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English
Chapman & Hall/CRC
18 December 1998
The effectiveness of dual integral equations for handling mixed boundary value problems has established them as an important tool for applied mathematicians. Their many applications in mathematical physics have prompted extensive research over the last 25 years, and many researchers have made significant contributions to the methodology of solving and to the applications of dual integral equations. However, until now, much of this work has been available only in the form of research papers scattered throughout different journals.

In Advances in Dual Integral Equations, the authors systematically present some of the recent developments in dual integral equations involving various special functions as

kernel. They examine dual integral equations with Bessel, Legendre, and trigonometric functions as kernel plus dual integral equations involving inverse Mellin transforms. These can be particularly useful in studying certain mixed boundary

value problems involving homogeneous media in continuum mechanics. However, when dealing with problems involving non-homogenous media, the corresponding equations may have different kernels. This application prompts the authors to conclude with a discussion of hybrid dual integral equations-mixed kernels with generalized associated Legendre functions and mixed kernels involving Bessel functions.

Researchers in the theory of elasticity, fluid dynamics, and mathematical physics will find Advances in Dual Integral Equations a concise, one-stop resource for recent work addressing special functions as kernel.
By:   , , ,
Imprint:   Chapman & Hall/CRC
Country of Publication:   United Kingdom
Volume:   400
Dimensions:   Height: 254mm,  Width: 178mm,  Spine: 13mm
Weight:   417g
ISBN:   9780849306174
ISBN 10:   0849306175
Series:   Chapman & Hall/CRC Research Notes in Mathematics Series
Pages:   232
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active

B N Mandal, Nanigopal Mandal

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