4 edition of **Advances in dual integral equations** found in the catalog.

- 34 Want to read
- 21 Currently reading

Published
**1999** by Chapman and Hall in Boca Raton, Fla .

Written in English

- Integral equations, Dual.,
- Mathematical physics.

**Edition Notes**

Includes bibliographical references (p. 216-223) and index.

Statement | B.N. Mandal and Nanigopal Mandal. |

Series | Chapman & Hall/CRC research notes in mathematics series ;, 400 |

Contributions | Mandal, Nanigopal. |

Classifications | |
---|---|

LC Classifications | QC20.7.I58 M36 1999 |

The Physical Object | |

Pagination | 226 p. ; |

Number of Pages | 226 |

ID Numbers | |

Open Library | OL389751M |

ISBN 10 | 0849306175 |

LC Control Number | 98054685 |

The characteristic matrix of nonuniqueness for first-kind equations, in Integral Methods in Science and Engineering: Theoretical and Computational Advances, Birkhauser, New York, , pp. (with D. Doty).. Constanda, Christian, and G.R. Thomson. “The Transmission Problem for . Rn with application to boundary integral equations on fractal screens S. N. Chandler-Wilde, D. P. Hewett and A. Moiola Abstract. We study properties of the classical fractional Sobolev spaces on non-Lipschitz subsets of Rn. We investigate the extent to which the properties of these spaces, and the relations between them, that hold inFile Size: 1MB. The basic two-dimensional boundary value problems of the fully coupled linear equilibrium theory of elasticity for solids with double porosity structure are reduced to the solvability of two types of a problem. The first one is the BVPs for the equations of classical elasticity of isotropic bodies, and the other is the BVPs for the equations of pore and fissure fluid by: 2.

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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.

Get this from a library. Advances in dual integral equations. [B N Mandal; Nanigopal Mandal] -- "In this book, some of the recent developments on dual integral equations are presented in a systematic manner.

In particular, dual integral equations with kernels involving Bessel functions. 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 by: New to the Second Edition • New material on Volterra, Fredholm, singular, hypersingular, dual, and nonlinear integral equations, integral transforms, and special functions • More than new.

Information > Mathematical Books > Integral Equations. Books on Integral Equations. Agarwal, R. P., O'Regan, D., and Wong, P. Y., Positive Solutions of. New applications of the modified KONTOROVITCH–LEBEDEV integral transforms for the solution of some problems of mathematical physics are given.

An algorithm for numerical solution of some mixed boundary value problems for the HELMHOLTZ equation in wedge domains by means of dual integral equations method is developed.

However, our approach is mainly based on the application of analysis methods (the method of operator identities, integral equations theory, dual systems, integrable equations) to probability theory (Levy processes, M. Kac's problems, the principle of imperceptibility of the boundary, signal theory).

The essential part of the book is dedicated Cited by: 7. Erwin Kasper, in Advances in Imaging and Electron Physics, The Normal Derivative. Integral equations involving the normal components of the Green’s function, such as Eq.

(), can be solved quite generally by using linear functions in triangular meshes; like the formulas of Sectionthey can be evaluated at any point in space except at their singularities. The sufficient conditions for a given dual integral equations to be solvable in this manner are also determined.

Hence, the method forms a complement to the Weiner-Hopf method. Sakhnovich L.A. () Dual canonical systems and dual matrix string equations.

In: Levy Processes, Integral Equations, Statistical Physics: Connections and Interactions. Operator Theory: Advances and Applications, vol Cited by: 7. Mathematical Techniques of Fractional Order Systems illustrates advances in linear and nonlinear fractional-order systems relating to many interdisciplinary applications, including biomedical, control, circuits, electromagnetics and security.

The book covers the mathematical background and literature survey of fractional-order calculus and. An analytical solution to a two-dimensional nonstationary nonhomogeneous heat equation in axially symmetrical cylindrical coordinates for an unbounded plate subjected to mixed boundary conditions of the first and second kinds has been obtained.

The application of the Laplace transform (L-transform) and the separation of variables result in the solution to the initial mixed boundary-value Author: N. Hoshan. The Dual Reciprocity Method is a well known and widely used tool to generalize the Boundary Integral Equation Method to more complex problems (even to nonlinear problems).

Its essential advantage is that both the discretization of the domain and the evaluation of domain integrals can be avoided by converting these integrals to a sum of boundary.

About this book The interconnection between probability and analysis also plays a central role in the present book. However, our approach is mainly based on the application of analysis methods (the method of operator identities, integral equations theory, dual systems, integrable equations) to probability theory (Levy processes, M.

Kac's Brand: Birkhäuser Basel. Advances in Dual Integral Equations, Paperback by Mandal, B. N.; Mandal, Nani $ Free shipping. Brand New: A new, unread, unused book in perfect condition with no missing or damaged pages.

See the seller’s listing for full details. See all condition definitions- opens in a new window or tab Seller Rating: % positive. Get this from a library. Levy processes, integral equations, statistical physics: connections and interactions.

[L A Sakhnovich] -- In a number of famous works, M. Kac showed that various methods of probability theory can be fruitfully applied to important problems of analysis. The interconnection between probability and analysis. Integral Transforms, Reproducing Kernels and Their Applications - CRC Press Book The general theories contained in the text will give rise to new ideas and methods for the natural inversion formulas for general linear mappings in the framework of Hilbert spaces containing the natural solutions for Fredholm integral equations of the first kind.

(source: Nielsen Book Data) This book presents the fundamental mathematical theory of, and reviews state-of-the-art advances in, low Reynolds number viscous incompressible flow.

CHAPTER 3 FORMULATION AND NUMERICAL TREATMENT OF BOUNDARY INTEGRAL EQUATIONS WITH HYPERSINGULAR KERNELS Introduction:Some classical theorems--General form of. We consider a Galerkin method for an elliptic pseudodifferential operator of order zero on a two-dimensional manifold.

We use piecewise linear discontinuous trial functions on a triangular mesh and describe an orthonormal wavelet basis. Using this basis we can compress the stiffness matrix from N2 to O(N log N) nonzero entries and still obtain (up to log N terms) the same convergence rates as Cited by: Advances in Difference Equations () On solving optimal control problems with higher index differential-algebraic equations.

Optimization Methods and SoftwareCited by: Advances in Dual Integral Equations / Edition 1; Until now with regards to the guide we have now Partial Differential Equations of Mathematical Physics and Integral Equations PDF suggestions people never have still still left the report on the experience, or you cannot read it but.

But, should you have by now check out this ebook and you. After a brief Introduction, the text advances to chapters on the plane, linear dependence, span, dimension, bases, and subspaces. Subsequent chapters explore linear transformations, the dual space in terms of multilinear forms and determinants, a traditional treatment.

Consequently, singularity, often present in problems involving geometry degeneracy, causes no particular difficulties.

Finally, we employ two examples to demonstrate the usefulness of the resulting dual boundary integral equations in both analytical and numerical solution procedures. Algorithms for a computational method of electromagnetics based on the integral form of Maxwell’s equations are introduced.

The algorithms are supported by the lowest- and next-to-the-lowest-order approximations of integrals over a cell surface and edge of the equations. The method supported by the lowest-order approximation of the integrals coincides with the original finite-difference time Author: Naofumi Kitsunezaki.

CHAPTER 6 ACCURATE HYPERSINGULAR INTEGRAL COMPUTATIONS IN THE DEVELOPMENT OF NUMERICAL GREEN'S FUNCTIONS FOR FRACTURE MECHANICS Introduction: The boundary element method review-- Integral equations for displacements and tractions-- Boundary integral equations-- Boundary integral equations at crack surfaces-- Numerical Green's function.

Integral equations and transforms: Explicit solutions of several general families of dual series and integral equations occurring in potential theory; unified theory of many known generalizations of the classical Laplace transform (such as the Meijer and Varma transforms) and of other multiple integral transforms by means of the Whittaker W κ Author: İsmail Naci Cangül.

The paper gives a clear view of the advances that have been made over the last decade in solving hyperbolic problems by means of spectral methods, but it shows that many critical issues remain open.

The paper by Dahmen reviews the recent rapid growth in the use of wavelet methods for PDEs. C.J.S. Alves, C.S. Chen, Approximating functions and solutions of non homogeneous partial differential equations using the method of fundamental solutions, Advances in Computational Mathematics, 23.

Advances in Dual Integral Equations / Edition 1; Partial Differential Equations of Mathematical Physics and Integral Equatio Tomography, Impedance Imaging, and Integral Geometry; The Physics Book: Milestones in the History of Physics (Barnes & Noble Nonlinear Mechanics: A Supplement to Theoretical Mechanics of Particles and.

Keywords: Fredholm Integral Equations, Legendre Polynomial, Dual Integral Equation, Riemann Hilbert Problem Abstract This paper deals with a two dimensional crack problem i.e. (Griffith Crack Problem) located at the interface of two half-planes and symmetrically situated with respect to y-axis which is perpendicular to the interface is considered.

Advanced Math - Pearson discipline. Bilateral Asymptotic Solution of One Class of Dual Integral Equations of the Static Contact Problems for the Foundations Inhomogeneous in Depth Pages Aizikovich, Sergey (et al.).

integral equations for Atkinson, and of vari-ational inequalities for Han. This combina-tion is fortunate since it leads to a text blending topics rarely seen in the same book. The book’s contents are as follows: Chapter 1 is dedicated to linear (vector) spaces, with particular. In particle physics, the Dirac equation is a relativistic wave equation derived by British physicist Paul Dirac in In its free form, or including electromagnetic interactions, it describes all spin-1 / 2 massive particles such as electrons and quarks for which parity is a is consistent with both the principles of quantum mechanics and the theory of special relativity, and was.

The WKB theory for vector systems of integral equations is developed herein. A variational technique is used to derive the equations for the WKB amplitudes in x‐space or its dual k‐space.

Compact, explicit solutions are obtained in one dimension. When a solution breaks down at a turning point, the dual‐space representation can be used to derive the connection formulas between WKB Cited by: Chen, J. and Chen, K.

H., “ Applications of the dual integral formulation in conjunction with fast multipole method in large-scale problems for 2D exterior acoustics,” Eng. Anal. Boundary Eleme Cited by: General Integral Identities and Related Inequalities. Arising from Weighted Montgomery Identity.

Andrea Aglić Aljinović, Ambroz Čivljak, Sanja Kovač, Josip Pečarić, Mihaela Ribičić Penava The main objective of this book is to expose some recent research in the theory of weighted integral and discrete inequalities of Ostrowski type, with emphasis on its various useful applications such.

In solving the dual integral equations, the crack surface displacement is expanded in a series using Jacobi’s polynomials and Schmidt’s method is used. Contrary to the classical elasticity solution, the crack-tip stress fields does not retains the inverse square root singularity.

The book features a series of recent developments at the interface between harmonic analysis and partial differential equations and is aimed toward the theoretical and applied communities of researchers working in real, complex, and harmonic analysis, partial differential equations, and their applications.

By using Abel’s integral equations, we solve dual series equations involving Konhauser’s biorthogonal polynomial set of the first kind.

Book Search tips Selecting this option will search all publications across the Scitation platform Selecting this option will search all publications for the Publisher/Society in by: 2. () A Fractional Spectral Collocation for Solving Second Kind Nonlinear Volterra Integral Equations with Weakly Singular Kernels.

Journal of Scientific Computing() Coupling of the improved singular boundary method and dual reciprocity method for multi-term time-fractional mixed diffusion-wave by: The Journal of Integral Equations and Applications - Journal of Integral Equations - Journal of Operator Theory Advances in Analysis: The Legacy of Elias M.

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