An essay on the application of mathematical analysis to the ..

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An Essay on the Application of mathematical Analysis to the ..

An Essay on the Application of mathematical Analysis to the theories of Electricity and Magnetism
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An Essay on the Application of Mathematical Analysis ..

In his Essay on the Application of Mathematical Analysis to the Theory of Electricity and Magnetism (1828), Green generalized and extended the electric and magnetic. George Green (14 July 1793 – 31 May 1841) was a British mathematical physicist who wrote An Essay on the Application of Mathematical Analysis to the Theories of. Get this from a library! An essay on the application of mathematical analysis to the theories of electricity and magnetism. [George Green]. Green George , An Essay On The Application Of Mathematical Analysis To The Theories Of Electricity And Magnetism 1838 Item Preview.

An Essay on the Application of Mathematical Analysis to the ..

An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism Mathematical Psychics: An Essay on the Application of Mathematics to the Moral Sciences. Francis Ysidro Edgeworth. C. K. Paul, 1881 - Economics, Mathematical - … In his Essay on the Application of Mathematical Analysis to the Theory of Electricity and Magnetism (1828), Green generalized and extended the electric and magnetic.

An Essay on the Applications of Mathematical Analysis to the Theory of Electricity ..
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Applied Mathematics - Elon University

Mathematicians and lay people alike will enjoy this fascinating book that details the life of George Green, a pioneer in the application of mathematics to physical problems. Green was a mathematical physicist who spent most of the first 40 years of his life working not as a physicist but as a miller in his father's grain mill. Green received only four terms of formal schooling, and at the age of nine he had surpassed his teachers. Green studied mathematics in his spare time and in 1828 published his most famous work, An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism. It was in this essay that the famous Green's Theorem and Green's functions first appeared. Although this work was largely ignored during his lifetime, it is now considered of major importance in modern physics.

This is the first major biography of Green, and the most complete picture of Green's life and education, available today. Green is presented as a person rather than as merely the inventor of a mathematical function. This updated second edition includes a new section of scientific references along with the lectures given by Julian Schwinger and Freeman Dyson at the bicentenary celebration of George Green's birth held at the University of Nottingham in 1993.

Contents
List of Illustrations; Preface to the Second Edition; Preface; Acknowledgements; Foreword; Introduction; In Memoriam: Mary Cannell; Chapter 1: Family Background; Chapter 2: George Green's Education; Chapter 3: Cambridge Interlude; Chapter 4: Bromley House Library and the Essay of 1828; Chapter 5: Sir Edward Bromhead; Chapter 6: The Publication of George Green's Further Investigations; Chapter 7: An Undergraduate at Cambridge; Chapter 8: A Fellowship at Caius College; Chapter 9: George Green's Family; Chapter 10: William Thomson and the Rediscovery of the Essay of 1828; Chapter 11: 'Honour in His Own Country'; Appendix I: The Mathematics of George Green by M. C. Thornley, formerly of the Mathematics Department, Nottingham Polytechnic; Appendix II: Mathematical Papers of George Green; Appendix IIIa: Account by William Tomlin, Esq.: 'Memoir of George Green, Esq.'; Appendix IIIb: Account by Sir E. Ffrench Bromhead; Appendix IVa: Green Family Tree; Appendix IVb: Butler Family Tree; Appendix IVc: Smith Family Tree; Appendix IVd: Tomlin Family Tree; Appendix Va: Time Chart of British Mathematicians and Men of Science; Appendix Vb: Time Chart of Other Mathematicians and Men of Science; Appendix VIa: The Greening of Quantum Field Theory: George and I by Professor Julian Schwinger; Appendix VIb: Homage to George Green: How Physics Looked in the Nineteen-Forties by Professor Freeman Dyson; Notes; References I: Biographical; References II: Scientific; Index.


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George Green – Wikipédia, a enciclopédia livre

This book collects 10 mathematical essays on approximation in Analysis and Topology by some of the most influent mathematicians of the last third of the 20th Century. Besides the papers contain the very ultimate results in each of their respective fields, many of them also include a series of historical remarks about the state of mathematics at the time they found their most celebrated results, as well as some of their personal circumstances originating them, which makes particularly attractive the book for all scientist interested in these fields, from beginners to experts. These gem pieces of mathematical intra-history should delight to many forthcoming generations of mathematicians, who will enjoy some of the most fruitful mathematics of the last third of 20th century presented by their own authors. The contains cover a wide range of new mathematical results. Among them, the most advanced characterisations of very weak versions of the classical maximum principle, the very last results on global bifurcation theory, algebraic multiplicities, general dependencies of solutions of boundary value problems with respect to variations of the underlying domains, the deepest available results in rapid monotone schemes applied to the resolution of non-linear boundary value problems, the intra-history of the the genesis of the first general global continuation results in the context of periodic solutions of nonlinear periodic systems, as well as the genesis of the coincidence degree, some novel applications of the topological degree for ascertaining the stability of the periodic solutions of some classical families of periodic second order equations, the resolution of a number of conjectures related to some very celebrated approximation problems in topology and inverse problems, as well as a number of applications to engineering, an extremely sharp discussion of the problem of approximating topological spaces by polyhedra using various techniques based on inverse systems, as well as homotopy expansions, and the Bishop-Phelps theorem.