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Applying new fixed point theorems on fractional and ordinary differential equations
Applying new fixed point theorems on fractional and ordinary differential equations
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Applying new fixed point theorems on fractional and ordinary differential equations

Karapınar, Erdal ; Abdeljawad, Thabet ; Jarad, Fahd

Advances in difference equations, 2019-10, Vol.2019 (1), p.1-25, Article 421 [Periódico revisado por pares]

Cham: Springer International Publishing

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2
Numerical solution for generalized nonlinear fractional integro-differential equations with linear functional arguments using Chebyshev series
Numerical solution for generalized nonlinear fractional integro-differential equations with linear functional arguments using Chebyshev series
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Numerical solution for generalized nonlinear fractional integro-differential equations with linear functional arguments using Chebyshev series

Ali, Khalid K. ; Abd El Salam, Mohamed A. ; Mohamed, Emad M. H. ; Samet, Bessem ; Kumar, Sunil ; Osman, M. S.

Advances in difference equations, 2020-09, Vol.2020 (1), p.1-23, Article 494 [Periódico revisado por pares]

Cham: Springer International Publishing

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3
Mathematical model of survival of fractional calculus, critics and their impact: How singular is our world?
Mathematical model of survival of fractional calculus, critics and their impact: How singular is our world?
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Mathematical model of survival of fractional calculus, critics and their impact: How singular is our world?

Atangana, Abdon

Advances in difference equations, 2021-08, Vol.2021 (1), p.1-59, Article 403 [Periódico revisado por pares]

Cham: Springer International Publishing

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4
Existence and Ulam stability for impulsive generalized Hilfer-type fractional differential equations
Existence and Ulam stability for impulsive generalized Hilfer-type fractional differential equations
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Existence and Ulam stability for impulsive generalized Hilfer-type fractional differential equations

Salim, Abdelkrim ; Benchohra, Mouffak ; Karapınar, Erdal ; Lazreg, Jamal Eddine

Advances in difference equations, 2020-10, Vol.2020 (1), p.1-21, Article 601 [Periódico revisado por pares]

Cham: Springer International Publishing

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5
Oscillation criteria for even-order neutral differential equations with distributed deviating arguments
Oscillation criteria for even-order neutral differential equations with distributed deviating arguments
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Oscillation criteria for even-order neutral differential equations with distributed deviating arguments

Moaaz, Osama ; Elabbasy, Elmetwally M. ; Muhib, Ali

Advances in difference equations, 2019-07, Vol.2019 (1), p.1-10, Article 297 [Periódico revisado por pares]

Cham: Springer International Publishing

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6
Solution of fractional Volterra–Fredholm integro-differential equations under mixed boundary conditions by using the HOBW method
Solution of fractional Volterra–Fredholm integro-differential equations under mixed boundary conditions by using the HOBW method
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Solution of fractional Volterra–Fredholm integro-differential equations under mixed boundary conditions by using the HOBW method

Ali, Mohamed R. ; Hadhoud, Adel R. ; Srivastava, H. M.

Advances in difference equations, 2019-03, Vol.2019 (1), p.1-14, Article 115 [Periódico revisado por pares]

Cham: Springer International Publishing

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7
Some oscillation theorems for nonlinear second-order differential equations with an advanced argument
Some oscillation theorems for nonlinear second-order differential equations with an advanced argument
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Some oscillation theorems for nonlinear second-order differential equations with an advanced argument

Chatzarakis, G. E. ; Moaaz, O. ; Li, T. ; Qaraad, B.

Advances in difference equations, 2020-04, Vol.2020 (1), p.1-17, Article 160 [Periódico revisado por pares]

Cham: Springer International Publishing

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8
A Chebyshev spectral method based on operational matrix for fractional differential equations involving non-singular Mittag-Leffler kernel
A Chebyshev spectral method based on operational matrix for fractional differential equations involving non-singular Mittag-Leffler kernel
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A Chebyshev spectral method based on operational matrix for fractional differential equations involving non-singular Mittag-Leffler kernel

Baleanu, D. ; Shiri, B. ; Srivastava, H. M. ; Al Qurashi, M.

Advances in difference equations, 2018-10, Vol.2018 (1), p.1-23, Article 353 [Periódico revisado por pares]

Cham: Springer International Publishing

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9
Ulam–Hyers–Mittag-Leffler stability for ψ-Hilfer fractional-order delay differential equations
Ulam–Hyers–Mittag-Leffler stability for ψ-Hilfer fractional-order delay differential equations
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Ulam–Hyers–Mittag-Leffler stability for ψ-Hilfer fractional-order delay differential equations

Liu, Kui ; Wang, JinRong ; O’Regan, Donal

Advances in difference equations, 2019-02, Vol.2019 (1), p.1-12, Article 50 [Periódico revisado por pares]

Cham: Springer International Publishing

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10
Shifted ultraspherical pseudo-Galerkin method for approximating the solutions of some types of ordinary fractional problems
Shifted ultraspherical pseudo-Galerkin method for approximating the solutions of some types of ordinary fractional problems
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Shifted ultraspherical pseudo-Galerkin method for approximating the solutions of some types of ordinary fractional problems

Abdelhakem, Mohamed ; Mahmoud, Doha ; Baleanu, Dumitru ; El-kady, Mamdouh

Advances in difference equations, 2021-02, Vol.2021 (1), p.1-18, Article 110 [Periódico revisado por pares]

Cham: Springer International Publishing

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