4.7 Article

Significance of cold cylinder in heat control in power law fluid enclosed in isosceles triangular cavity generated by natural convection: A computational approach

Journal

ALEXANDRIA ENGINEERING JOURNAL
Volume 61, Issue 9, Pages 7277-7290

Publisher

ELSEVIER
DOI: 10.1016/j.aej.2021.12.071

Keywords

Natural convection; Power-law (non-Newtonian) fluid; Triangular enclosure; Non-uniform heating; Finite element method

Funding

  1. Deanship of Scientific Research (DSR) , King Abdulaziz University, Jeddah [D-227-305-1441-1442]

Ask authors/readers for more resources

The selection of appropriate geometrical characteristics of enclosure has a significant impact on the performance of thermal engineering processes and devices. This study investigates the thermal characteristics of power-law liquids and analyzes the influence of physical parameters on heat transfer.
The selection of appropriate geometrical characteristics of enclosure has salient influence on performance of different thermal engineering processes and devices like microelectronics, heat exchangers, power engines, boilers, solar collectors, nuclear reactors and so forth. Specifically, the triangular cavity of different aspect ratios are used to obtain multi-objective optimization and gaining excellence in thermal performance of micro channels. Subsequently, the installation of cold cylinder in a triangular enclosure are extensively used to remove high energy dissipation in micro heat sinks and heat exchangers. So, the purpose of current effort is to probe thermal characteristics of power-law liquid describing features of shear thinning and thickening materials containing applications in lubrication and polymer industry. Heat transfer is generated by the consideration of natural convection process generated due to consideration of cold walls and cylinder with provision of non-uniform heating at base wall. No-slip velocity conditions are supposed at all walls of isosceles triangle cavity. Solution of attained differential system is simulated by capitalizing finite element based COMSOL Multiphysics software (Version 5.6). Domain discretization by distributing into triangular and rectangular elements is conceded and equations at element levels are discretized by executing weak formulation. The validation of adopted numerical procedure is established by making agreement with formerly available works in both statistical and graphical approaches. Streamlines and isotherms are plotted and discussed against various parametric regimes. This study reveals noticeable influence of involved physical parameters on average and local heat flux coefficients, kinetic energy and cutlines against involved physical parameters are also evaluated. It is inferred thorough the analysis that with uplift in Rayleigh number (Ra) produces enrichment in kinetic energy and local heat transfer coefficients whereas reverse pattern is depicted against power-law index.(n): (c) 2022 THE AUTHORS. Published by Elsevier BV on behalf of Faculty of Engineering, Alexandria University This is an open access article under the CC BY-NC-ND license (http://creativecommons.org/ licenses/by-nc-nd/4.0/).

Authors

I am an author on this paper
Click your name to claim this paper and add it to your profile.

Reviews

Primary Rating

4.7
Not enough ratings

Secondary Ratings

Novelty
-
Significance
-
Scientific rigor
-
Rate this paper

Recommended

Article Mathematics, Applied

Analysis of blood liquor model via nonlocal and singular constant proportional Caputo hybrid differential operator

Imran Siddique, Ali Akgul

Summary: In this study, a physical scheme called the blood liquor absorption model has been examined in its fractional form using the constant proportional Caputo (CPC) hybrid fractional operator. The logical solutions of the absorptions of liquor in stomach and blood have been explored using the Laplace transform technique and are presented in the forms of generalized G-functions and bivariate Mittage-Leffler functions. Furthermore, a detailed analysis, including numerical explanation and stability analysis, is presented.

MATHEMATICAL METHODS IN THE APPLIED SCIENCES (2023)

Article Mathematics, Applied

On solutions of fuzzy fractional order complex population dynamical model

Abd Ullah, Aman Ullah, Shabir Ahmad, Imtiaz Ahmad, Ali Akgul

Summary: This paper investigates the complex population dynamical model under the fuzzy Caputo fractional derivative. By employing fuzzy Laplace transform and Adomian decomposition, general numerical results for the proposed model are obtained, and two examples are provided to support the proposed procedure.

NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS (2023)

Article Multidisciplinary Sciences

Computational framework of cobalt ferrite and silver-based hybrid nanofluid over a rotating disk and cone: a comparative study

Umar Farooq, Hassan Waqas, Nahid Fatima, Muhammad Imran, Sobia Noreen, Abdul Bariq, Ali Akgul, Ahmed M. Galal

Summary: The dominant characteristics of hybrid nanofluids, such as rapid heat transfer rates, superior electrical and thermal conductivity, and low cost, have attracted the interest of researchers worldwide. This study investigates the effects of a silver and cobalt ferrite-based hybrid nanofluid with MHD between a rotating disk and a cone. By utilizing similarity transformations, the set of partial differential equations is transformed into a set of ordinary differential equations. The volume proportion of nanoparticles and the temperature distribution profile are found to increase, making this hybrid nanofluid more efficient for metallurgical, medicinal, and electrical applications. Additionally, the antibacterial properties of silver nanoparticles can be utilized for bacteria growth inhibition.

SCIENTIFIC REPORTS (2023)

Article Multidisciplinary Sciences

Thermal management in annular fin using ternary nanomaterials influenced by magneto-radiative phenomenon and natural convection

Khalid Abdulkhaliq M. Alharbi, Adnan, Mutasem Z. Bani-Fwaz, Sayed Eldin, Ali Akgul

Summary: Annular fin is a mechanical setup used in applied thermal engineering to enhance heat transfer efficiency by increasing the surface area in contact with the surrounding fluid. It is widely used in radiators, power plant heat exchangers, and sustainable energy technologies. This study introduces an efficient annular fin energy model influenced by thermal radiation, magnetic forces, coefficient of thermal conductivity, and heating source, and validates the results with existing data.

SCIENTIFIC REPORTS (2023)

Article Multidisciplinary Sciences

2-Absorbing Vague Weakly Complete Γ-Ideals in Γ-Rings

Serkan Onar, Kostaq Hila, Sina Etemad, Ali Akguel, Manuel De la sen, Shahram Rezapour

Summary: The aim of this study is to generalize prime vague Gamma-ideals in Gamma-rings by introducing non-symmetric 2-absorbing vague weakly complete Gamma-ideals of commutative Gamma-rings. A novel algebraic structure of a primary vague Gamma-ideal of a commutative Gamma-ring is presented by 2-absorbing weakly complete primary ideal theory. The approach of non-symmetric 2-absorbing K-vague Gamma-ideals of Gamma-rings are examined and the relation between a level subset of 2-absorbing vague weakly complete Gamma-ideals and 2-absorbing Gamma-ideals is given.

SYMMETRY-BASEL (2023)

Article Multidisciplinary Sciences

Epidemiological Analysis of Symmetry in Transmission of the Ebola Virus with Power Law Kernel

Ali Hasan, Ali Akgul, Muhammad Farman, Faryal Chaudhry, Muhammad Sultan, Manuel De la sen

Summary: This study presents a mathematical model of non-integer order using the fractal fractional Caputo operator to determine the development of Ebola virus infections. The model is constructed and analyzed using incidence data of Ebola virus cases. The study confirms the existence and uniqueness of solutions for Ebola virus infections using the fractional order model, as well as the stability and effects of the virus.

SYMMETRY-BASEL (2023)

Article Engineering, Multidisciplinary

Closed-form solutions of higher order parabolic equations in multiple dimensions: A reliable computational algorithm

Mubashir Qayyum, Amna Khan, Syed Tauseef Saeed, Ali Akgul, Muhammad Bilal Riaz

Summary: Parabolic equations are widely used in various fields such as chemical engineering, vibration theory, particle diffusion, and heat conduction. This article proposes a residual power series algorithm for higher order parabolic equations with variable coefficients in multiple dimensions, which provides closed-form solutions without linearization or perturbation. The algorithm has been tested on homogeneous and non-homogeneous parabolic models, demonstrating its validity and effectiveness for complex scenarios in engineering and sciences.

ALEXANDRIA ENGINEERING JOURNAL (2023)

Article Physics, Applied

Traveling waves solutions of Hirota-Ramani equation by modified extended direct algebraic method and new extended direct algebraic method

Farrah Ashraf, Romana Ashraf, Ali Akgul

Summary: This paper obtains new exact traveling wave solutions using the Hirota-Ramani equation. It presents many complex solutions for various types of nonlinear partial differential equations (NPDEs) using modified extended direct algebraic approach and new extended direct algebraic method. The analysis focuses on demonstrating the impact of model parameters on soliton behavior.

INTERNATIONAL JOURNAL OF MODERN PHYSICS B (2023)

Article Computer Science, Artificial Intelligence

Decision Making Under Pythagorean Fuzzy Soft Environment

Adnan Khan, Muhammad Farman, Ali Akgul

Summary: This research article presents the concept of strong and complete Pythagorean fuzzy soft graphs (PFSGs) and analyzes the various operations associated with them. It also discusses the properties related to these operations and explores the application of PFSGs in decision making.

INTERNATIONAL JOURNAL OF UNCERTAINTY FUZZINESS AND KNOWLEDGE-BASED SYSTEMS (2023)

Article Materials Science, Multidisciplinary

On the analytical study of predator-prey model with Holling-II by using the new modified extended direct algebraic technique and its stability analysis

Tahir Shahzad, Muhammad Zafarullah Baber, Muhammad Ozair Ahmad, Nauman Ahmed, Ali Akgul, Syed Mansoor Ali, Mubasher Ali, Sayed M. El Din

Summary: The current study investigates a predator-prey model with Holling type II functional response, incorporating prey refuge and diffusion. Such equations are relevant in various fields including biomathematics, biophysics, polymer rheology, agriculture, thermodynamics, blood flow phenomena, aerodynamics, capacitor theory, electrical circuits, electron-analytical chemistry, control theory, and fitting of experimental data. The model is analytically analyzed using a technique called the new extended direct algebraic method (NEDAM). Shock, complex solitary-shock, shock singular, and periodic-singular forms of single and combined wave solutions are observed, and rational solutions emerge during the derivation. The stability of the model is discussed, and unique physical problems are addressed. 3D, 2D, and line graphs are plotted for different parameter values.

RESULTS IN PHYSICS (2023)

Article Physics, Multidisciplinary

Analysis and numerical approximation of the fractional-order two-dimensional diffusion-wave equation

Kanza Rafaqat, Muhammad Naeem, Ali Akgul, Ahmed M. Hassan, Farah Aini Abdullah, Umair Ali

Summary: This study solves the 2D fractional-order diffusion-wave equation using non-local fractional derivatives and demonstrates its feasibility and practicality through a numerical example.

FRONTIERS IN PHYSICS (2023)

Article Mathematics, Applied

Efficient Finite Difference Approaches for Solving Initial Boundary Value Problems in Helmholtz Partial Differential Equations

Bawar Mohammed Faraj, Shnyar Karim Rahman, Deni Adnan Mohammed, Hozan Dlshad Hilmi, Ali Akgul

Summary: This study presents numerical solutions for initial boundary value problems of Helmholtz equations using difference schemes. The stability of these methods is analyzed, ensuring their reliability and convergence. The proposed schemes' robustness and applicability are demonstrated through examples, confirming their effectiveness and efficiency.

CONTEMPORARY MATHEMATICS (2023)

Article Engineering, Multidisciplinary

Some new soliton solutions to the (3

Romana Ashraf, Farrah Ashraf, Ali Akguel, Saher Ashraf, B. Alshahrani, Mona Mahmoud, Wajaree Weera

Summary: This article obtains solutions of the (3 + 1)-dimensional generalized KdV-ZK equation using the improved modified extended tanh expansion method, and investigates the influence of the magnetic field on weak nonlinear ion-acoustic waves in the field of plasma. The results show that the parameters have different effects on soliton behavior depending on the soliton type.

ALEXANDRIA ENGINEERING JOURNAL (2023)

Article Mathematics, Interdisciplinary Applications

STRUCTURE PRESERVING SPLITTING TECHNIQUES FOR EBOLA REACTION-DIFFUSION EPIDEMIC SYSTEM

Nauman Ahmed, Tahira sumbal Shaikh, Muhammed Rafiq, Sayed M. Eldin, Abdul hamid Ganie, Mubasher Ali, Ali Raza, Ilyas Khan, M. I. Khan

Summary: This paper presents the numerical solution of the reaction-diffusion Ebola epidemic model. The inclusion of diffusion in the model allows for a more comprehensive study of disease dynamics. The numerical schemes used aim to preserve the positivity of the solution. Two different techniques, explicit nonstandard finite difference operator splitting (ENSFD-OS) and implicit nonstandard finite difference operator splitting (INSFD-OS), are employed. These schemes maintain the physical features of the state variables and uphold the positivity of the solution. The stability of the steady states in the epidemic model is retained by the suggested approaches. A numerical example and simulations are conducted to validate the proposed techniques.

FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY (2023)

Article Mathematics, Applied

A new matrix splitting generalized iteration method for linear complementarity problems

Rashid Ali, Ali Akgul

Summary: This study introduces and analyzes a new generalized accelerated overrelaxation method (NGAOR) for solving linear complementarity problems (LCPs), and proves the convergence of the method under certain conditions. Numerical experiments demonstrate the effectiveness and efficiency of the proposed method.

APPLIED MATHEMATICS AND COMPUTATION (2024)

Article Engineering, Multidisciplinary

Optimal energy trading in cooperative microgrids considering hybrid renewable energy systems

Zia Ullah, Hasan Saeed Qazi, Ahmad Alferidi, Mohammed Alsolami, Badr Lami, Hany M. Hasanien

Summary: This study presents a novel method for optimizing energy trading within microgrids by using a hybrid of particle swarm optimization and gravitational search algorithms. The proposed approach promotes cooperative energy trading among microgrids and the main grid, considering network constraints and the uncertainty of renewable energy. Simulation results show that this method maximizes renewable energy utilization, reduces load burden on the main grid, and significantly decreases energy costs.

ALEXANDRIA ENGINEERING JOURNAL (2024)

Article Engineering, Multidisciplinary

Effect of meshing technique and time discretization size on thickness strain localization during hole-flanging simulation of DP980 sheet at high strain level

Chin Joo Tan

Summary: In this study, the effect of mesh sensitivity on the hole-flanging process was investigated by varying the mesh layouts and punch surface meshing techniques. The results showed that the punch displacement and mesh parameters have significant effects on the wall thickness distributions and forming load profiles. Additionally, calibrating the simulation model's stiffness with the experimental peak load through matching the simulated peak load with the experimental peak under stability conditions was recommended.

ALEXANDRIA ENGINEERING JOURNAL (2024)

Article Engineering, Multidisciplinary

Spatial-temporal characteristics of the transient flow field around high-speed trains transiting the subgrade-cutting transition section under crosswinds

Wei-Chao Yang, Lun Zhao, E. Deng, Yi-Qing Ni, Wen Zhao, Yi-Kang Liu, De-Hui Ouyang

Summary: This paper establishes a three-dimensional coupled train-subgrade-wind dynamics model, and investigates the aerodynamic load variation and flow field mechanisms when high-speed trains transit different types of subgrade-cutting transition sections in crosswind conditions. The results indicate that the aerodynamic performance of the train deteriorates in these transition sections, and the aerodynamic load of the head car varies in different operating scenarios.

ALEXANDRIA ENGINEERING JOURNAL (2024)

Article Engineering, Multidisciplinary

On stratified ranked set sampling for the quest of an optimal class of estimators

Shashi Bhushan, Anoop Kumar, Eslam Hussam, Manahil SidAhmed Mustafa, Mohammed Zakarya, Wedad R. Alharbi

Summary: In the sample survey theory, accurate estimation of parameters is essential for survey practitioners. This paper suggests optimal classes of estimators by modifying conventional estimators under stratified ranked set sampling (SRSS). The suggested estimators have been shown to outperform traditional estimators, particularly regression (BLU) estimators, both theoretically and experimentally.

ALEXANDRIA ENGINEERING JOURNAL (2024)

Article Engineering, Multidisciplinary

Statistical inference of joint competing risks models from comparative bathtub shape distributions with hybrid censoring

Laila A. Al-Essa, Ahmed A. Soliman, Gamal A. Abd-Elmougod, Huda M. Alshanbari

Summary: In this study, the class of lifetime distributions with bathtub-shaped failure rate functions is examined. Statistical inference methods are used to estimate the parameters of the model, and the Bayesian approach is compared with classical methods. The study also discusses the evaluation of product relative merits based on lifetime duration under a hybrid censoring scheme.

ALEXANDRIA ENGINEERING JOURNAL (2024)

Article Engineering, Multidisciplinary

Numerical analysis of the fractal-fractional diffusion model of ignition in the combustion process

Mohammad Partohaghighi, Marzieh Mortezaee, Ali Akguel, Ahmed M. Hassan, Necibullah Sakar

Summary: The study introduces a new variant of the fractal-fractional diffusion equation using the fractal-fractional operator. It proposes a novel operational matrix technique to solve the equation, transforming it into an algebraic system. The study presents graphical and tabular representations of exact and approximated solutions, along with corresponding errors, and conducts comparative analysis of solutions at specific time points.

ALEXANDRIA ENGINEERING JOURNAL (2024)