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Integral Expansions Related to Mehler-Fock Type Transforms (Paperback): B.N. Mandal, Nanigopal Mandal Integral Expansions Related to Mehler-Fock Type Transforms (Paperback)
B.N. Mandal, Nanigopal Mandal
R1,278 Discovery Miles 12 780 Ships in 12 - 17 working days

An important class of integral expansions generated by Sturm-Liouville theory involving spherical harmonics is commonly known as Mehler-Fock integral transforms. In this book, a number of integral expansions of such type have been established rigorously. As applications, integral expansions of some simple function are also obtained.

Applied Singular Integral Equations (Hardcover): B.N. Mandal, A. Chakrabarti Applied Singular Integral Equations (Hardcover)
B.N. Mandal, A. Chakrabarti
R2,605 R2,207 Discovery Miles 22 070 Save R398 (15%) Ships in 12 - 17 working days

The book is devoted to varieties of linear singular integral equations, with special emphasis on their methods of solution. It introduces the singular integral equations and their applications to researchers as well as graduate students of this fascinating and growing branch of applied mathematics.

Integral Expansions Related to Mehler-Fock Type Transforms (Hardcover): B.N. Mandal, Nanigopal Mandal Integral Expansions Related to Mehler-Fock Type Transforms (Hardcover)
B.N. Mandal, Nanigopal Mandal
R3,670 Discovery Miles 36 700 Ships in 12 - 17 working days

An important class of integral expansions generated by Sturm-Liouville theory involving spherical harmonics is commonly known as Mehler-Fock integral transforms. In this book, a number of integral expansions of such type have been established rigorously. As applications, integral expansions of some simple function are also obtained.

Advances in Dual Integral Equations (Paperback): B.N. Mandal, Nanigopal Mandal Advances in Dual Integral Equations (Paperback)
B.N. Mandal, Nanigopal Mandal
R3,846 R3,383 Discovery Miles 33 830 Save R463 (12%) Ships in 12 - 17 working days

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.

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