Explicit solution of a generalized mathematical model for the solar collector/photovoltaic applications using nanoparticles
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E. Aly | A. Ebaid | A. Abubaker | I. Pop | A. F. Aljohani | A. Aljohani | Dalal J. Alanazi | Abdelhalim Ebaid
[1] Y. M. Mahrous,et al. On solving the chlorine transport model via Laplace transform , 2022, Scientific Reports.
[2] E. Aly,et al. MHD and Thermal Radiation Flow of Graphene Casson Nanofluid Stretching/Shrinking Sheet , 2022, International Journal of Applied and Computational Mathematics.
[3] B. J. Gireesha,et al. Impact of bioconvection on the free stream flow of a pseudoplastic nanofluid past a rotating cone , 2022, Heat Transfer.
[4] Y. M. Mahrous,et al. The Mittag-Leffler Function for Re-Evaluating the Chlorine Transport Model: Comparative Analysis , 2022, Fractal and Fractional.
[5] A. Ebaid,et al. The Mittag–Leffler Functions for a Class of First-Order Fractional Initial Value Problems: Dual Solution via Riemann–Liouville Fractional Derivative , 2022, Fractal and Fractional.
[6] Ali J. Chamkha,et al. Dynamics of water conveying SWCNT nanoparticles and swimming microorganisms over a Riga plate subject to heat source/sink , 2021, Alexandria Engineering Journal.
[7] C. Cattani,et al. A novel exact solution for the fractional Ambartsumian equation , 2021 .
[8] J. Machado,et al. Generalized Newtonian fractional model for the vertical motion of a particle , 2020 .
[9] E. El-Zahar,et al. The Riemann–Liouville fractional derivative for Ambartsumian equation , 2020 .
[10] E. Aly,et al. Half-breed effects of thermal and concentration convection of peristaltic pseudoplastic nanofluid in a tapered channel with induced magnetic field , 2020 .
[11] E. El-Zahar,et al. The Exact Solution of the Falling Body Problem in Three-Dimensions: Comparative Study , 2020, Mathematics.
[12] I. Pop,et al. MHD flow and heat transfer near stagnation point over a stretching/shrinking surface with partial slip and viscous dissipation: Hybrid nanofluid versus nanofluid , 2020 .
[13] I. Pop,et al. MHD flow and heat transfer over a permeable stretching/shrinking sheet in a hybrid nanofluid with a convective boundary condition , 2019, International Journal of Numerical Methods for Heat & Fluid Flow.
[14] E. Aly. Catalogue of existence of the multiple physical solutions of hydromagnetic flow over a stretching/shrinking sheet for viscoelastic second-grade and Walter's B fluids , 2019, Physica Scripta.
[15] J. Machado,et al. Analysis of the two-dimensional fractional projectile motion in view of the experimental data , 2019, Nonlinear dynamics.
[16] S. M. Khaled,et al. Solution of Ambartsumian Delay Differential Equation with Conformable Derivative , 2019, Mathematics.
[17] F. Alharbi,et al. Analytic Solution of a Class of Singular Second-Order Boundary Value Problems with Applications , 2019, Mathematics.
[18] Robert A. Taylor,et al. Recent advances in modeling and simulation of nanofluid flows—Part II: Applications , 2019, Physics Reports.
[19] Robert A. Taylor,et al. Recent advances in modeling and simulation of nanofluid flows-Part I: Fundamentals and theory , 2019, Physics Reports.
[20] E. Aly. Dual exact solutions of graphene–water nanofluid flow over stretching/shrinking sheet with suction/injection and heat source/sink: Critical values and regions with stability , 2019, Powder Technology.
[21] Ilyas Khan,et al. A theoretical study on the performance of a solar collector using CeO2 and Al2O3 water based nanofluids with inclined plate: Atangana–Baleanu fractional model , 2018, Chaos, Solitons & Fractals.
[22] A. Ebaid,et al. Medical applications for the flow of carbon-nanotubes suspended nanofluids in the presence of convective condition using Laplace transform , 2017 .
[23] A. Ebaid,et al. The exact solution of a class of boundary value problems with polynomial coefficients and its applications on nanofluids , 2017 .
[24] Abdul-Majid Wazwaz Elham Alali Basem S. Masaedeh Abdelhalim Ebaid. Hypergeometric Series Solution to a Class of Second-Order Boundary Value Problems via Laplace Transform with Applications to Nanofluids , 2017 .
[25] Basem Masaedeh,et al. A New Fractional Model for the Falling Body Problem , 2017 .
[26] E. Aly,et al. Magnetohydrodynamic and thermal radiation effects on the boundary-layer flow due to a moving extensible surface with the velocity slip model: A comparative study of four nanofluids , 2017 .
[27] E. Aly. Existence of the multiple exact solutions for nanofluid flow over a stretching/shrinking sheet embedded in a porous medium at the presence of magnetic field with electrical conductivity and thermal radiation effects , 2016 .
[28] E. Aly,et al. Influence of slip and convective boundary conditions on peristaltic transport of non-Newtonian nanofluids in an inclined asymmetric channel , 2016 .
[29] I. Pop,et al. Semi-analytical solution for the flow of a nanofluid over a permeable stretching/shrinking sheet with velocity slip using Buongiorno’s mathematical model , 2016 .
[30] E. Aly,et al. Exact analysis for the effect of heat transfer on MHD and radiation Marangoni boundary layer nanofluid flow past a surface embedded in a porous medium , 2016 .
[31] E. Aly. Radiation and MHD Boundary Layer Stagnation-Point of Nanofluid Flow towards a Stretching Sheet Embedded in a Porous Medium: Analysis of Suction/Injection and Heat Generation/Absorption with Effect of the Slip Model , 2015 .
[32] Abdelhalim Ebaid,et al. Application of Laplace Transform for the Exact Effect of a Magnetic Field on Heat Transfer of Carbon Nanotubes-Suspended Nanofluids , 2015 .
[33] Abdelhalim Ebaid,et al. The Exact Endoscopic Effect on the Peristaltic Flow of a Nanofluid , 2014, J. Appl. Math..
[34] Abdelhalim Ebaid,et al. Analysis of projectile motion in view of fractional calculus , 2011 .
[35] Jianying Yang,et al. Dynamical models of happiness with fractional order , 2010 .
[36] Yongsheng Ding,et al. A fractional-order differential equation model of HIV infection of CD4+ T-cells , 2009, Math. Comput. Model..
[37] R. Gorenflo,et al. Fractional Calculus: Integral and Differential Equations of Fractional Order , 2008, 0805.3823.
[38] R. Tiwari,et al. HEAT TRANSFER AUGMENTATION IN A TWO-SIDED LID-DRIVEN DIFFERENTIALLY HEATED SQUARE CAVITY UTILIZING NANOFLUIDS , 2007 .
[39] R. Gorenflo,et al. Analytical properties and applications of the Wright function , 2007, math-ph/0701069.
[40] Walter Lauriks,et al. Application of fractional calculus to ultrasonic wave propagation in human cancellous bone , 2006, Signal Process..
[41] J. Buongiorno. Convective Transport in Nanofluids , 2006 .
[42] R. Gorenflo,et al. Wright functions as scale-invariant solutions of the diffusion-wave equation , 2000 .
[43] F. Alharbi,et al. Development of analytical solution for a generalized Ambartsumian equation , 2020 .
[44] S. M. Khaled. THE EXACT EFFECTS OF RADIATION AND JOULE HEATING ON MHD MARANGONI CONVECTION OVER A FLAT SURFACE , 2018 .
[45] E. Aly,et al. Analytical Solution for Peristaltic Transport of Viscous Nanofluid in an Asymmetric Channel with Full Slip and Convective Conditions , 2017 .
[46] A. Ebaid,et al. Fractional Calculus Model for Damped Mathieu Equation: Approximate Analytical Solution , 2012 .
[47] Francesco Mainardi,et al. Fractional calculus and stable probability distributions , 1998 .