Application of fractional differential equations to heat transfer in hybrid nanofluid: modeling and solution via integral transforms
type: Item
instance of: scholarly article
title: Application of fractional differential equations to heat transfer in hybrid nanofluid: modeling and solution via integral transforms
zbMATH Open document ID: 1458.35459
author: Muhammad Saqib
author: Ilyas Khan
author: Sharidan Shafie
published in: Advances in Difference Equations
publication date: 2019-02-12T00:00:00Z
Mathematics Subject Classification ID: 35R11
Mathematics Subject Classification ID: 26A33
Mathematics Subject Classification ID: 76R10
zbMATH DE Number: 7020827
zbMATH Keywords: applications of fractional derivatives
zbMATH Keywords: heat transfer problem
zbMATH Keywords: modeling and simulation
zbMATH Keywords: hybrid nanofluid
MaRDI profile type: Publication
full work available at URL: s13662-019-1988-5
OpenAlex ID: W2921552289
cites work: Fractional differential equations. An introduction to fractional derivatives, fractional differential equations, to methods of their solution and some of their applications
cites work: An optimal method for approximating the delay differential equations of noninteger order
cites work: New aspects of poor nutrition in the life cycle within the fractional calculus
cites work: The extended fractional Caputo-Fabrizio derivative of order \(0\leq \sigma <1\) on \(C_{\mathbb{R}}[0,1]\) and the existence of solutions for two higher-order series-type differential equations
cites work: Application of Atangana-Baleanu fractional derivative to MHD channel flow of CMC-based-CNT's nanofluid through a porous medium
cites work: Advances in mathematical inequalities and applications
cites work: Q2360304
cites work: An effective homotopy analysis method to solve the cubic isothermal auto-catalytic chemical system
cites work: Boundary‐value problems for the third‐order loaded equation with noncharacteristic type‐change boundaries
cites work: Non-standard finite difference and Chebyshev collocation methods for solving fractional diffusion equation
cites work: On analytical solutions of the fractional differential equation with uncertainty: application to the Basset problem
cites work: Analysis of Lassa hemorrhagic fever model with non-local and non-singular fractional derivatives
cites work: Engine oil based generalized brinkman‐type nano‐liquid with molybdenum disulphide nanoparticles of spherical shape: Atangana‐Baleanu fractional model
cites work: Natural convection cooling of a localised heat source at the bottom of a nanofluid-filled enclosure
cites work: Q5828750
cites work: Numerical inversion of Laplace transforms by weighted least-squares approximation
Wikidata QID: Q128441515
DOI: 10.1186/S13662-019-1988-5
Recommended article: An analysis of a mathematical fractional model of hybrid viscous nanofluids and its application in heat and mass transfer
Recommended article: Modeling heat transport in nanofluids with stagnation point flow using fractional calculus
Recommended article: Fractional calculus for nanoscale flow and heat transfer
Recommended article: Applications of fractional derivatives to nanofluids: exact and numerical solutions
Recommended article: Modelling heat transfer in heterogeneous media using fractional calculus
Recommended article: Modeling the heat flow equation with fractional-fractal differentiation
Recommended article: A new time and spatial fractional heat conduction model for Maxwell nanofluid in porous medium
description: scientific article; zbMATH DE number 7020827