[1] Umamaheswar, M., Raju, M.C., Varma, S.V.K., Gireeshkumar, J., Numerical investigation of MHD free convection flow of a non-Newtonian fluid past an impulsively started vertical plate in the presence of thermal diffusion and radiation absorpti, Alexandria Engineering Journal, 55(3), 2016, 2005-2014.
[2] Abdul Gaffar, S., Ramachandra Prasad, V., Vijaya, B., Computational study of non-Newtonian Eyring–Powell fluid from a vertical porous plate with biot number effects, Journal of the Brazilian Society of Mechanical Sciences and Engineering, 39, 2017, 2747-2765.
[3] Li, B., Zhang, W., Zhu, L., Zheng, L., On mixed convection of two immiscible layers with a layer of non-Newtonian nanofluid in a vertical channel, Powder Technology, 310, 2017, 351-358.
[4] RamReddy, C., Naveen, P., Srinivasacharya, D., nonlinear convective flow of non-Newtonian fluid over an inclined plate with convective surface condition: A Darcy–Forchheimer model, International Journal of Applied and Computational Mathematics, 4, 2018, 1-18.
[5] Amanulla, C.H., Nagendra, N., Suryanarayana Reddy, M., Computational analysis of non-Newtonian boundary layer flow of nanofluid past a semi-infinite vertical plate with partial slip, Nonlinear Engineering, 7(1), 2018, 29-43.
[6] Kumar, K.G., Khan, M.N., Osman, M., Alharbi, A.R., Rahimi-Gorji, M., Alarifi, I.M., Slip flow over a non-Newtonian fluid through a Darcy–Forchheimer medium: numerical approach, Modern Physics Letters B, 33(35), 2019, 1950448.
[7] Wahab, H.A., Zeb, H., Bhatti, S., Gulistan, M., Kadry, S., Nam, Y., Numerical study for the effects of temperature dependent viscosity flow of non-Newtonian fluid with double stratification, Applied Sciences, 10(2), 2020, 708.
[8] Idowu, A.S., Falodun, B.O., Variable thermal conductivity and viscosity effects on non-Newtonian fluids flow through a vertical porous plate under Soret-Dufour influence, Mathematics and Computers in Simulation, 177, 2020, 358-384.
[9] Waqas, H., Muhammad, T., Hussain, S., Yasmin, S., Rasool, G., Consequences of Fourier’s and Fick’s laws in bioconvective couple stress nanofluid flow configured by an inclined stretchable cylinder, International Journal of Modern Physics B, 35(17), 2021, 2150176.
[10] Verma, A.K., Gautam, A.K., Bhattacharyya, K., Pop, I., Entropy generation analysis of Falkner–Skan flow of Maxwell nanofluid in porous medium with temperature-dependent viscosity, Pramana, 95(2), 2021, 69.
[11] Prameela, M., Gangadhar, K., Reddy, G.J., MHD free convective non-Newtonian Casson fluid flow over an oscillating vertical plate, Partial Differential Equations in Applied Mathematics, 5, 2022, 100366.
[12] Priyadharshini, P., Archana, M.V., Ahammad, N. A., Raju, C.S., Yook, S.J., Shah, N. A., Gradient descent machine learning regression for MHD flow: Metallurgy process, International Communications in Heat and Mass Transfer, 138, 2022, 106307.
[13] Khan, M.N., Ahmad, S., Wang, Z., Ahammad, N.A., Elkotb, M.A., Bioconvective surface-catalyzed Casson hybrid nanofluid flow analysis by using thermodynamics heat transfer law on a vertical cone, Tribology International, 188, 2023, 108859.
[14] Venkatesh, N., Srinivasa Raju, R., Anil Kumar, M., Vijayabhaskar, C., Heat and mass transfer in Maxwell fluid with nanoparticles past a stretching sheet in the existence of thermal radiation and chemical reaction, International Journal of Modelling and Simulation, 2023, 1-14.
[15] Sudarmozhi, K., Iranian, D., Khan, I., S. Al-johani, A., Eldin, S.M., Magneto radiative and heat convective flow boundary layer in Maxwell fluid across a porous inclined vertical plate, Scientific Reports, 13(1), 2023, 6253.
[16] Roy, S., Kairi, R.R., Bio-Marangoni convection of Maxwell nanofluid over an inclined plate in a stratified Darcy–Forchheimer porous medium, Journal of Magnetism and Magnetic Materials, 572, 2023, 170581.
[17] Abbas, S., Nisa, Z.U., Gilani, S.F.F., Nazar, M., Metwally, A.S.M., Jan, A.Z., Fractional Analysis of Magnetohydrodynamics Maxwell Flow Over an Inclined Plate with the Effect of Thermal Radiation, International Journal of Theoretical Physics, 63(5), 2024, 120.
[18] Alharbi, S.O., The analysis of electromagnetic maxwell nanofluid flow over an axisymmetric cylindrical surface using artificial neural networks for active and passive control, International Journal of Modelling and Simulation, 2024, 1-19.
[19] Alhamdi, O.S.H., Ahammad, N.A., Numerical computation of bio-convective Carreau blood nanofluid flow across three geometries with nonlinear thermal radiation: heat transfer optimization via supervised machine learning, The European Physical Journal Special Topics, 2024, 1-27.
[20] Varshegaa, S., Francis, P., Sambath, P., Ameer Ahammad, N., Thameem Basha, H., Entropy Generation and Heat Transfer Analysis of the Hydromagnetic Flow of Three Distinct Viscoelastic Fluids Over a Cone with Soret and Dufour Effects via Machine Learning, Heat Transfer, 54(5), 2025, 3220-3246.
[21] Ali, B., Zhou, Y.T., Jubair, S., Tariq, M.H., Kumar, A., Siddiqui, M.I.H., Entropy optimization and Prandtl-Eyring non-Newtonian fluid flow with second-order slip conditions past a curved Riga sheet; numerical simulation, International Journal of Thermal Sciences, 214, 2025, 109916.
[22] Chandan, K.G., Patil Mallikarjun, B., Mahabaleshwar, U.S., Souayeh, B., Mathematical modeling of Newtonian/non‐Newtonian fluids in a double‐diffusive convective flow over a vertical wall, Heat Transfer, 54(1), 2025, 145-166.
[23] Mabood, F., Imtiaz, M., Hayat, T., Features of Cattaneo‐Christov heat flux model for Stagnation point flow of a Jeffrey fluid impinging over a stretching sheet: A numerical study, Heat Transfer, 49(5), 2020, 2706-2716.
[24] Reddy, S., Sreedevi, P., Chamkha, A., Maxwell hybrid nanoliquid flow over vertical cone with Cattaneo-Christov heat flux and convective boundary condition, Authorea Preprints, 2020, 1-37.
[25] Loganathan, K., Alessa, N., Kayikci, S., Heat transfer analysis of 3-D viscoelastic nanofluid flow over a convectively heated porous Riga plate with Cattaneo-Christov double flux, Frontiers in Physics, 9, 2021, 641645.
[26] Khan, M.N., Nadeem, S., Consequences of Darcy–Forchheimer and Cattaneo–Christov on a radiative three-dimensional Maxwell fluid flow over a vertical surface, Journal of the Taiwan Institute of Chemical Engineers, 118, 2021, 1-11.
[27] Azam, M., Effects of Cattaneo-Christov heat flux and nonlinear thermal radiation on MHD Maxwell nanofluid with Arrhenius activation energy, Case Studies in Thermal Engineering, 34, 2022, 102048.
[28] Akinbo, B.J., Olajuwon, B.I., Significance of Cattaneo-Christov heat flux model and heat generation/absorption with chemical reaction in Walters’B fluid via a porous medium in the presence of Newtonian heating, International Journal of Modelling and Simulation, 2023, 1-10.
[29] Ramachandru, M., Hymavathi, D., Chenna Krishna Reddy, M., Fareeduddin, M., Kishan, N., Umeshaiah, M., Gill, H.S., Role of bioconvection and activation energy on MHD flow of Maxwell’s nanofluid with gyrotactic microorganisms in porous media: The Cattaneo–Christov model, International Journal of Modern Physics B, 37(25), 2023, 2350300.
[30] Mehmood, R., Tufail, Y., Rana, S., Khan, A. U., Ijaz, S., Non-Fourier pseudoplastic nanofluidic transport under the impact of momentum slip and thermal radiation, International Journal of Modern Physics B, 37(14), 2023, 2350135.
[31] Saleem, M., Tufail, M.N., Analysis of the unsteady upper-convected Maxwell fluid having a Cattaneo–Christov heat flux model via two-parameters Lie transformations, Indian Journal of Physics, 98(5), 2024, 1783-1793.
[32] Reddy, M.V., Vajravelu, K., Ajithkumar, M., Sucharitha, G., Lakshminarayana, P., Numerical treatment of entropy generation in convective MHD Williamson nanofluid flow with Cattaneo–Christov heat flux and suction/injection, International Journal of Modelling and Simulation, 2024, 1-18.
[33] Hafeez, A., Liu, D., Khalid, A., Zhang, Y., Yang, S.S., Thermal performance of a hybrid nanofluid flow through a stretchable stationary disk featuring the Cattaneo-Christov heat flux theory, Case Studies in Thermal Engineering, 63, 2024, 105296.
[34] Akinbo, B.J., Olajuwon, B.I., Significance of Cattaneo-Christov heat flux model and heat generation/absorption with chemical reaction in Walters’ B fluid via a porous medium in the presence of Newtonian heating, International Journal of Modelling and Simulation, 45(1), 2025, 137-146.
[35] Algehyne, E.A., Alamrani, F.M., Haq, I., Seada, M.M., Lone, S.A., Saeed, A., A numerical analysis of three-dimensional MHD convective flow of Maxwell nanofluids over an extending surface with Cattaneo–Christov heat and mass flux, Multiscale and Multidisciplinary Modeling, Experiments and Design, 8(3), 2025, 193.
[36] Megahed, A.M., Improvement of heat transfer mechanism through a Maxwell fluid flow over a stretching sheet embedded in a porous medium and convectively heated, Mathematics and Computers in Simulation, 187, 2021, 97-109.
[37] Fatunmbi, E.O., Salawu, S.O., Analysis of entropy generation in hydromagnetic micropolar fluid flow over an inclined nonlinear permeable stretching sheet with variable viscosity, Journal of Applied Computational Mechanics, 7(1), 2020, 21-35.
[38] Saeed, M., Abbas, T., ul Hasan, Q.M., Ahmad, B., Khan, S.U., Rajhi, W., ..., Ezeddini, S., Heat and mass transfer inspection for slip flow of radiative Maxwell fluid when role of thermal conductivity and viscosity is variable: A Reynolds viscosity model, Journal of the Indian Chemical Society, 99(10), 2022, 100709.
[39] Ullah, Z., Yasmin, S., Younis, J., Abdullah, A., Abbas, S., Shah, A., Dynamics of Unsteady Flow of Chemically Reactive Upper‐Convected Maxwell Fluid with Temperature‐Dependent Viscosity: Keller Box Analysis, Mathematical Problems in Engineering, 2022(1), 2022, 5344759.
[40] Imtiaz, M., Impact of magnetohydrodynamics in bidirectional slip flow of Maxwell fluid subject to stretching, radiation, and variable properties, Numerical Heat Transfer, Part A: Applications, 84(12), 2023, 1459-1476.
[41] Mandal, S., Shit, G.C., Entropy analysis of unsteady magnetohydrodynamic thin liquid film flow of Maxwell nanofluids with variable fluid properties, Materials Chemistry and Physics, 293, 2023, 126890.
[42] Anwar, M.S., Alghamdi, M., Muhammad, T., Hussain, M., Puneeth, V., Analysis of nonlinear convection and diffusion in viscoelastic fluid flow with variable thermal conductivity and thermal radiations, Modern Physics Letters B, 38(22), 2024, 2450146.
[43] Ganga, S., Uddin, Z., Asthana, R., Unsupervised neural networks for Maxwell fluid flow and heat transfer over a curved surface with nonlinear convection and temperature‐dependent properties, International Journal for Numerical Methods in Fluids, 96(9), 2024, 1576-1591.
[44] Salahuddin, T., Khan, M., Mahmood, Z., Awais, M., Al Alwan, B., Afzal, M., Effect of varying the temperature dependent viscosity of Maxwell nanofluid flow near a sensor surface with activation enthalpy, Chaos, Solitons & Fractals, 194, 2025, 116247.
[45] Kumar, M.D., Ahammad, N.A., Raju, C.S.K., Yook, S.J., Shah, N.A., Tag, S.M., Response surface methodology optimization of dynamical solutions of Lie group analysis for nonlinear radiated magnetized unsteady wedge: Machine learning approach (gradient descent), Alexandria Engineering Journal, 74, 2023, 29-50.
[46] Khalid, S., Hussain, M., Waqas, H., Liu, D., Enhancing thermal energy storage efficiency with nano-integrated phase change materials: Machine learning-driven optimization via computational fluid dynamics, International Communications in Heat and Mass Transfer, 167, 2025, 109221.
[47] Hafeez, A., Liu, D., Khalid, A., MHD flow of radiative hybrid nanofluid across a wedge influenced by melting heat transfer: Engineering application, Alexandria Engineering Journal, 122, 2025, 18-27.
[48] Song, Y.Z., Liu, D., Sun, S.L., Kim, H.B., Multi-objective optimization of heat transfer performance and power consumption of Taylor-Couette flow with elliptical helical slits wall, International Journal of Thermal Sciences, 208, 2025, 109474.
[49] Salahuddin, T., Awais, M., Cattaneo-Christov flow analysis of unsteady couple stress fluid with variable fluid properties: by using Adam’s method, Alexandria Engineering Journal, 81, 2023, 64-86.
[50] Sajid, T., Tanveer, S., Sabir, Z., Guirao, J.L.G., Impact of activation energy and temperature‐dependent heat source/sink on Maxwell–Sutterby fluid, Mathematical Problems in Engineering, 2020(1), 2020, 5251804.
[51] Ibrahim, W., The effect of induced magnetic field and convective boundary condition on MHD stagnation point flow and heat transfer of upper-convected Maxwell fluid in the presence of nanoparticle past a stretching sheet, Propulsion and Power Research, 5(2), 2016, 164-175.
[52] Waini, I., Ishak, A., Pop, I., Hybrid nanofluid flow past a permeable moving thin needle, Mathematics, 8(4), 2020, 612.
[53] Faiz, M., Habib, D., Siddique, I., Awrejcewicz, J., Pawłowski, W., Abdal, S., Salamat, N., Multiple slip effects on time dependent axisymmetric flow of magnetized Carreau nanofluid and motile microorganisms, Scientific Reports, 12(1), 2022, 14259.