Integral equation methods in potential theory. I

Author:

Abstract

This paper makes a short study of Fredholm integral equations related to potential theory and elasticity, with a view to preparing the ground for their exploitation in the numerical solution of difficult boundary-value problems. Attention is drawn to the advantages of Fredholm ’s first equation and of Green’s boundary formula. The latter plays a fundamental and hitherto unrecognized role in the integral equation formula of biharm onic problems.

Publisher

The Royal Society

Subject

Pharmacology (medical)

Reference9 articles.

1. Allen D. N. de G. 1954 Relaxation methods. New Y ork: McGraw-Hill.

2. Courant R . & H ilbert D. 1953 science. Methods oj mathematical physivol. 1. New Y ork: In te r

3. Kellogg O. D. 1929 Foundations of potential theory. B erlin: Springer.

4. Love A. E . H . 1952 Theory of elasticity (4th ed.). Cambridge U niversity Press.

5. M uskhelishvili N. I. 1953a Singular integral equations. Groningen: Noordhoff.

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