Curriculum Vitae Billel Gheraibia

Researcher identity

Google Scholar :  link

ReaserchGate: link

ORCID :  link

Education

• Ph.D.’s degree in Applied mathematics, Central China Normal University, Wuhan, Hubei, P.R. China
•  Master’s degree in Applied mathematics, Echahid Cheikh Larbi Tebessi university
• License’s degree in Fundamental mathematics, Echahid Cheikh Larbi Tebessi university

Functions and Affiliations

• Department of Mathematics and Computer Science, University of Oum El Bouaghi, Algeria.

Teaching modules

       Biostatistique – Mathématique Statistique – Analyse 1 –  Équations de la physique mathématique –                                Analyse des données expérimentales en biologie – Équations aux dérivées partielles

International publications

• B. Gheraibia, C. Wang, J. Yang, Existence and local uniqueness of bubbling solutions for the Grushin critical problem. Differential and Integral Equations.  32(1-2) (2019) 49-90.
• B. Gheraibia, Solutions for quasilinear elliptic systems with vanishing potentials, Topological.Methods in Nonlinear Analysis. 54(1) (2019) 153–175.
• B. Gheraibia, C. Wang, Multi-peak positive solutions of a nonlinear Schrödinger- Newton type system in  .  Adv. Nonlinear Stud.  20(1) (2020) 53-75.
• N. Boumaza, B. Gheraibia, On the existence of a local solution for an integro-differential equation with an integral boundary condition. Bol. Soc. Mat. Mex. 26 (2020) 521–534.
• N. Boumaza, B. Gheraibia, General decay and blowup of solutions for a degenerate viscoelastic equation of Kirchhoff type with source term. J. Math. Anal. Appl. 489(2), 124185 (2020).
• B. Gheraibia, N. Boumaza, General decay result of solutions for a viscoelastic wave equation with Balakrishnan-Taylor damping and a delay term. Z. Angew. Math. Phys. (2020) 71 :198.
• N. Boumaza, M.  Saker, B. Gheraibia, Asymptotic behavior   for a viscoelastic Kirchhoff-type equation with Delay and Source Terms. Acta. Appl. Math. (2021) 171 :18.
• H. Kamache, N. Boumaza, B. Gheraibia, General decay and blow up of solutions for the Kirchhoff plate equation with dynamic boundary conditions, delay and source terms. Z. Angew. Math. Phys.  73 (2) (2022) : 76.
• N. Boumaza, B. Gheraibia, Global existence, nonexistence, and decay of solutions for a wave equation of p-Laplacian type with weak and p-Laplacian damping, nonlinear boundary delay and source terms,      Asymptotic Analysis129(3-4) (2022) 577-592
• N. Boumaza, B. Gheraibia, G. Liu, Global Well-posedness of Solutions for the p-Laplacian Hyperbolic Type Equation with Weak and Strong Damping Terms and Logarithmic Nonlinearity, Taiwanese J. Math. 26(6): 1235-1255.

Interests and Qualifications

• Interests: Computational Mathematics – Nonlinear Analysis – Functional Analysis – Mathematical Modelling – Mathematical Physics.
• Qualifications:  Scientific WorkPlace – LaTeX– English– French.  
• Other: Chinese Language

pdf version: CV. Gheraibia
Scopus: Gheraibia, Billel – Author details – Scopus Preview