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Year 2024, Volume: 10 Issue: 6, 1465 - 1479, 19.11.2024

Abstract

References

  • [1] Choi SU, Eastman JA. Enhancing Thermal Conductivity of Fluids with Nanoparticles (No. ANL/MSD/CP-84938; CONF-951135-29). Argonne, IL: Argonne National Lab. (ANL); 1995.
  • [2] Xuan Y, Li Q. Heat transfer enhancement of nanofluids. Int J Heat Fluid Flow 2000;21:58–64. [CrossRef]
  • [3] Buongiorno J. Convective transport in nanofluids. J Heat Transf 2006;128:240–250. [CrossRef]
  • [4] Koopaee MK, Omidvar A, Jelodari I. Numerical study on the steady-state heat transfer rate of nanofluid filled within square cavity in the presence of oriented magnetic field. Proc Inst Mech Engineer C: J Mech Engineer Sci 2014;228:1348–1362. [CrossRef]
  • [5] Reddy CS, Kishan N, Shekar BC. MHD boundary layer flow and heat transfer of a nanofluid over a shrinking sheet with mass suction and chemical reaction. J Nanofluids 2015;4:518–527. [CrossRef]
  • [6] Jelodari I, Nikseresht AH. Effects of Lorentz force and induced electrical field on the thermal performance of a magnetic nanofluid-filled cubic cavity. J Molecular Liquids 2018;252:296–310. [CrossRef]
  • [7] Kilic M, Ali HM. Numerical investigation of combined effect of nanofluids and multiple impinging jets on heat transfer. Therm Sci 2019;23:3165–3173. [CrossRef]
  • [8] Shah Z, Sheikholeslami M, Kumam P, Shutaywi M, Thounthong P. CFD simulation of water-based hybrid nanofluid inside a porous enclosure employing Lorentz forces. IEEE Access 2019;7:177177–177186. [CrossRef]
  • [9] Ahmad M, Muhammad T, Ahmad I, Aly S. Time-dependent 3D flow of viscoelastic nanofluid over an unsteady stretching surface. Physica A Stat Mech Appl 2020;551:124004. [CrossRef]
  • [10] Acharya N. On the flow patterns and thermal behaviour of hybrid nanofluid flow inside a microchannel in presence of radiative solar energy. J Therm Anal Calorim 2020;141:1425–1442. [CrossRef]
  • [11] Dogonchi AS, Sadeghi MS, Ghodrat M, Chamkha AJ, Elmasry Y, Alsulami R. Natural convection and entropy generation of a nanoliquid in a crown wavy cavity: Effect of thermo-physical parameters and cavity shape. Case Stud Therm Engineer 2021;27:101208. [CrossRef]
  • [12] Waqas H, Bukhari FF, Farooq U, Alqarni MS, Muhammad T. Numerical computation of melting heat transfer in nonlinear radiative flow of hybrid nanofluids due to permeable stretching curved surface. Case Stud Therm Engineer 2021;27:101348. [CrossRef]
  • [13] Abo-Dahab SM, Abdelhafez MA, Mebarek-Oudina F, Bilal SM. MHD Casson nanofluid flow over nonlinearly heated porous medium in presence of extending surface effect with suction/injection. Indian J Physics 2021;95:2703–2717. [CrossRef]
  • [14] Swain K, Mahanthesh B. Thermal enhancement of radiating magneto-nanoliquid with nanoparticles aggregation and joule heating: a three-dimensional flow. Arabian J Sci Engineer 2021;46:5865–5873. [CrossRef]
  • [15] Ho CJ, Cheng CY, Yang TF, Rashidi S, Yan WM. Experimental study on cooling performance of nanofluid flow in a horizontal circular tube. Int J Heat Mass Transf 2021;169:120961. [CrossRef]
  • [16] Ahmed AM, Zakinyan AR, Wahab WSA. Effect of magnetic field on electroconvection in a thin layer of magnetic nanofluid. Chem Physics Letters 2023;817:140413. [CrossRef]
  • [17] Selim MM, El-Safty S, Tounsi A, Shenashen M. Review of the impact of the external magnetic field on the characteristics of magnetic nanofluids. Alexandria Engineer J 2023;76:75–89. [CrossRef]
  • [18] Ullah A, Kilic M, Habib G, Sahin M, Khalid RZ, Sanaullah K. Reliable prediction of thermophysical properties of nanofluids for enhanced heat transfer in process industry: a perspective on bridging the gap between experiments, CFD and machine learning. J Therm Anal Calorim 2023;148:5859–5881. [CrossRef]
  • [19] Alfvén H. Existence of electromagnetic-hydrodynamic waves. Nature 1942;150:405–406. [CrossRef]
  • [20] Gundagani M. Finite element solution of thermal radiation effect on unsteady MHD flow past a vertical porous plate with variable suction. Am Acad Scholar Res J 2012;4:3–22. [CrossRef]
  • [21] Reddy MK, Murali G, Sivaiah S, Babu NVN. Heat and mass transfer effects on unsteady MHD free convection flow past a vertical permeable moving plate with radiation. IJ Appl Math Res 2012;12:189–205. [CrossRef]
  • [22] Sivaiah S, Murali G, Reddy MCK, Raju RS. Unsteady MHD mixed convection flow past a vertical porous plate in presence of radiation. Int J Basic Appl Sci 2012;1:651–666. [CrossRef]
  • [23] Gundagani M, Sheri S, Ajit PAUL, Reddy MCK. Radiation effects on an unsteady MHD convective flow past a semi-infinite vertical permeable moving plate embedded in a porous medium with viscous dissipation. Walailak J Sci Tech 2013;10:499–515.
  • [24] Deepa G, Murali G. Effects of viscous dissipation on unsteady MHD free convective flow with thermophoresis past a radiate inclined permeable plate. Iranian J Sci Tech 2014;38:379–388.
  • [25] Gupta S, Kumar D, Singh J. Magnetohydrodynamic three-dimensional boundary layer flow and heat transfer of water-driven copper and alumina nanoparticles induced by convective conditions. Int Modern Physics B 2019;33:1950307. [CrossRef]
  • [26] Umar M, Akhtar R, Sabir Z, Wahab HA, Zhiyu Z, Imran A, et al. Numerical treatment for the three-dimensional Eyring-Powell fluid flow over a stretching sheet with velocity slip and activation energy. Advances in Mathematical Physics 2019:9860471. [CrossRef]
  • [27] Abdullah Mohamed R, Mahmoud Aly A, Elsayed Ahmed S, Sayed Soliman M. MHD Jeffrey nanofluids flow over a stretching sheet through a porous medium in presence of nonlinear thermal radiation and heat generation/absorption. Chal Nano Micro Scale Sci Tech 2020;8:9–22.
  • [28] Jabeen K, Mushtaq M, Akram Muntazir RM. Analysis of MHD fluids around a linearly stretching sheet in porous media with thermophoresis, radiation, and chemical reaction. Math Problems Engineer 2020:9685482. [CrossRef]
  • [29] Anantha Kumar K, Sugunamma V, Sandeep N. Effect of thermal radiation on MHD Casson fluid flow over an exponentially stretching curved sheet. J Therm Anal Calorim 2020;140:2377–2385. [CrossRef]
  • [30] Goyal R, Vinita, Sharma N, Bhargava R. GFEM analysis of MHD nanofluid flow toward a power‐law stretching sheet in the presence of thermodiffusive effect along with regression investigation. Heat Transf 2021;50:234–256. [CrossRef]
  • [31] Ahmed K, McCash LB, Akbar T, Nadeem S. Effective similarity variables for the computations of MHD flow of Williamson nanofluid over a non-linear stretching surface. Processes 2022;10:1119. [CrossRef]
  • [32] Mishra P, Kumar D, Kumar J, Abdel-Aty AH, Park C, Yahia IS. Analysis of MHD Williamson micropolar fluid flow in non-Darcian porous media with variable thermal conductivity. Case Stud Therm Engineer 2022;36:102195. [CrossRef]
  • [33] Casson N. Rheology of Dispersed System. London: Pergamon Press; 1959.
  • [34] Murali G, Paul AJIT, Babu N. Numerical study of chemical reaction effects on unsteady MHD fluid flow past an infinite vertical plate embedded in a porous medium with variable suction. Electro J Math Anal Appl 2015;3:179–192. [CrossRef]
  • [35] Bilal S, Malik MY, Hussain A, Khan M. Effects of temperature dependent conductivity and absorptive/generative heat transfer on MHD three dimensional flow of Williamson fluid due to bidirectional non-linear stretching surface. Results Physics 2017;7:204–212. [CrossRef]
  • [36] Babu N, Murali G, Bhati S. Casson fluid performance on natural convective dissipative Couette flow past an infinite vertically inclined plate filled in porous medium with heat transfer, MHD and hall current effects. Int J Pharmaceut Res 2018;10.
  • [37] Ganesh Kumar K. Scrutinization of 3D flow and nonlinear radiative heat transfer of non-Newtonian nanoparticles over an exponentially sheet. Int J Numer Methods Heat Fluid Flow 2019;30:2051–2062. [CrossRef]
  • [38] Ibrahim W, Anbessa T. Three-dimensional MHD mixed convection flow of Casson nanofluid with hall and ion slip effects. Math Problems Engineer 2020:8656147. [CrossRef]
  • [39] Rao PS, Prakash O, Mishra SR, Sharma RP. Similarity solution of three‐dimensional MHD radiative Casson nanofluid motion over a stretching surface with chemical and diffusion‐thermo effects. Heat Transf 2020;49:1842–1862. [CrossRef]
  • [40] Khan MI, Alzahrani F, Hobiny A. Simulation and modeling of second order velocity slip flow of micropolar ferrofluid with Darcy–Forchheimer porous medium. J Mater Res Tech 2020;9:7335–7340. [CrossRef]
  • [41] Venkata Ramudu AC, Anantha Kumar K, Sugunamma V, Sandeep N. Impact of Soret and Dufour on MHD Casson fluid flow past a stretching surface with convective–diffusive conditions. J Therm Anal Calorim 2022;147:2653–2663. [CrossRef]
  • [42] Vinita V, Poply V. Impact of outer velocity MHD slip flow and heat transfer of nanofluid past a stretching cylinder. Mater Today Proc 2020;26:3429–3435. [CrossRef]
  • [43] Renu DEVI, Poply V, Mani MALA. Effect of aligned magnetic field and inclined outer velocity in casson fluid flow over a stretching sheet with heat source. J Therm Engineer 2021;7:823–844. [CrossRef]
  • [44] Wang Q, Zhao Q. Unsteady aerodynamic characteristics simulations of rotor airfoil under oscillating free stream velocity. Appl Sci 2020;10:1822. [CrossRef]
  • [45] Irfan M, Farooq MA, Iqra T. Magnetohydrodynamic free stream and heat transfer of nanofluid flow over an exponentially radiating stretching sheet with variable fluid properties. Front Physics 2019;7:186. [CrossRef]
  • [46] Poply V, Singh P, Yadav AK. Stability analysis of MHD outer velocity flow on a stretching cylinder. Alexandria Engineer J 2018;57:2077–2083. [CrossRef]
  • [47] Shateyi S. Numerical analysis of three-dimensional MHD nanofluid flow over a stretching sheet with convective boundary conditions through a porous medium. Nanofluid Heat Mass Transf Engineer Problems 2017:65803. [CrossRef]
  • [48] Khan JA, Mustafa M, Hayat T, Alsaedi A. Three-dimensional flow of nanofluid over a non-linearly stretching sheet: An application to solar energy. Int J Heat Mass Transf 2015;86:158–164. [CrossRef]
  • [49] Alotaibi H, Althubiti S, Eid MR, Mahny KL. Numerical treatment of MHD flow of Casson nanofluid via convectively heated non-linear extending surface with viscous dissipation and suction/injection effects. Comp Mater Cont 2020;66:229–245. [CrossRef]
  • [50] Abolbashari MH, Freidoonimehr N, Nazari F, Rashidi MM. Analytical modeling of entropy generation for Casson nano-fluid flow induced by a stretching surface. Adv Powder Tech 2015;26:542–552. [CrossRef]
  • [51] Reddy Gorla RS, Sidawi I. Free convection on a vertical stretching surface with suction and blowing. Appl Sci Res 1994;52:247–257. [CrossRef]
  • [52] Wang CY. Free convection on a vertical stretching surface. ZAMM J Appl Math Mech 1989;69:418–420. [CrossRef]

Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface

Year 2024, Volume: 10 Issue: 6, 1465 - 1479, 19.11.2024

Abstract

The modern research aims to explore the influence of free stream flow on the motion of MHD Non-Newtonian nanofluid through a permeable extending surface in a three-dimensional domain. The primary goal of this research is to examine the significance of distinct fluid parameters, including Casson fluid parameter β, free stream velocity parameter λ, Brownian motion parameter Nb, magnetic parameter M, Prandtl number Pr, thermophoresis parameter Nt, Lewis number Le on distribution of velocity, concentration of nanoparticle and temperature. When similarity variables are incorporated into the set of governing partial differential equations, the equations are modified into a set of ordinary differential equations. Runge–Kutta fourth order is employed with the help of shooting approach in order to achieve the computational approach of the model that has been reduced. Numerical values of physical characteristics, like that the Nusselt number, the Sherwood number, and skin friction, have been assessed contrary to numerous parameters and disclosed in tables for the subject of engineering. Results for distribution of temperature, velocity and concentration of nanoparticles are explored in detail, including their rate of convergence. The principal results of the research revealed that the influence of both Casson fluid and magnetic parameter on the distribution of velocity exhibits a pattern of decline. Additionally, the effects of Brownian motion parameter on temperature demonstrate a rising pattern, while its impact on concentration distribution shows a diminishing trend. The use of permeable materials has shown that the heat transport process along an expanding surface prevents thermal loss and promotes the cooling process, which is a significant outcome of the study. The findings of this research have numerous applications in biomedical engineering and are useful for the analysis of fluids that are not Newtonian under various conditions. The recent study in the three-dimensional extending region is important for the development of novel industrial processes involving nanoparticles and the idea of magnetohydrodynamics flow of non-Newtonian fluids in existence of free stream flow.

References

  • [1] Choi SU, Eastman JA. Enhancing Thermal Conductivity of Fluids with Nanoparticles (No. ANL/MSD/CP-84938; CONF-951135-29). Argonne, IL: Argonne National Lab. (ANL); 1995.
  • [2] Xuan Y, Li Q. Heat transfer enhancement of nanofluids. Int J Heat Fluid Flow 2000;21:58–64. [CrossRef]
  • [3] Buongiorno J. Convective transport in nanofluids. J Heat Transf 2006;128:240–250. [CrossRef]
  • [4] Koopaee MK, Omidvar A, Jelodari I. Numerical study on the steady-state heat transfer rate of nanofluid filled within square cavity in the presence of oriented magnetic field. Proc Inst Mech Engineer C: J Mech Engineer Sci 2014;228:1348–1362. [CrossRef]
  • [5] Reddy CS, Kishan N, Shekar BC. MHD boundary layer flow and heat transfer of a nanofluid over a shrinking sheet with mass suction and chemical reaction. J Nanofluids 2015;4:518–527. [CrossRef]
  • [6] Jelodari I, Nikseresht AH. Effects of Lorentz force and induced electrical field on the thermal performance of a magnetic nanofluid-filled cubic cavity. J Molecular Liquids 2018;252:296–310. [CrossRef]
  • [7] Kilic M, Ali HM. Numerical investigation of combined effect of nanofluids and multiple impinging jets on heat transfer. Therm Sci 2019;23:3165–3173. [CrossRef]
  • [8] Shah Z, Sheikholeslami M, Kumam P, Shutaywi M, Thounthong P. CFD simulation of water-based hybrid nanofluid inside a porous enclosure employing Lorentz forces. IEEE Access 2019;7:177177–177186. [CrossRef]
  • [9] Ahmad M, Muhammad T, Ahmad I, Aly S. Time-dependent 3D flow of viscoelastic nanofluid over an unsteady stretching surface. Physica A Stat Mech Appl 2020;551:124004. [CrossRef]
  • [10] Acharya N. On the flow patterns and thermal behaviour of hybrid nanofluid flow inside a microchannel in presence of radiative solar energy. J Therm Anal Calorim 2020;141:1425–1442. [CrossRef]
  • [11] Dogonchi AS, Sadeghi MS, Ghodrat M, Chamkha AJ, Elmasry Y, Alsulami R. Natural convection and entropy generation of a nanoliquid in a crown wavy cavity: Effect of thermo-physical parameters and cavity shape. Case Stud Therm Engineer 2021;27:101208. [CrossRef]
  • [12] Waqas H, Bukhari FF, Farooq U, Alqarni MS, Muhammad T. Numerical computation of melting heat transfer in nonlinear radiative flow of hybrid nanofluids due to permeable stretching curved surface. Case Stud Therm Engineer 2021;27:101348. [CrossRef]
  • [13] Abo-Dahab SM, Abdelhafez MA, Mebarek-Oudina F, Bilal SM. MHD Casson nanofluid flow over nonlinearly heated porous medium in presence of extending surface effect with suction/injection. Indian J Physics 2021;95:2703–2717. [CrossRef]
  • [14] Swain K, Mahanthesh B. Thermal enhancement of radiating magneto-nanoliquid with nanoparticles aggregation and joule heating: a three-dimensional flow. Arabian J Sci Engineer 2021;46:5865–5873. [CrossRef]
  • [15] Ho CJ, Cheng CY, Yang TF, Rashidi S, Yan WM. Experimental study on cooling performance of nanofluid flow in a horizontal circular tube. Int J Heat Mass Transf 2021;169:120961. [CrossRef]
  • [16] Ahmed AM, Zakinyan AR, Wahab WSA. Effect of magnetic field on electroconvection in a thin layer of magnetic nanofluid. Chem Physics Letters 2023;817:140413. [CrossRef]
  • [17] Selim MM, El-Safty S, Tounsi A, Shenashen M. Review of the impact of the external magnetic field on the characteristics of magnetic nanofluids. Alexandria Engineer J 2023;76:75–89. [CrossRef]
  • [18] Ullah A, Kilic M, Habib G, Sahin M, Khalid RZ, Sanaullah K. Reliable prediction of thermophysical properties of nanofluids for enhanced heat transfer in process industry: a perspective on bridging the gap between experiments, CFD and machine learning. J Therm Anal Calorim 2023;148:5859–5881. [CrossRef]
  • [19] Alfvén H. Existence of electromagnetic-hydrodynamic waves. Nature 1942;150:405–406. [CrossRef]
  • [20] Gundagani M. Finite element solution of thermal radiation effect on unsteady MHD flow past a vertical porous plate with variable suction. Am Acad Scholar Res J 2012;4:3–22. [CrossRef]
  • [21] Reddy MK, Murali G, Sivaiah S, Babu NVN. Heat and mass transfer effects on unsteady MHD free convection flow past a vertical permeable moving plate with radiation. IJ Appl Math Res 2012;12:189–205. [CrossRef]
  • [22] Sivaiah S, Murali G, Reddy MCK, Raju RS. Unsteady MHD mixed convection flow past a vertical porous plate in presence of radiation. Int J Basic Appl Sci 2012;1:651–666. [CrossRef]
  • [23] Gundagani M, Sheri S, Ajit PAUL, Reddy MCK. Radiation effects on an unsteady MHD convective flow past a semi-infinite vertical permeable moving plate embedded in a porous medium with viscous dissipation. Walailak J Sci Tech 2013;10:499–515.
  • [24] Deepa G, Murali G. Effects of viscous dissipation on unsteady MHD free convective flow with thermophoresis past a radiate inclined permeable plate. Iranian J Sci Tech 2014;38:379–388.
  • [25] Gupta S, Kumar D, Singh J. Magnetohydrodynamic three-dimensional boundary layer flow and heat transfer of water-driven copper and alumina nanoparticles induced by convective conditions. Int Modern Physics B 2019;33:1950307. [CrossRef]
  • [26] Umar M, Akhtar R, Sabir Z, Wahab HA, Zhiyu Z, Imran A, et al. Numerical treatment for the three-dimensional Eyring-Powell fluid flow over a stretching sheet with velocity slip and activation energy. Advances in Mathematical Physics 2019:9860471. [CrossRef]
  • [27] Abdullah Mohamed R, Mahmoud Aly A, Elsayed Ahmed S, Sayed Soliman M. MHD Jeffrey nanofluids flow over a stretching sheet through a porous medium in presence of nonlinear thermal radiation and heat generation/absorption. Chal Nano Micro Scale Sci Tech 2020;8:9–22.
  • [28] Jabeen K, Mushtaq M, Akram Muntazir RM. Analysis of MHD fluids around a linearly stretching sheet in porous media with thermophoresis, radiation, and chemical reaction. Math Problems Engineer 2020:9685482. [CrossRef]
  • [29] Anantha Kumar K, Sugunamma V, Sandeep N. Effect of thermal radiation on MHD Casson fluid flow over an exponentially stretching curved sheet. J Therm Anal Calorim 2020;140:2377–2385. [CrossRef]
  • [30] Goyal R, Vinita, Sharma N, Bhargava R. GFEM analysis of MHD nanofluid flow toward a power‐law stretching sheet in the presence of thermodiffusive effect along with regression investigation. Heat Transf 2021;50:234–256. [CrossRef]
  • [31] Ahmed K, McCash LB, Akbar T, Nadeem S. Effective similarity variables for the computations of MHD flow of Williamson nanofluid over a non-linear stretching surface. Processes 2022;10:1119. [CrossRef]
  • [32] Mishra P, Kumar D, Kumar J, Abdel-Aty AH, Park C, Yahia IS. Analysis of MHD Williamson micropolar fluid flow in non-Darcian porous media with variable thermal conductivity. Case Stud Therm Engineer 2022;36:102195. [CrossRef]
  • [33] Casson N. Rheology of Dispersed System. London: Pergamon Press; 1959.
  • [34] Murali G, Paul AJIT, Babu N. Numerical study of chemical reaction effects on unsteady MHD fluid flow past an infinite vertical plate embedded in a porous medium with variable suction. Electro J Math Anal Appl 2015;3:179–192. [CrossRef]
  • [35] Bilal S, Malik MY, Hussain A, Khan M. Effects of temperature dependent conductivity and absorptive/generative heat transfer on MHD three dimensional flow of Williamson fluid due to bidirectional non-linear stretching surface. Results Physics 2017;7:204–212. [CrossRef]
  • [36] Babu N, Murali G, Bhati S. Casson fluid performance on natural convective dissipative Couette flow past an infinite vertically inclined plate filled in porous medium with heat transfer, MHD and hall current effects. Int J Pharmaceut Res 2018;10.
  • [37] Ganesh Kumar K. Scrutinization of 3D flow and nonlinear radiative heat transfer of non-Newtonian nanoparticles over an exponentially sheet. Int J Numer Methods Heat Fluid Flow 2019;30:2051–2062. [CrossRef]
  • [38] Ibrahim W, Anbessa T. Three-dimensional MHD mixed convection flow of Casson nanofluid with hall and ion slip effects. Math Problems Engineer 2020:8656147. [CrossRef]
  • [39] Rao PS, Prakash O, Mishra SR, Sharma RP. Similarity solution of three‐dimensional MHD radiative Casson nanofluid motion over a stretching surface with chemical and diffusion‐thermo effects. Heat Transf 2020;49:1842–1862. [CrossRef]
  • [40] Khan MI, Alzahrani F, Hobiny A. Simulation and modeling of second order velocity slip flow of micropolar ferrofluid with Darcy–Forchheimer porous medium. J Mater Res Tech 2020;9:7335–7340. [CrossRef]
  • [41] Venkata Ramudu AC, Anantha Kumar K, Sugunamma V, Sandeep N. Impact of Soret and Dufour on MHD Casson fluid flow past a stretching surface with convective–diffusive conditions. J Therm Anal Calorim 2022;147:2653–2663. [CrossRef]
  • [42] Vinita V, Poply V. Impact of outer velocity MHD slip flow and heat transfer of nanofluid past a stretching cylinder. Mater Today Proc 2020;26:3429–3435. [CrossRef]
  • [43] Renu DEVI, Poply V, Mani MALA. Effect of aligned magnetic field and inclined outer velocity in casson fluid flow over a stretching sheet with heat source. J Therm Engineer 2021;7:823–844. [CrossRef]
  • [44] Wang Q, Zhao Q. Unsteady aerodynamic characteristics simulations of rotor airfoil under oscillating free stream velocity. Appl Sci 2020;10:1822. [CrossRef]
  • [45] Irfan M, Farooq MA, Iqra T. Magnetohydrodynamic free stream and heat transfer of nanofluid flow over an exponentially radiating stretching sheet with variable fluid properties. Front Physics 2019;7:186. [CrossRef]
  • [46] Poply V, Singh P, Yadav AK. Stability analysis of MHD outer velocity flow on a stretching cylinder. Alexandria Engineer J 2018;57:2077–2083. [CrossRef]
  • [47] Shateyi S. Numerical analysis of three-dimensional MHD nanofluid flow over a stretching sheet with convective boundary conditions through a porous medium. Nanofluid Heat Mass Transf Engineer Problems 2017:65803. [CrossRef]
  • [48] Khan JA, Mustafa M, Hayat T, Alsaedi A. Three-dimensional flow of nanofluid over a non-linearly stretching sheet: An application to solar energy. Int J Heat Mass Transf 2015;86:158–164. [CrossRef]
  • [49] Alotaibi H, Althubiti S, Eid MR, Mahny KL. Numerical treatment of MHD flow of Casson nanofluid via convectively heated non-linear extending surface with viscous dissipation and suction/injection effects. Comp Mater Cont 2020;66:229–245. [CrossRef]
  • [50] Abolbashari MH, Freidoonimehr N, Nazari F, Rashidi MM. Analytical modeling of entropy generation for Casson nano-fluid flow induced by a stretching surface. Adv Powder Tech 2015;26:542–552. [CrossRef]
  • [51] Reddy Gorla RS, Sidawi I. Free convection on a vertical stretching surface with suction and blowing. Appl Sci Res 1994;52:247–257. [CrossRef]
  • [52] Wang CY. Free convection on a vertical stretching surface. ZAMM J Appl Math Mech 1989;69:418–420. [CrossRef]
There are 52 citations in total.

Details

Primary Language English
Subjects Thermodynamics and Statistical Physics
Journal Section Articles
Authors

Khyati Dang This is me 0009-0002-3469-906X

Vinita Makkar This is me 0000-0001-6377-0377

Naresh Sharma This is me 0000-0001-8398-927X

Publication Date November 19, 2024
Submission Date August 9, 2023
Published in Issue Year 2024 Volume: 10 Issue: 6

Cite

APA Dang, K., Makkar, V., & Sharma, N. (2024). Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface. Journal of Thermal Engineering, 10(6), 1465-1479.
AMA Dang K, Makkar V, Sharma N. Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface. Journal of Thermal Engineering. November 2024;10(6):1465-1479.
Chicago Dang, Khyati, Vinita Makkar, and Naresh Sharma. “Numerical Analysis of Three-Dimensional Magnetohydrodynamics Non- Newtonian Free Stream Flow Induced by Permeable Stretching Surface”. Journal of Thermal Engineering 10, no. 6 (November 2024): 1465-79.
EndNote Dang K, Makkar V, Sharma N (November 1, 2024) Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface. Journal of Thermal Engineering 10 6 1465–1479.
IEEE K. Dang, V. Makkar, and N. Sharma, “Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface”, Journal of Thermal Engineering, vol. 10, no. 6, pp. 1465–1479, 2024.
ISNAD Dang, Khyati et al. “Numerical Analysis of Three-Dimensional Magnetohydrodynamics Non- Newtonian Free Stream Flow Induced by Permeable Stretching Surface”. Journal of Thermal Engineering 10/6 (November 2024), 1465-1479.
JAMA Dang K, Makkar V, Sharma N. Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface. Journal of Thermal Engineering. 2024;10:1465–1479.
MLA Dang, Khyati et al. “Numerical Analysis of Three-Dimensional Magnetohydrodynamics Non- Newtonian Free Stream Flow Induced by Permeable Stretching Surface”. Journal of Thermal Engineering, vol. 10, no. 6, 2024, pp. 1465-79.
Vancouver Dang K, Makkar V, Sharma N. Numerical analysis of three-dimensional magnetohydrodynamics non- Newtonian free stream flow induced by permeable stretching surface. Journal of Thermal Engineering. 2024;10(6):1465-79.

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