Yazeed Alhassan

ORCID: 0009-0006-9626-6218
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About
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Research Areas
  • Thermoelastic and Magnetoelastic Phenomena
  • Fractional Differential Equations Solutions
  • Marine and coastal ecosystems
  • Nanofluid Flow and Heat Transfer
  • Numerical methods in engineering
  • Composite Structure Analysis and Optimization
  • Nonlocal and gradient elasticity in micro/nano structures
  • Iterative Methods for Nonlinear Equations
  • Elasticity and Wave Propagation
  • Climate Change and Health Impacts
  • Differential Equations and Numerical Methods
  • Atmospheric and Environmental Gas Dynamics
  • Methane Hydrates and Related Phenomena
  • Ecosystem dynamics and resilience

Jouf University
2024-2025

Taibah University
2024

Umm al-Qura University
2024

This article presents a new thermoelastic model that incorporates fractional-order derivatives of two-phase heat transfer as well two-temperature concept. The objective this is to improve comprehension and forecasting transport processes in two-phase-lag systems by employing fractional calculus. suggests generalized derivative can make different kinds singular non-singular derivatives, depending on the kernels are used. normalized sinc function Rabotnov fractional–exponential used create two...

10.3390/fractalfract8040182 article EN cc-by Fractal and Fractional 2024-03-22

The dynamics of large-scale components the Earth climate system (tipping elements), particularly identification their possible critical transitions and proximity to corresponding tipping points, has been attracting considerable attention recently. In this paper, we focus on one specific element, namely ocean anoxia. It shown previously that a sufficiently large, ‘over-critical’ increase in average water temperature can disrupt oxygen production by phytoplankton photosynthesis, hence crossing...

10.3390/math13050806 article EN cc-by Mathematics 2025-02-28

This work introduces a novel approach to modeling the photothermal behavior of semiconducting materials by developing Moore-Gibson-Thompson (MGT) fractional model that incorporates generalized Caputo derivative with tempering parameter. advanced is specifically designed analyze elastic plasmonic wave systems in environments, offering deeper insights into interactions between thermal, mechanical, and electromagnetic fields semiconductors. By including two-parameter tempered-Caputo derivative,...

10.37256/cm.5420245963 article EN cc-by Contemporary Mathematics 2024-12-25

<abstract> <p>The objective of this study was to investigate the thermodynamic reactions thermoelastic materials by utilizing a modified mathematical fractional model. This model combines derivative with Rabotnov's exponential kernel and idea two-phase delay, which makes it possible show behavior more accurately. The utilized an unbounded material spherical cavity subjected decreasing shifting heat flux on its inner surface. problem solved using analytical approaches, strong...

10.3934/math.2024896 article EN cc-by AIMS Mathematics 2024-01-01

<p>This article discussed a new fractional model that included governing equations describing mass and thermal diffusion in elastic materials. We formulated the using Atangana-Baleanu-Caputo (ABC) derivative Moore-Gibson-Thomson (MGT) equation. In addition to operators, this improvement incorporating temperature relaxation periods into Green Naghdi (GN-Ⅲ). To verify proposed analyze effects of interaction between diffusion, an infinite thermoelastic medium with cylindrical hole was...

10.3934/math.20241063 article EN cc-by AIMS Mathematics 2024-01-01
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