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Mathematics of Multidimensional Seismic Imaging, Migration and Inversion (Interdisciplinary Applied Mathematics)
 
 

Mathematics of Multidimensional Seismic Imaging, Migration and Inversion (Interdisciplinary Applied Mathematics) (Hardcover)

by N. Bleistein (Author), J.K. Cohen (Author), John W. Jr. Stockwell (Author) "Our goal is to present a theory for determining the characteristics of the interior of a body based only on observations made on some boundary..." (more)
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PURE APPLIED GEOPHYSICS

"The presentation is exceptionally good, with a systematic progression from simpler to more sophisticated problems. This is very helpful to those readers not familiar with the subjecta ]Every seismological term and every necessary mathematical concept is explained so that the book is actually self-containeda ]The mathematics area ]kept are at a sufficiently low level of mathematical sophistication to make the book easy for its intended readershipa ]Another advantage of the book is a careful choice of the variablesa ]Exercises stimulate the readera (TM)s initiative and inquisitiveness. This is rather unusual in geophysical literaturea ]Even for seasoned seismologists the book will provide an incentive to upgrade their know-how."

Product Description
In the last 40 years geophysicists have found that it is possible to construct images and even determine important physical characteristics of rocks that can yield information about oil and gas bearing structures in the earth. To make these images and extract this information requires the application of an advanced understanding of the mathematical physics of wave propagation. The oil and gas industry labels a major collection of the necessary seismic data processing methods by the name seismic "migration". This text ist the first to treat many kinds of migration in a unified mahtematical way. The audience is mathematically oriented geophysicists or applied mathematicians working in the field of "inverse scattering imaging". The text can serve as a bridge between the applied math and geophysics community by presenting geophysicists with a practical introduction to advanced engineering mathematics, while presenting mathematicians with a window into the world of the mathematically sophistiated geophysicist.


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Our goal is to present a theory for determining the characteristics of the interior of a body based only on observations made on some boundary surface. Read the first page
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