Pages that link to "Item:Q2294970"

The following pages link to A spatial-fractional thermal transport model for nanofluid in porous media (Q2294970):

Displaying 20 items.

• Modeling anomalous heat transport in geothermal reservoirs via fractional diffusion equations (Q476211) (← links)
• A stochastic model for thermal transport of nanofluid in porous media: derivation and applications (Q1732396) (← links)
• Finite volume method for mixed convection boundary layer flow of viscoelastic fluid with spatial fractional derivatives over a flat plate (Q2027698) (← links)
• Fractional-order diffusion model for multiplicative noise removal in texture-rich images and its fast explicit diffusion solving (Q2100540) (← links)
• Anomalous diffusion in rotating Casson fluid through a porous medium (Q2161945) (← links)
• On a flexible extended homotopy perturbation method and its applications in applied chemistry (Q2184370) (← links)
• A new time and spatial fractional heat conduction model for Maxwell nanofluid in porous medium (Q2203220) (← links)
• Effects of fractional mass transfer and chemical reaction on MHD flow in a heterogeneous porous medium (Q2203511) (← links)
• Modeling heat transport in nanofluids with stagnation point flow using fractional calculus (Q2293761) (← links)
• Normalized fractional adaptive methods for nonlinear control autoregressive systems (Q2307165) (← links)
• Fractional parabolic two-step model and its accurate numerical scheme for nanoscale heat conduction (Q2309278) (← links)
• An integrated fractional partial differential equation and molecular dynamics model of anomalously diffusive transport in heterogeneous nano-pore structures (Q2311676) (← links)
• A thermodynamically consistent model for convective transport in nanofluids: existence of weak solutions and FEM computations (Q2314819) (← links)
• Integer and non-integer order study of the GO-W/GO-EG nanofluids flow by means of Marangoni convection (Q2338015) (← links)
• Memory-dependent derivative versus fractional derivative. II: Remodelling diffusion process (Q2661021) (← links)
• Parameter identification for fractional fractal diffusion model based on experimental data (Q5197579) (← links)
• Non-autonomous approximations governed by the fractional powers of damped wave operators (Q5376896) (← links)
• Influence of nanoparticle shapes on natural convection flow with heat and mass transfer rates of nanofluids with fractional derivative (Q6140789) (← links)
• Effect of zeta potential in fractional pulsatile electroosmotic flow of Maxwell fluid (Q6495199) (← links)
• Banded preconditioning with shift compensation for solving discrete Riesz space-fractional diffusion equations (Q6664394) (← links)