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Morocco

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Employment (1)

National school of applied sciences : Agadir, MA

2019-05-27 to present
Employment
Source: Self-asserted source
Said Taarabti

Works (14)

Periodic solutions for a higher-order p-Laplacian neutral differential equation with multiple deviating arguments

OpenAlex
2022-12-23 | Other
Contributors: Loubna Moutaouekkil; chakrone omar; Zakaria El Allali; Said Taarabti
Source: check_circle
DataCite

Periodic solutions for a higher-order p-Laplacian neutral differential equation with multiple deviating arguments

OpenAlex
2022-12-23 | Other
Contributors: Loubna Moutaouekkil; chakrone omar; Zakaria El Allali; Said Taarabti
Source: check_circle
DataCite

Existence of Two Positive Solutions for Two Kinds of Fractional p -Laplacian Equations

Journal of Function Spaces
2021 | Journal article
EID:

2-s2.0-85102508352

Part of ISSN: 23148888 23148896
Contributors: Wu, Y.; Taarabti, S.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

Negative energy solutions for a new fractional p(x)-Kirchhoff problem without the (AR) condition

Journal of Function Spaces
2021 | Journal article
EID:

2-s2.0-85104461996

Part of ISSN: 23148888 23148896
Contributors: Bu, W.; An, T.; Ye, G.; Taarabti, S.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

Negative Energy Solutions for a New Fractionalpx-Kirchhoff Problem without the (AR) Condition

OpenAlex
2021-03-22 | Other
Contributors: Weichun Bu; Tianqing An; Guoju Ye; Said Taarabti
Source: check_circle
DataCite
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Negative Energy Solutions for a New Fractionalpx-Kirchhoff Problem without the (AR) Condition

OpenAlex
2021-03-22 | Other
Contributors: Weichun Bu; Tianqing An; Guoju Ye; Said Taarabti
Source: check_circle
DataCite
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Preferred source (of 2)‎

Existence of Two Positive Solutions for Two Kinds of Fractionalp-Laplacian Equations

OpenAlex
2021-02-25 | Other
Contributors: yong wu; Said Taarabti
Source: check_circle
DataCite

Existence of Two Positive Solutions for Two Kinds of Fractionalp-Laplacian Equations

OpenAlex
2021-02-25 | Other
Contributors: yong wu; Said Taarabti
Source: check_circle
DataCite

NONLOCAL EIGENVALUE PROBLEMS WITH INDEFINITE WEIGHT

Methods of Functional Analysis and Topology
2020 | Journal article
EID:

2-s2.0-85097375142

Part of ISSN: 24157503 10293531
Contributors: Taarabti, S.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

On the p(X)-Kirchhoff-Type Equation Involving the p(X)-Biharmonic Operator via the Genus Theory

Ukrainian Mathematical Journal
2020 | Journal article
EID:

2-s2.0-85096392955

Part of ISSN: 15739376 00415995
Contributors: Taarabti, S.; El Allali, Z.; Haddouch, K.B.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

On an eigenvalue problem for an anisotropic elliptic equation

AIP Conference Proceedings
2019 | Conference paper
EID:

2-s2.0-85062479399

Part of ISSN: 15517616 0094243X
Contributors: Taarabti, S.; El Allali, Z.; Haddouch, K.B.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

Eigenvalues of the p(x)−biharmonic operator with indefinite weight under Neumann boundary conditions

Boletim da Sociedade Paranaense de Matematica
2018 | Journal article
EID:

2-s2.0-85036512989

Part of ISSN: 21751188 00378712
Contributors: Taarabti, S.; El Allali, Z.; Ben Hadddouch, K.
Source: Self-asserted source
Said Taarabti via Scopus - Elsevier

Eigenvalues of the $p(x)-$biharmonic operator with indefinite weight] {Eigenvalues of the $p(x)-$biharmonic operator with indefinite weight under Neumann boundary conditions

OpenAlex
2018-01-01 | Other
Contributors: Zakaria El Allali; Said Taarabti; Khalil Ben Haddouch
Source: check_circle
DataCite

Eigenvalues of the $p(x)-$biharmonic operator with indefinite weight] {Eigenvalues of the $p(x)-$biharmonic operator with indefinite weight under Neumann boundary conditions

OpenAlex
2018-01-01 | Other
Contributors: Zakaria El Allali; Said Taarabti; Khalil Ben Haddouch
Source: check_circle
DataCite
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Preferred source (of 2)‎