Asymptotic analysis of a biphase tumor fluid flow: the weak coupling case
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[1] Victor Péron,et al. On the influence of the geometry on skin effect in electromagnetism , 2010, ArXiv.
[2] Monique Dauge,et al. Comportement asymptotique à haute conductivité de l'épaisseur de peau en électromagnétisme , 2010 .
[3] C. Poignard,et al. Macro-scale models for fluid flow in tumour tissues: impact of microstructure properties , 2020 .
[4] J. Koszkul,et al. Viscosity models in simulation of the filling stage of the injection molding process , 2004 .
[5] Triantafyllos Stylianopoulos,et al. Delivery of molecular and nanoscale medicine to tumors: transport barriers and strategies. , 2011, Annual review of chemical and biomolecular engineering.
[6] Clair Poignard,et al. Asymptotic expansion of steady-state potential in a high contrast medium with a thin resistive layer , 2013, Appl. Math. Comput..
[7] Interstitial flow in cancerous tissue: Effect of fluid friction , 2014, 2014 21th Iranian Conference on Biomedical Engineering (ICBME).
[8] G. M.,et al. Partial Differential Equations I , 2023, Applied Mathematical Sciences.
[9] R K Jain,et al. Transport of fluid and macromolecules in tumors. I. Role of interstitial pressure and convection. , 1989, Microvascular research.
[10] M. Dauge,et al. Uniform estimates for transmission problems with high contrast in heat conduction and electromagnetism , 2009, 0910.1018.
[11] Rebecca J. Shipley,et al. Multiscale Modelling of Fluid and Drug Transport in Vascular Tumours , 2010, Bulletin of mathematical biology.
[12] R K Jain,et al. Transport of molecules in the tumor interstitium: a review. , 1987, Cancer research.
[13] H. Dvorak,et al. Vascular permeability factor/vascular endothelial growth factor, microvascular hyperpermeability, and angiogenesis. , 1995, The American journal of pathology.
[14] Xiao-jun Yang. The vector power-law calculus with applications in power-law fluid flow , 2020 .
[15] R K Jain,et al. Microvascular pressure is the principal driving force for interstitial hypertension in solid tumors: implications for vascular collapse. , 1992, Cancer research.
[16] Alfio Quarteroni,et al. Multiscale homogenization for fluid and drug transport in vascularized malignant tissues , 2015 .
[17] Houssem Haddar,et al. GENERALIZED IMPEDANCE BOUNDARY CONDITIONS FOR SCATTERING BY STRONGLY ABSORBING OBSTACLES: THE SCALAR CASE , 2005 .
[18] P. Bassanini,et al. Elliptic Partial Differential Equations of Second Order , 1997 .
[19] R. Jain,et al. Viscous resistance to blood flow in solid tumors: effect of hematocrit on intratumor blood viscosity. , 1989, Cancer research.
[20] Victor Péron,et al. Corner asymptotics of the magnetic potential in the eddy‐current model , 2014, ArXiv.