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肿瘤中液体和大分子的运输。IV. 血管周围分布的微观模型。

Transport of fluid and macromolecules in tumors. IV. A microscopic model of the perivascular distribution.

作者信息

Baxter L T, Jain R K

机构信息

Department of Chemical Engineering, Carnegie Mellon University, Pittsburgh, Pennsylvania 15213-3890.

出版信息

Microvasc Res. 1991 Mar;41(2):252-72. doi: 10.1016/0026-2862(91)90026-8.

Abstract

The therapeutic efficacy of various genetically engineered macromolecules is determined by their delivery and distribution in tumors. We have recently developed mathematical models which describe the interstitial velocity, pressure, and concentration profiles of macromolecules over the length scale of a solid tumor (Baxter and Jain, Microvas. Res. 1989, 1990, 1991). Nonspecific and specific antibodies and antibody fragments were chosen as typical macromolecules. The focus of the present investigation was microscopic transport, i.e., the distribution of pressure and solutes around individual blood vessels. Analytical solutions were obtained for interstitial velocities and pressures, while the concentration profiles were calculated numerically using the finite element method. The microscopic model describes flow patterns around an individual blood vessel in an infinite medium and concentration profiles around a single blood vessel in a network of capillaries. Our analysis is novel in that it incorporates interstitial convection, asymmetric filtration, and transcapillary convection to describe interstitial transport in tumors. The purpose of this model was to determine the effect of extravascular binding and interstitial convection on the distribution of macromolecules on a microscopic scale and to test the continuum hypothesis assumed in our previously published macroscopic models. An approximate one-dimensional model was compared with a more accurate two-dimensional model. The results of our microscopic model confirm that the continuum hypothesis used in our previous macroscopic model is reasonable. On a microscopic length scale diffusion is dominant, and short range distortions in the flow field do not significantly affect the penetration of macromolecules into the tissue. In addition, our model confirms the results of Fujimori et al. (Cancer Res., 1989) concerning a "binding site barrier." The implications of our results for cancer therapy are also discussed.

摘要

各种基因工程大分子的治疗效果取决于它们在肿瘤中的递送和分布情况。我们最近开发了数学模型,用于描述实体瘤长度尺度上大分子的间质速度、压力和浓度分布(Baxter和Jain,《微血管研究》,1989年、1990年、1991年)。选择非特异性和特异性抗体以及抗体片段作为典型的大分子。本研究的重点是微观运输,即单个血管周围的压力和溶质分布。获得了间质速度和压力的解析解,而浓度分布则使用有限元方法进行数值计算。微观模型描述了无限介质中单个血管周围的流动模式以及毛细血管网络中单个血管周围的浓度分布。我们的分析具有创新性,因为它纳入了间质对流、不对称过滤和跨毛细血管对流来描述肿瘤中的间质运输。该模型的目的是确定血管外结合和间质对流对微观尺度上大分子分布的影响,并检验我们之前发表的宏观模型中假设的连续介质假说。将一个近似的一维模型与一个更精确的二维模型进行了比较。我们微观模型的结果证实,我们之前宏观模型中使用的连续介质假说是合理的。在微观长度尺度上,扩散占主导地位,流场中的短程畸变不会显著影响大分子向组织中的渗透。此外,我们的模型证实了Fujimori等人(《癌症研究》,1989年)关于“结合位点屏障”的结果。还讨论了我们的结果对癌症治疗的意义。

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