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The Analytical Theory of Heat, by Jean Baptiste Joseph Fourier, Alexander Freeman
Ebook Download The Analytical Theory of Heat, by Jean Baptiste Joseph Fourier, Alexander Freeman
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This is a reproduction of a book published before 1923. This book may have occasional imperfections such as missing or blurred pages, poor pictures, errant marks, etc. that were either part of the original artifact, or were introduced by the scanning process. We believe this work is culturally important, and despite the imperfections, have elected to bring it back into print as part of our continuing commitment to the preservation of printed works worldwide. We appreciate your understanding of the imperfections in the preservation process, and hope you enjoy this valuable book.
- Sales Rank: #5327077 in Books
- Published on: 2013-09-15
- Original language: English
- Number of items: 1
- Dimensions: 9.69" h x 1.04" w x 7.44" l, 2.02 pounds
- Binding: Paperback
- 518 pages
Language Notes
Text: English (translation)
Original Language: French
Most helpful customer reviews
8 of 9 people found the following review helpful.
A dry classic
By Viktor Blasjo
The book opens with a long preface and introduction in excellent 19th century style. Chapter 1 also gives the basic principles of heat, such as what we call "Newton's law of cooling" (sec. 3). From here we derive the heat equation (chapter 2, esp. §142). In chapter 3 we solve the heat equation for an infinite rectangle with given boundary conditions. This of course calls for the principles of Fourier analysis, which are explained in full generality (sec. 6). Then in chapters 4-8 we do the same thing for other bodies (rings, spheres, infinite cylinders, infinite rectangular prisms, cubes). In the case of cylinders, Fourier series are not appropriate to solve the corresponding heat equation in polar coordinates, so we must introduce Bessel functions. In chapter 9 we study the diffusion of heat in bodies with no boundary influence. The simplest example is the isolated, infinite line. This leads to Fourier integrals. Throughout, the theory is essentially identical to the modern one, except that Fourier couldn't care less about about convergence and such. It is understandable that Fourier wished to devote an entire book to the rudiments of Fourier analysis. I still think it's a pity that he didn't find it appropriate to include his favourite application: "The problem of the terrestrial temperatures presents one of the most beautiful applications of the theory of heat", he says (§12), but does not treat this problem further here.
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