Pages that link to "Item:Q2206028"
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The following pages link to A spatial fractional seepage model for the flow of non-Newtonian fluid in fractal porous medium (Q2206028):
Displaying 12 items.
- The flow analysis of fiuids in fractal reservoir with the fractional derivative (Q620128) (← links)
- Semi-numerical solution to a fractal telegraphic dual-porosity fluid flow model (Q1993424) (← links)
- Finite volume method for mixed convection boundary layer flow of viscoelastic fluid with spatial fractional derivatives over a flat plate (Q2027698) (← links)
- Spatial fractional Darcy's law to quantify fluid flow in natural reservoirs (Q2154382) (← links)
- Fractional derivative modeling for suspended sediment in unsteady flows (Q2207126) (← links)
- Multi-fractal multi-resolution structures from DLA -- strange attractors hybrids (Q2207765) (← links)
- A space fractional constitutive equation model for non-Newtonian fluid flow (Q2207913) (← links)
- A fractal roughness model for the transport of fractional non-Newtonian fluid in microtubes (Q2213840) (← links)
- Modeling non-Darcian flow and solute transport in porous media with the Caputo-Fabrizio derivative (Q2307286) (← links)
- Mathematical modelling with experimental validation of viscoelastic properties in non-Newtonian fluids (Q4994605) (← links)
- A FRACTAL MODEL OF POWER-LAW FLUID THROUGH CHARGED FIBROUS POROUS MEDIA BY USING THE FRACTIONAL-DERIVATIVE THEORY (Q5864158) (← links)
- Advection-diffusion in a porous medium with fractal geometry: fractional transport and crossovers on time scales (Q6113581) (← links)
