Benmoussa F, Ouzani R, Benzaoui A, Moussa HB.
Numerical analysis of concentric double pipe latent thermal energy storage unit using two phase change materials for solar water heating applications. Computational Thermal Sciences: An International JournalComputational Thermal Sciences: An International Journal. 2018;10.
Bouatia M, Demagh R.
Numerical Assessment of Slope Stability of Ain-Tinn Mila Province (Algeria). International Congress and Exhibition" Sustainable Civil Infrastructures: Innovative Infrastructure Geotechnology". 2018 :133-143.
Bouatia M, Demagh R.
Numerical Assessment of Slope Stability of Ain-Tinn Mila Province (Algeria). International Congress and Exhibition" Sustainable Civil Infrastructures: Innovative Infrastructure Geotechnology". 2018 :133-143.
BITAM ELW, DEMAGH Y, HACHICHA A, BENMOUSSA H, KABAR Y.
Numerical investigation of a novel sinusoidal tube receiver for parabolic trough technology. applied energyApplied Energy. 2018;218 :494–510.
BITAM ELW, DEMAGH Y, HACHICHA A, BENMOUSSA H, KABAR Y.
Numerical investigation of a novel sinusoidal tube receiver for parabolic trough technology. applied energyApplied Energy. 2018;218 :494–510.
BITAM ELW, DEMAGH Y, HACHICHA A, BENMOUSSA H, KABAR Y.
Numerical investigation of a novel sinusoidal tube receiver for parabolic trough technology. applied energyApplied Energy. 2018;218 :494–510.
BITAM ELW, DEMAGH Y, HACHICHA A, BENMOUSSA H, KABAR Y.
Numerical investigation of a novel sinusoidal tube receiver for parabolic trough technology. applied energyApplied Energy. 2018;218 :494–510.
BITAM ELW, DEMAGH Y, HACHICHA A, BENMOUSSA H, KABAR Y.
Numerical investigation of a novel sinusoidal tube receiver for parabolic trough technology. applied energyApplied Energy. 2018;218 :494–510.
AZOUI H, SOLTANI N, BAHLOUL D.
Numerical investigation of three-dimensional heat transfer and natural convection in the sapphire melt for Czochralski growth process. Journal of New Technology and Materials (JNTM) J. New Technol. Mater.Journal of New Technology and Materials (JNTM) J. New Technol. Mater. 2018;Vol. 08 :48-57.
AZOUI H, SOLTANI N, BAHLOUL D.
Numerical investigation of three-dimensional heat transfer and natural convection in the sapphire melt for Czochralski growth process. Journal of New Technology and Materials (JNTM) J. New Technol. Mater.Journal of New Technology and Materials (JNTM) J. New Technol. Mater. 2018;Vol. 08 :48-57.
AZOUI H, SOLTANI N, BAHLOUL D.
Numerical investigation of three-dimensional heat transfer and natural convection in the sapphire melt for Czochralski growth process. Journal of New Technology and Materials (JNTM) J. New Technol. Mater.Journal of New Technology and Materials (JNTM) J. New Technol. Mater. 2018;Vol. 08 :48-57.
AMADJI M, Ameddah H, Mazouz H.
Numerical Shape Optimization of Cervical Spine Disc Prosthesis Prodisc-C. Journal of Biomimetics, Biomaterials and Biomedical EngineeringJournal of Biomimetics, Biomaterials and Biomedical Engineering. 2018;36 :56-69.
AMADJI M, Ameddah H, Mazouz H.
Numerical Shape Optimization of Cervical Spine Disc Prosthesis Prodisc-C. Journal of Biomimetics, Biomaterials and Biomedical EngineeringJournal of Biomimetics, Biomaterials and Biomedical Engineering. 2018;36 :56-69.
AMADJI M, Ameddah H, Mazouz H.
Numerical Shape Optimization of Cervical Spine Disc Prosthesis Prodisc-C. Journal of Biomimetics, Biomaterials and Biomedical EngineeringJournal of Biomimetics, Biomaterials and Biomedical Engineering. 2018;36 :56-69.
CHEBBAH H, MENNOUNI ABDELAZIZ, Ramdani N-E.
Numerical Solution of Generalized Logarithmic Integral Equations of the Second Kind by Projections. Malaysian Journal of Mathematical SciencesMalaysian Journal of Mathematical Sciences. 2018;12 :349–367.
AbstractIn this work, we present a new techniques to solve the integral equations of the second kind with logarithmic kernel. First, we show the existence and uniqueness of the solution for the given problem in a Hilbert space. Next, we discuss a projection method for solving integral equations with logarithmic kernel of the second kind; the present method based on the shifted Legendre polynomials. We examine the existence of the solution for the approximate equation, and we provide a new error estimate for the numerical solutions. At the end, numerical examples are provided to illustrate the theoretical results.