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Nonlocal nonlinear fractional-order boundary value problems /

紀錄類型:	書目-語言資料,印刷品 : Monograph/item
正題名/作者:	Nonlocal nonlinear fractional-order boundary value problems /Bashir Ahmad, Sotiris K. Ntouyas.
作者:	Ahmad, Bashir
其他作者:	Ntouyas, Sotiris,
面頁冊數:	xvii, 578 pages ;26 cm
標題:	Nonlinear boundary value problems.
ISBN:	9789811230400

Nonlocal nonlinear fractional-order boundary value problems /
Ahmad, Bashir(Mathematics professor),

Nonlocal nonlinear fractional-order boundary value problems /Bashir Ahmad, Sotiris K. Ntouyas. - xvii, 578 pages ;26 cm

Includes bibliographical references (pages 567-575) and index.

Nonlocal fractional boundary value problems -- Nonlocal fractional BVP with integral boundary conditions -- Nonlocal boundary value problems involving fractional derivatives -- Nonlocal boundary value problems with discrete and integral boundary conditions -- Positive solutions for nonlocal fractional boundary value problems -- Nonlocal boundary value problems with generalized fractional integral and derivative.

"There has been a great advancement in the study of fractional-order nonlocal nonlinear boundary value problems during the last few decades. The interest in the subject of fractional-order boundary value problems owes to the extensive application of fractional differential equations in many engineering and scientific disciplines. Fractional-order differential and integral operators provide an excellent instrument for the description of memory and hereditary properties of various materials and processes, which contributed significantly to the popularity of the subject and motivated many researchers and modelers to shift their focus from classical models to fractional order models. Some peculiarities of physical, chemical or other processes happening inside the domain cannot be formulated with the aid of classical boundary conditions. This limitation led to the consideration of nonlocal and integral conditions which relate the boundary values of the unknown function to its values at some interior positions of the domain. The main objective for writing this book is to present some recent results on single-valued and multi-valued boundary value problems, involving different kinds of fractional differential and integral operators, and several kinds of nonlocal multi-point, integral, integro-differential boundary conditions. Much of the content of this book contains the recent research published by the authors on the topic"--

ISBN: 9789811230400

LCCN: 2020048415

Nat. Bib. No.: GBC1L0662bnb

Nat. Bib. Agency Control No.: 020427019UkSubjects--Topical Terms:

664613
Nonlinear boundary value problems.

LC Class. No.: QA379 / .A355 2021

Dewey Class. No.: 515/.355

Nonlocal nonlinear fractional-order boundary value problems /
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245 1 0 $a Nonlocal nonlinear fractional-order boundary value problems / $c Bashir Ahmad, Sotiris K. Ntouyas.
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504 $a Includes bibliographical references (pages 567-575) and index.
505 0 $a Nonlocal fractional boundary value problems -- Nonlocal fractional BVP with integral boundary conditions -- Nonlocal boundary value problems involving fractional derivatives -- Nonlocal boundary value problems with discrete and integral boundary conditions -- Positive solutions for nonlocal fractional boundary value problems -- Nonlocal boundary value problems with generalized fractional integral and derivative.
520 $a "There has been a great advancement in the study of fractional-order nonlocal nonlinear boundary value problems during the last few decades. The interest in the subject of fractional-order boundary value problems owes to the extensive application of fractional differential equations in many engineering and scientific disciplines. Fractional-order differential and integral operators provide an excellent instrument for the description of memory and hereditary properties of various materials and processes, which contributed significantly to the popularity of the subject and motivated many researchers and modelers to shift their focus from classical models to fractional order models. Some peculiarities of physical, chemical or other processes happening inside the domain cannot be formulated with the aid of classical boundary conditions. This limitation led to the consideration of nonlocal and integral conditions which relate the boundary values of the unknown function to its values at some interior positions of the domain. The main objective for writing this book is to present some recent results on single-valued and multi-valued boundary value problems, involving different kinds of fractional differential and integral operators, and several kinds of nonlocal multi-point, integral, integro-differential boundary conditions. Much of the content of this book contains the recent research published by the authors on the topic"-- $c Provided by publisher.
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650 0 $a Fractional differential equations. $3 709091
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