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On Atangana–Baleanu-Type Nonlocal Boundary Fractional Differential Equations
by
Almalahi, Mohammed A.
, Jarad, Fahd
, Panchal, Satish K.
, Abdo, Mohammed S.
in
Banach spaces
/ Boundary value problems
/ Differential equations
/ Fractional calculus
/ Integral equations
/ Mathematical analysis
/ Nonlinear analysis
/ Scientific papers
/ Stability analysis
2022
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On Atangana–Baleanu-Type Nonlocal Boundary Fractional Differential Equations
by
Almalahi, Mohammed A.
, Jarad, Fahd
, Panchal, Satish K.
, Abdo, Mohammed S.
in
Banach spaces
/ Boundary value problems
/ Differential equations
/ Fractional calculus
/ Integral equations
/ Mathematical analysis
/ Nonlinear analysis
/ Scientific papers
/ Stability analysis
2022
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Do you wish to request the book?
On Atangana–Baleanu-Type Nonlocal Boundary Fractional Differential Equations
by
Almalahi, Mohammed A.
, Jarad, Fahd
, Panchal, Satish K.
, Abdo, Mohammed S.
in
Banach spaces
/ Boundary value problems
/ Differential equations
/ Fractional calculus
/ Integral equations
/ Mathematical analysis
/ Nonlinear analysis
/ Scientific papers
/ Stability analysis
2022
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On Atangana–Baleanu-Type Nonlocal Boundary Fractional Differential Equations
Journal Article
On Atangana–Baleanu-Type Nonlocal Boundary Fractional Differential Equations
2022
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Overview
This research paper is devoted to investigating two classes of boundary value problems for nonlinear Atangana–Baleanu-type fractional differential equations with Atangana–Baleanu fractional integral conditions. The applied fractional derivatives work as the nonlocal and nonsingular kernel. Upon using Krasnoselskii’s and Banach’s fixed point techniques, we establish the existence and uniqueness of solutions for proposed problems. Moreover, the Ulam–Hyers stability theory is constructed by using nonlinear analysis. Eventually, we provide two interesting examples to illustrate the effectiveness of our acquired results.
Publisher
Hindawi,John Wiley & Sons, Inc,Wiley
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