Inverted solar stills: A comprehensive review of designs, mathematical models, performance, and modern combinations
Fresh water is scarce, making it a worldwide issue. In order to address global freshwater
demand, a filtration technique is needed. Solar distillation (SD) that purifies brackish and …
demand, a filtration technique is needed. Solar distillation (SD) that purifies brackish and …
Natural convection within inversed T-shaped enclosure filled by nano-enhanced phase change material: Numerical investigation
Energy saving has always been a topic of great interest. The usage of nano-enhanced
phase change material NePCM is one of the energy-saving methods that has gained …
phase change material NePCM is one of the energy-saving methods that has gained …
2D MHD mixed convection in a zigzag trapezoidal thermal energy storage system using NEPCM
In a magnetic field, two-dimensional (2D) mixed convection is investigated within a
zigzagged trapezoidal chamber. The lower side of the trapezoidal chamber is irregular, in …
zigzagged trapezoidal chamber. The lower side of the trapezoidal chamber is irregular, in …
Enhancing the melting process of shell-and-tube PCM thermal energy storage unit using modified tube design
Recently, phase change materials (PCMs) have gained great attention from engineers and
researchers due to their exceptional properties for thermal energy storing, which would …
researchers due to their exceptional properties for thermal energy storing, which would …
Discrete optimization of Robin transmission conditions for anisotropic diffusion with discrete duality finite volume methods
MJ Gander, L Halpern, F Hubert, S Krell - Vietnam Journal of Mathematics, 2021 - Springer
Abstract Discrete Duality Finite Volume (DDFV) methods are very well suited to discretize
anisotropic diffusion problems, even on meshes with low mesh quality. Their performance …
anisotropic diffusion problems, even on meshes with low mesh quality. Their performance …
Fully discrete Schwarz waveform relaxation analysis for the heat equation on a finite spatial domain
RD Haynes, K Mohammad - ESAIM: Mathematical Modelling and …, 2023 - esaim-m2an.org
Schwarz waveform relaxation methods provide space-time parallelism for the solution of
time dependent partial differential equations. The algorithms are differentiated by the choice …
time dependent partial differential equations. The algorithms are differentiated by the choice …
Parameter Optimization in Waveform Relaxation for Fractional-Order Circuits
SL Wu, M Al-Khaleel - … Transactions on Circuits and Systems I …, 2017 - ieeexplore.ieee.org
The longitudinal waveform relaxation (WR) proposed by Gander and Ruehli converges
faster than the classical WR method. For the former, a free parameter α is contained, which …
faster than the classical WR method. For the former, a free parameter α is contained, which …
Discrete analysis of Schwarz waveform relaxation for a diffusion reaction problem with discontinuous coefficients
S Clement, F Lemarié, E Blayo - The SMAI Journal of computational …, 2022 - numdam.org
In this paper, we investigate the effect of the space and time discretisation on the
convergence properties of Schwarz Waveform Relaxation (SWR) algorithms. We consider a …
convergence properties of Schwarz Waveform Relaxation (SWR) algorithms. We consider a …
A mathematical analysis of discrete waveform relaxation algorithms for transmission line type circuits
M Al-Khaleel, SL Wu - 2021 IEEE Asia-Pacific Conference on …, 2021 - ieeexplore.ieee.org
Convergence rate is greatly improved by using the new waveform relaxation (WR) methods,
known as optimized waveform relaxation (OWR) algorithms, over the classical ones due to …
known as optimized waveform relaxation (OWR) algorithms, over the classical ones due to …
Mental Health Monitoring and Detection Based on Machine Learning and IoT Data
B Mohsen, O Al-Khaleel, A Alfadhly - International Journal of …, 2024 - World Scientific
Recently, the Internet of Things (IoT) has become a buzzword in various technology fields
because of its many applications. Healthcare is one of the most important fields in daily life …
because of its many applications. Healthcare is one of the most important fields in daily life …