MATHEMATICAL THEORY OF HEAT FLOW
This paper presents the mathematical theory of heat flow in the Earth’s crust, with emphasis on conductive heat transfer in homogeneous and isotropic media. Starting from Fourier’s law, the fundamental differential equations governing one-dimensional and three-dimensional heat flow are derived and extended to include temperature variation with time ...
Blagica Doneva +1 more
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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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Xue model exploration for oxytactic microbes in radiative MHD hybrid nanoliquid using machine learning technique. [PDF]
Shaaban SM +6 more
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Functionality of hybrid nanofluid with microorganisms influence inside absorptive channel subject to magnetic field and heat source. [PDF]
Adnan +8 more
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A multilevel hierarchical framework for quantification of experimental heterogeneity in population snapshot data. [PDF]
Warne DJ +7 more
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A study on surface tension gradient flow of viscoelastic tetra hybrid nanofluid over a Riga plate with elastic deformation for improving thermal efficiency in industrial systems. [PDF]
Faqihi AA +5 more
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Optimal Harvesting in Stream Networks: Maximizing Biomass and Yield. [PDF]
Nguyen TD +5 more
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Mixed convective transient nanofluid flow through a vertical porous channel with entropy and Navier slip effects. [PDF]
Kigodi OJ +5 more
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MHD Casson nanofluid flow over a vertical stretchable sheet saturated with a porous medium: a parametric approach for sensitive analysis. [PDF]
Javid K +8 more
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