An analytical study of ‘Poisson conduction shape factors’ for two thermally significant vessels in a finite, heated tissue
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[1] L X Xu,et al. Microvascular architecture within the pig kidney cortex. , 1994, Microvascular research.
[2] A. Guy,et al. Thermographically determined specific absorption rate patterns of 434-MHz applicators. , 1986, Medical physics.
[3] S. Weinbaum,et al. A new fundamental bioheat equation for muscle tissue--part II: Temperature of SAV vessels. , 2002, Journal of biomechanical engineering.
[4] Robert B. Roemer,et al. An Analytical Study of Heat Transfer in Finite Tissue With Two Blood Vessels and Uniform Dirichlet Boundary Conditions , 2005 .
[5] K. B. Ocheltree,et al. Determination of power deposition patterns for localized hyperthermia: a steady-state analysis. , 1987, International journal of hyperthermia : the official journal of European Society for Hyperthermic Oncology, North American Hyperthermia Group.
[6] K R Foster,et al. Small-scale temperature fluctuations in perfused tissue during local hyperthermia. , 1986, Journal of biomechanical engineering.
[7] S. Weinbaum,et al. Microvascular thermal equilibration in rat cremaster muscle , 1995, Annals of Biomedical Engineering.
[8] T. Amemiya,et al. Vascular Architecture of Degenerated Retina in WBN/Kob Rats: Corrosion Cast and Electron Microscopic Study , 1999, Ophthalmic Research.
[9] T. Amemiya,et al. Microvascular architecture of the rat choroid: Corrosion cast study , 2001, The Anatomical record.
[10] Win-Li Lin,et al. Effect of effective tissue conductivity on thermal dose distributions of living tissue with directional blood flow during thermal therapy , 2002 .
[11] R. B. Roemer,et al. Treatment of malignant brain tumors with focused ultrasound hyperthermia and radiation: results of a phase I trial , 1991, Journal of Neuro-Oncology.
[12] M. Zamir,et al. The Physics of Pulsatile Flow , 2000, Biological Physics Series.
[13] S. Weinbaum,et al. Enhancement in the effective thermal conductivity in rat spinotrapezius due to vasoregulation. , 1997, Journal of biomechanical engineering.
[14] P R Stauffer,et al. Thermal and SAR characterization of multielement dual concentric conductor microwave applicators for hyperthermia, a theoretical investigation. , 2000, Medical physics.
[15] Kenneth R. Holmes,et al. MICROVASCULAR CONTRIBUTIONS IN TISSUE HEAT TRANSFER , 1980, Annals of the New York Academy of Sciences.
[16] S. Weinbaum,et al. Heat exchange between unequal countercurrent vessels asymmetrically embedded in a cylinder with surface convection , 1990 .
[17] D E Lemons,et al. Significance of vessel size and type in vascular heat transfer. , 1987, The American journal of physiology.
[18] R B Roemer,et al. Optimal power deposition patterns for ideal high temperature therapy/hyperthermia treatments , 2004, International journal of hyperthermia : the official journal of European Society for Hyperthermic Oncology, North American Hyperthermia Group.
[19] S. Weinbaum,et al. A new simplified bioheat equation for the effect of blood flow on local average tissue temperature. , 1985, Journal of biomechanical engineering.
[20] Win-Li Lin,et al. Effect of the directional blood flow on thermal dose distribution during thermal therapy: an application of a Green's function based on the porous model. , 2003, Physics in medicine and biology.
[21] Yimin Xuan,et al. Bioheat equation of the human thermal system , 1997 .
[22] S. Weinbaum,et al. A new fundamental bioheat equation for muscle tissue: Part I--Blood perfusion term. , 1997, Journal of biomechanical engineering.
[23] H. H. Pennes. Analysis of tissue and arterial blood temperatures in the resting human forearm. 1948. , 1948, Journal of applied physiology.
[24] M Karlsson,et al. A hybrid equation for simulation of perfused tissue during thermal treatment. , 2001, International journal of hyperthermia : the official journal of European Society for Hyperthermic Oncology, North American Hyperthermia Group.
[25] A W Dutton,et al. A generic tissue convective energy balance equation: Part I--theory and derivation. , 1998, Journal of biomechanical engineering.
[26] Sartaj Sahni,et al. Leaf sequencing algorithms for segmented multileaf collimation. , 2003, Physics in medicine and biology.
[27] R. Roemer,et al. An analytical derivation of source term dependent, 2-D `generalized Poisson conduction shape factors' , 2004 .
[28] Zhong-Shan Deng,et al. Blood perfusion-based model for characterizing the temperature fluctuation in living tissues , 2001 .
[29] W. Dewey,et al. Time-temperature analyses of cell killing of synchronous G1 and S phase Chinese hamster cells in vitro. , 1988, Radiation research.
[30] Vascular adaptations for heat conservation in the tail of Florida manatees (Trichechus manatus latirostris) , 2003, Journal of anatomy.
[31] J C Chato,et al. Heat transfer to blood vessels. , 1980, Journal of biomechanical engineering.
[32] M M Osman,et al. Thermal modeling of the normal woman's breast. , 1984, Journal of biomechanical engineering.
[33] S. Weinbaum,et al. A new analytic technique for 3-D heat transfer from a cylinder with two or more axially interacting eccentrically embedded vessels with application to countercurrent blood flow , 1993 .