Integral transforms in geophysics

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Published by Springer-Verlag in Berlin .
Written in English

Subjects:

• Geomagnetism - Measurement,
• Electromagnetic fields - Measurement

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Edition Notes

11

Classifications
LC Classifications	QC 820 Z4313 1988
The Physical Object
Pagination	367 p.
Number of Pages	367
ID Numbers
Open Library	OL22041091M

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The underlying theory for geophysics, planetary physics, and space physics requires a solid understanding of many of the methods of mathematical physics as well as a set of specialized topics . Chapter 8 INTEGRAL TRANSFORMS I N T R O D U C T I O N TO L A P L A C E A N D FOURIER TRANSFORMS Definition of integral transforms The integral transform f(p) of a function f(x) is .

where the restriction of the integral to the region 0 → π is simply because f(x) is zero in the region −π → 0. Similarly: a n = 1 π Z +π 0 1×cos(nx)dx = 0 just draw cos(x)to see that its integral from 0 → π is . Book Description. The text develops the principal aspects of applied Fourier analysis and methodology with the main goal to inculcate a different way of perceiving global and regional geodetic and . You can write a book review and share your experiences. Other readers will always be interested in your opinion of the books you've read. Whether you've loved the book or not, if you give your honest and .

An essential textbook on the mathematical methods used in geophysics and space physics. Graduate students in the natural sciences—including not only geophysics and space physics but also . A thorough tutorial of the Fourier Transform, for both the laymen and the practicing scientist. This site is designed to present a comprehensive overview of the Fourier transform, from the theory to specific . where is a finite or infinite contour in the complex plane and is the kernel of the integral transform (cf. Kernel of an integral operator).In most cases one considers integral transforms for which and is the .