双特异性T细胞接合物的定量药理学方法。

IF 2 4区 数学 Q2 BIOLOGY
Mahdiar Sadeghi, Irina Kareva, Gleb Pogudin, Eduardo D Sontag
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引用次数: 0

摘要

T细胞接合器(TCE)是免疫肿瘤学中一种令人兴奋的治疗方式,它的作用是绕过抗原呈递,在肿瘤微环境(TME)中形成癌症和免疫细胞之间的直接联系。只有当药物与免疫细胞和癌细胞目标结合时,tce才有效。因此,最大限度地在TME中形成药物靶标三聚体的方法有望提高药物的疗效。在本研究中,我们定量研究了三元配合物的浓度及其生物分布如何依赖于靶标的特异性和TCE的设计特征,特别是药物与靶标的结合动力学。这里考虑了药物-靶标相互作用的简化数学模型,并将“三体”问题的见解应用于该模型。对模型进行的参数可识别性分析表明,在早期临床前阶段通常可用的稳态数据足以估计TCE分子对两个靶点的结合亲和力。我们使用该模型分析了几种现有的抗体,包括临床批准的和正在开发的,以探索它们的共同动力学特征。该手稿总结了一个完整的定量药理学模型的评估,该模型说明了药物处置进入外周腔室。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantitative Pharmacology Methods for Bispecific T Cell Engagers.

T Cell Engager (TCE)s are an exciting therapeutic modality in immuno-oncology that acts to bypass antigen presentation and forms a direct link between cancer and immune cells in the Tumor Microenvironment (TME). TCEs are efficacious only when the drug is bound to both immune and cancer cell targets. Therefore, approaches that maximize the formation of the drug-target trimer in the TME are expected to increase the drug's efficacy. In this study, we quantitatively investigate how the concentration of ternary complex and its biodistribution depend on both the targets' specific properties and the design characteristics of the TCE, and specifically on the binding kinetics of the drug to its targets. A simplified mathematical model of drug-target interactions is considered here, with insights from the "three-body" problem applied to the model. Parameter identifiability analysis performed on the model demonstrates that steady state data, which is often available at the early pre-clinical stages, is sufficient to estimate the binding affinity of the TCE molecule to both targets. We used the model to analyze several existing antibodies, both clinically approved and under development, to explore their common kinetic features. The manuscript concludes with an assessment of a full quantitative pharmacology model that accounts for drug disposition into the peripheral compartment.

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来源期刊
CiteScore
3.90
自引率
8.60%
发文量
123
审稿时长
7.5 months
期刊介绍: The Bulletin of Mathematical Biology, the official journal of the Society for Mathematical Biology, disseminates original research findings and other information relevant to the interface of biology and the mathematical sciences. Contributions should have relevance to both fields. In order to accommodate the broad scope of new developments, the journal accepts a variety of contributions, including: Original research articles focused on new biological insights gained with the help of tools from the mathematical sciences or new mathematical tools and methods with demonstrated applicability to biological investigations Research in mathematical biology education Reviews Commentaries Perspectives, and contributions that discuss issues important to the profession All contributions are peer-reviewed.
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