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Saturday, July 25, 2020 | History

5 edition of Infinite interval problems for differential, difference, and integral equations found in the catalog.

Infinite interval problems for differential, difference, and integral equations

by Ravi P. Agarwal

  • 309 Want to read
  • 24 Currently reading

Published by Kluwer Academic Publishers in Dordrecht, Boston .
Written in English

    Subjects:
  • Boundary value problems -- Numerical solutions.,
  • Difference equations -- Numerical solutions.,
  • Integral equations -- Numerical solutions.

  • Edition Notes

    Includes bibliographical references and index.

    Statementby Ravi P. Agarwal and Donal O"Regan.
    ContributionsO"Regan, Donal.
    Classifications
    LC ClassificationsQA379 .A348 2001
    The Physical Object
    Paginationx, 341 p. ;
    Number of Pages341
    ID Numbers
    Open LibraryOL20643728M
    ISBN 100792369610
    LC Control Number2001029534

    The book also covers the case of inner gaps, related questions in the theory of functions, and an integral equation with difference kernel on a finite interval. The collection concludes with a paper focusing on the classical problem of constructing scattering theory for the Schrödinger operator with potential decreasing faster than the Coulomb. Infinite Interval Problems For Differential, Difference and Integral Equations by Ravi P. Agarwal National University of Singapore, Singapore, Republic of Singapore and Donal O'Regan University of Ireland, Galway, Ireland KLUWER ACADEMIC PUBLISHERS DORDRECHT / BOSTON / LONDON.

    On a given interval I, a solution of a differential equation from which all solutions on Ican be derived by substituting values for arbitrary constants is called a general solution of the equation on I. Thus (2) is a general solution of (1) on the interval I= (−,+). The graph of a solution of a differential equation is called an integral. Differences Between Linear and Nonlinear Equations; A first order differential equation is separable if it can be written as \[\label{eq} h(y)y'=g(x),\] where the left side is a product of \(y'\) and a function of \(y\) and the right side is a function of \(x\). Rewriting a separable differential equation in this form is called separation.

    The tautochrone problem requires finding the curve down which a bead placed anywhere will fall to the bottom in the same amount of time. Expressing the total fall time in terms of the arc length of the curve and the speed v yields the Abel integral ng the unknown function by the relationship and using the conservation of energy equation yields the explicit equation. Area Problem; Definite Integral > Area Problem Revisited; Concept of Definite Integral Type I (Infinite Intervals) Type II (Discontinuous Integrands) Differential Equation Calculator. The calculator will find the solution of the given ODE: first-order, second-order, nth-order, separable, linear, exact, Bernoulli, homogeneous, or.


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Infinite interval problems for differential, difference, and integral equations by Ravi P. Agarwal Download PDF EPUB FB2

Infinite interval problems abound in nature and yet until now Infinite interval problems for differential has been no book dealing with such problems.

The main reason for this seems to be that until the 's for the infinite interval problem all the theoretical results available required rather technical hypotheses and were applicable only to narrowly defined classes of problems. Infinite Interval Problems for Differential, Difference and Integral Equations - Kindle edition by Agarwal, R.P., O'Regan, Donal.

Download it once and read it on your Kindle device, PC, phones or tablets. Use features like bookmarks, note taking and highlighting while reading Infinite Interval Problems for Differential, Difference and Integral by: Results on the existence of solutions of boundary value problems on infinite intervals for differential, difference and integral equations may be.

Ravi P. Agarwal (born J ) is an Indian mathematician, Ph.D. sciences, professor, Professor & Chairman, Department of Mathematics Texas A&M University-Kingsville, Kingsville, U.S.A. Agarwal is the author of over scientific papers as well as 30 monographs.

Monographs and books. R.P. Agarwal, Boundary Value Problems for Higher Order Differential Equations Alma mater: Indian Institute of Technology.

from book Infinite Interval Problems for Differential, Difference and Integral Equations (pp) Integral Equations Chapter January with 17 Reads.

This monograph is a cumulation mainly of the author's research over a period of more than ten years and offers easily verifiable existence criteria for differential, difference and integral equations over the infinite interval.

An important feature of this monograph is the illustration of almost all results with examples. In this section we will look at integrals with infinite intervals of integration and integrals with discontinuous integrands in this section. Collectively, they are called improper integrals and as we will see they may or may not have a finite (i.e.

not infinite) value. Determining if they have finite values will, in fact, be one of the major topics of this section.

Within that development, boundary value problems have played a prominent role in both the theory and applications dating back to the 's. This book attempts to present some of the more recent developments from a cross-section of views on boundary value problems for functional differential equations.

In this paper we consider a fractional differential system with coupled integral boundary value problems on a half-line, where the nonlinearity terms depend on unknown functions and the lower-order fractional derivative of unknown functions, and the fractional infinite boundary value conditions depend on the coupled infinite integral of unknown functions.

By virtue of the. A partial differential equation (PDE) is a differential equation that contains unknown multivariable functions and their partial derivatives.

(This is in contrast to ordinary differential equations, which deal with functions of a single variable and their derivatives.)PDEs are used to formulate problems involving functions of several variables, and are either solved in closed.

More details and works concerning the existence of solutions for boundary value problems on infinite intervals for differential, difference and integral equations may be found in the monographs (Agarwal and O’Regan, Infinite Interval Problems for Differential, Difference and Integral Equations.

Agarwal / O'Regan, Infinite Interval Problems for Differential, Difference and Integral Equations,Buch, Bücher schnell und portofrei Beachten Sie bitte die aktuellen Informationen unseres Partners DHL zu Liefereinschränkungen im Ausland. Difference and Differential Equations is a section of the open access peer-reviewed journal Mathematics, which publishes high quality works on this subject and its applications in mathematics, computation, and engineering.

The primary aim of Difference and Differential Equations is the publication and dissemination of relevant mathematical works in this discipline. Get this from a library.

Infinite interval problems for differential, difference, and integral equations. [Ravi P Agarwal; Donal O'Regan] -- This monograph is a cumulation mainly of the author's research over a period of more than ten years and offers easily verifiable existence criteria for differential, difference and integral equations.

Positive Solutions of Differential, Difference and Integral Equations. Authors: Agarwal, R.P., O'Regan, Donal, Wong whose work involves ordinary differential equations, finite differences and integral equations.

Show all. Table of contents Semi—Infinite Interval Problems. Pages 40. In this paper, we aim to investigate the spectrum of the nonselfadjoint operator L generated in the Hilbert space l 2 (N, C 2) $l_{2}(\\mathbb{N},\\mathbb{C}^{2.

Infinite Interval Problems for Differential, Difference and Integral Equations, () Singularities and treatments of elliptic boundary value problems. Mathematical and Computer Modelling In this paper, we focus on the existence of positive solutions for a class of weakly singular Hadamard-type fractional mixed periodic boundary value problems with a changing-sign singular perturbation.

By using nonlinear analysis methods combining with some numerical techniques, we further discuss the effect of the perturbed term for the existence of solutions of the problem.

Differential Equations. Here are a set of practice problems for the Differential Equations notes. Click on the "Solution" link for each problem to go to the page containing the that some sections will have more problems than others and some will have more or less of a variety of problems.

Fractional differential equations (FDEs) involve fractional derivatives of the form (d α / d x α), which are defined for α > 0, where α is not necessarily an integer.

They are generalizations of the ordinary differential equations to a random (noninteger) order. They have attracted considerable interest due to their ability to model complex phenomena. From the reviews of the First Edition: "Extremely clear, self-contained text offers to a wide class of readers the theoretical foundations and the modern numerical methods of the theory of linear integral equations."-Revue Roumaine de Mathematiques Pures et Appliquées.

Abdul Jerri has revised his highly applied book to make it even more useful for scientists and engineers, Reviews: 2.Due to noncontinuous solution, impulsive differential equations with delay may have a measurable right side and not a continuous one.

In order to support handling impulsive differential equations with delay like in other chapters of differential equations, we formulated and proved existence and uniqueness theorems for impulsive differential equations with. R.P. Agarwal, D. O’Regan, P.J.Y. WongPositive Solutions of Differential, Difference and Integral Equations.

Kluwer Academic Publishers, Netherlands () Google Scholar. R.P. Agarwal, D. O’ReganInfinite Interval Problems for Differential, Difference value problems for second-order functional differential equations on infinite intervals.