Yuan Ping
Department of Mechanical Engineering, Lee Ming Insitute of Technology, 2-2, Lee Zhuan Road, Taishan, Taipei 24305, Taiwan, ROC.
Med Eng Phys. 2008 Mar;30(2):135-43. doi: 10.1016/j.medengphy.2007.03.006. Epub 2007 May 10.
The temperature and thermal dose response of tumor tissue to hyperthermia therapy under conditions of thermal non-equilibrium have been investigated. The thermal model considers the tissue with its blood vessel distribution as a porous medium and employs the convection term instead of the perfusion term in the energy conservation equations for both tissue and blood. By using a numerical method, the temperatures and thermal dose responses of tissues with different vessel diameters, blood velocities, and porosities were calculated. Through an accuracy comparison, the numerical results were used to compare this model with the results for the one-equation porous model under thermal equilibrium. The primary results indicate that the one-equation porous model is suitable for a distribution of blood vessels when the diameters are less than 30 microm and the blood velocities are lower than 0.4 cm s(-1).
研究了热非平衡条件下肿瘤组织对热疗的温度和热剂量响应。热模型将具有血管分布的组织视为多孔介质,并在组织和血液的能量守恒方程中采用对流项而非灌注项。通过数值方法,计算了不同血管直径、血流速度和孔隙率的组织的温度和热剂量响应。通过精度比较,将数值结果用于将该模型与热平衡下一方程多孔模型的结果进行比较。主要结果表明,当血管直径小于30微米且血流速度低于0.4厘米每秒时,一方程多孔模型适用于血管分布。