Advanced Vector Analysis with Application to Mathematical Physics by C.E. Weatherburn
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About this book :-
Advanced Vector Analysis with Application to Mathematical Physics written by
C.E. Weatherburn.
This book is a reproduction of an important historical work. Forgotten Books uses state-of-the-art technology to digitally reconstruct the work, preserving the original format whilst repairing imperfections present in the aged copy. In rare cases, an imperfection in the original, such as a blemish or missing page, may be replicated in our edition. We do, however, repair the vast majority of imperfections successfully; any imperfections that remain are intentionally left to preserve the state of such historical works.
Book Detail :-
Title: Advanced Vector Analysis with Application to Mathematical Physics
Edition:
Author(s): C.E. Weatherburn
Publisher: G. Bell and Sons, Ltd.
Series:
Year: 1949
Pages: 232
Type: PDF
Language: Englsih
ISBN: 9780521091886,0521091888
Country: Astralia
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About Author :-
Charles Ernest Weatherburn (1884–1974) was an Australian mathematician. Weatherburn graduated from the University of Sydney an MA in 1906. After being awarded a scholarship he studied at Trinity College, Cambridge sitting the Mathematical Tripos examinations in 1908. Weatherburn was awarded a First Class degree. On his return to Australia, Weatherburn taught at Ormond College of the University of Melbourne.
In 1923 was appointed chair of mathematics in Canterbury College, University of New Zealand. He returned to Australia in 1929 as chair of mathematics at the University of Western Australia, a post he held until he retired in 1950.
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Book Contents :-
Advanced Vector Analysis with Application to Mathematical Physics written by
C.E. Weatherburn
cover the following topics.
'
1. the differential operators.
2. line, surface, and space integrals.
3. elements of the potential theory. equation of thermal conduction.
4. motion of frictionless fluids.
5. linear vector functions. central quadric surfaces.
6. the rigid body. inertia dyadic. motion about a fixed point.
7. dyadics involving ?.
8. equilibrium of deformable bodies. motion of viscous fluids.
9. elementary theory of electricity and magnetism.
10. the equations of maxwell and lorentz. the lorentz-einstein transformation.
Notation and Formulæ
Appendices
Index
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