneously rather advanced...
(9088 views)
Book cover: Geometry of Quantum MechanicsGeometry of Quantum Mechanics
by - Stockholms universitet, Fysikum
These are the lecture notes from a graduate course in the geometry of quantum mechanics. The idea was to introduce the mathematics in its own right, but not to introduce anything that is not directly relevant to the subject.
(14152 views)
Book cover: Numerical Methods in Quantum MechanicsNumerical Methods in Quantum Mechanics
by - University of Udine
The aim of these lecture notes is to provide an introduction to methods and techniques used in the numerical solution of simple (non-relativistic) quantum-mechanical problems, with special emphasis on atomic and condensed-matter physics.
(7992 views)
Book cover: Homological Tools for the Quantum MechanicHomological Tools for the Quantum Mechanic
by - arXiv.org
This paper is an introduction to work motivated by the question 'can multipartite entanglement be detected by homological algebra?' We introduce cochain complexes associated to multipartite density states whose cohomology detects factorizability.
(4084 views)