Titlebook: Emerging Topics in Heat and Mass Transfer in Porous Media; From Bioengineering Peter Vadász Book 2008 Springer Science+Business Media B.V.

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Analytical Transition to Weak Turbulence and Chaotic Natural Convection in Porous Media, on how can one obtain the transition point analytically is emphasized and topics such as the hysteresis phenomenon linked to this transition is discussed. Fractal types of results obtained by comparing solutions at different accuracy levels are finally presented to conclude the chapter.

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Natural Convection in Gravity-Modulated Porous Layers, is presented for both synchronous and subharmonic solutions and the exact point for the transition from synchronous to subharmonic solutions is computed. It is demonstrated that increasing the excitation frequency rapidly stabilizes the convection up to the transition point from synchronous to subh

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Musket

Macromolecular Transport in Arterial Walls: Current and Future Directions,A robust four-layer model (endothelium, intima, internal elastic lamina and media) based on porous media concept and accounting for selective permeability of each porous layer to certain solutes is presented to describe the transport of macromolecules in the arterial wall coupled with the transport

CESS

Flow and Heat Transfer in Biological Tissues: Application of Porous Media Theory,verse fields such as biotechnology, living structures, chemical and environmental engineering, etc. Particularly, significant advances have been achieved in applying porous media theory in modeling biomedical applications. Examples include computational biology, tissue replacement production, drug d

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DEMUR

LATHE

Euler Trap Doors and Public-Key Encryptionin the lumen. The variances in the current models are analyzed and discussed. Future direction in developing a rigorous mathematical model for transport in arterial walls using porous media theory and fluid-structure interaction approach is outlined in this study.

燕麥

https://doi.org/10.1007/978-3-662-04053-9esults show that increasing the excitation frequency rapidly decays the convection amplitude. An analogy between the inverted pendulum with an oscillating pivot point and the gravity modulated porous layer is developed and it is shown that the convection cell wavelength is related to the length of the pendulum.