Mar 22, 2012 · The Hypercircle in Mathematical Physics: A Method for the Approximate Solution of Boundary Value Problems Revised ed. Edition by J. L. Synge Author. the hypercircle in mathematical physics a method for the approximate solution of boundary value problems by j. l. synge, so.d., f.r.s.

THE HYPERCIRCLE IN MATHEMATICAL PHYSICS A METHOD FOR THE APPROXIMATE SOLUTION OF BOUNDARY VALUE PROBLEMS BY J. L. SYNGE, So.D., F.R.S. Senior Professor, School of Theoretical Physics Dublin Institute for Advanced Studies OAMBRIDGE AT. Mar 22, 2012 · Using this method the solution is located on a hypercircle in function-space, and the approximation is improved by reducing the radius of the hypercircle. The complexities of calculation are illuminated throughout by simple, intuitive geometrical pictures. Full text of "The Hypercircle In Mathematical Physics" See other formats. Abstract. The method of the hypercircle, initiated by Prager and Synge in 1947 77 for approximating solution of boundary value problems of mathematical physics, translates the analytical content of a problem into the language of function space, thereafter studying the problem in geometric terms. Although the fundamental relations of the method turn out to follow almost directly from the Cauchy-Schwarz and Bessel inequalities, the remarkable pictorial merits of the method. J. L. Synge, The hypercircle in mathematical physics: a method for the approximate solution of boundary value problems, Cambridge University Press, New York, 1957. MR 0097605 [2] J. L. Synge, The hypercircle method, Studies in numerical analysis papers in honour of Cornelius Lanczos on the occasion of his 80th birthday, Academic Press, London, 1974, pp. 201–217.

Jun 15, 2001 · J.L. Synge The Hypercircle in Mathematical Physics: A Method for the Approximate Solution of Boundary-Value Problems, Cambridge Univ. Press, Cambridge 1957 Google Scholar. J.L. Synge, The Hypercircle in Mathematical Physics: A Method for the Approximate Solution of Boundary-Value Problems Cambridge Univ. Press, Cambridge, 1957. [12]. J.L. SyngeThe Hypercircle in Mathematical Physics.

Author: P. K. Chattopadhyay; Publisher: New Age International ISBN: 9788122402834 Category: Mathematical physics Page: 352 View: 9896 DOWNLOAD NOW » The Book Is Intended As A Text For Students Of Physics At The Master S Level. It Is Assumed That The Students Pursuing The Course Have Some Knowledge Of Differential Equations And Complex Variables. Synge, J. L., The hypercircle in mathematical physics; a method for the approximate solution of boundary value problems, University Press, Cambridge 1957.

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