Mathematical complexities in porous media flow
Multiphase flow through porous media plays an important role in many practical applications, from groundwater modelling, oil and gas recovery to CO2 sequestration. In the current work, we address two challenges related to accurate modelling and simulation of such processes.
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Retraction Note: Heat transfer analysis of Cu and Al<sub>2</sub>O<sub>3</sub> dispersed in ethylene glycol as a base fluid over a stretchable permeable sheet of MHD thin-film flow. [PDF]
Zeeshan, Khan I, Weera W, Mohamed A.
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Correction: Liberation mathematics I: the behavioral and consciousness definition of perpetual self-transcendence. [PDF]
Samanta S.
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Semi-analytical analysis of transport mechanism in hybrid nanomaterial dynamics with oxytactic microbes using Xue model. [PDF]
Abbas M +5 more
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Bioconvection driven flow of magnetized micropolar hybrid nanofluid with Ohmic heating and variable thermal conductivity. [PDF]
Saleem M +4 more
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Recent developments in chemical reactive flow of CNTs-hybrid nanomaterial with Soret-Dufour effects using Levenberg-Marquardt technique. [PDF]
Abbas M +6 more
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Surface tension gradient effects on hybrid nanofluid with activation energy using machine learning technique: Stefan blowing phenomena. [PDF]
Khan I +5 more
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Bayesian regularization technique for chemical reactive flow dynamics of hybrid nanomaterial using Xue model: Chemical reactor optimization. [PDF]
Abdelfattah WM +5 more
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The concept of identity in mathematics has traditionally been regarded as a fixed, immutable attribute of an object. This paper proposes a novel perspective: identity is not a static label but a continuous flow that evolves alongside the object itself. We formalize this idea with the notion of an Identity Flow, which captures the dynamic transformation
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