**Foundations Of Potential Theory**

by Oliver Dimon Kellog

**Publisher**: Springer 1929**ISBN/ASIN**: B004TGIBKC**Number of pages**: 406

**Description**:

The present volume gives a systematic treatment of potential functions. It takes its origin in two courses, one elementary and one advanced, which the author has given at intervals during the last ten years, and has a two-fold purpose: first, to serve as an introduction for students whose attainments in the Calculus include some knowledge of partial derivatives and multiple and line integrals; and secondly, to provide the reader with the fundamentals of the subject, so that he may proceed immediately to the applications, or to the periodical literature of the day.

Download or read it online for free here:

**Download link**

(multiple formats)

## Similar books

**Introduction to Spectral Theory of SchrÃ¶dinger Operators**

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.

(

**4623**views)

**A Window into Zeta and Modular Physics**

by

**Klaus Kirsten, Floyd L. Williams**-

**Cambridge University Press**

This book provides an introduction, with applications, to three interconnected mathematical topics: zeta functions in their rich variety; modular forms; vertex operator algebras. Applications of the material to physics are presented.

(

**5374**views)

**Group Theory**

by

**Ferdi Aryasetiawan**-

**University of Lund**

The text deals with basic Group Theory and its applications. Contents: Abstract Group Theory; Theory of Group Representations; Group Theory in Quantum Mechanics; Lie Groups; Atomic Physics; The Group SU2: Isospin; The Point Groups; The Group SU3.

(

**8744**views)

**Quantum Spin Systems on Infinite Lattices**

by

**Pieter Naaijkens**-

**arXiv**

These are the lecture notes for a one semester course at Leibniz University Hannover. The main aim of the course is to give an introduction to the mathematical methods used in describing discrete quantum systems consisting of infinitely many sites.

(

**2535**views)