CAR-T(CAR-T)细胞疗法在非肿瘤性疾病中的应用
Chimeric antigen receptor T (CAR-T) cell therapy in non-oncological diseases.
CAR-T(CAR-T)细胞在血液系统恶性肿瘤中的应用推动了这种免疫治疗形式的显著进展。
CELL INTELLIGENCE · 肿瘤细胞治疗研究
肿瘤细胞治疗研究
英文原题:Designing combination therapies for cancer treatment: application of a mathematical framework combining CAR T-cell immunotherapy and targeted radionuclide therapy.
Designing combination therapies for cancer treatment: application of a mathematical framework combining CAR T-cell immunotherapy and targeted radionuclide therapy.
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数学模型是优化肿瘤联合治疗方案实施的关键工具,其应用目标包括实现治愈、最大化生存获益或最小化毒性。
以多发性骨髓瘤临床前模型为例,研究展示数学模型如何组合疗法以实现最大应答,定义为延缓肿瘤生长。利用小鼠靶向放射性核素治疗(TRT)和嵌合抗原受体(CAR)T 细胞单药及不同间隔联合治疗数据校准模型参数。评估给药剂量和时序对无进展生存期(PFS)、总生存期(OS)及肿瘤负荷最低时间的影响,并比较不同给药方案以最大化 PFS、优化 TRT 与 CAR-T 的实施时机。
治疗间隔过短或过长均会降低疗效。TRT 与 CAR-T 间隔过短时,辐射会杀伤 CAR-T 细胞;间隔过长则会导致肿瘤再生长,削弱肿瘤控制和生存获益。研究还显示,联合给药时将 TRT 或 CAR-T 剂量分次仅在先实施的疗法作为单药已能产生显著获益时才有优势。 讨论:数学模型是优化癌症联合治疗方案的重要工具,可用于实现治愈、延长生存或减少毒性。
Using a preclinical model of multiple myeloma as an example, we demonstrate the capability of a mathematical model to combine these therapies to achieve maximum response, defined as delay in tumor growth. Data from mice studies with targeted radionuclide therapy (TRT) and chimeric antigen receptor (CAR)-T cell monotherapies and combinations with different intervals between them was used to calibrate mathematical model parameters. The dependence of progression-free survival (PFS), overall survival (OS), and the time to minimum tumor burden on dosing and scheduling was evaluated. Different dosing and scheduling schemes were evaluated to maximize the PFS and optimize timings of TRT and CAR-T cell therapies.
Therapy intervals that were too close or too far apart are shown to be detrimental to the therapeutic efficacy, as TRT too close to CAR-T cell therapy results in radiation related CAR-T cell killing while the therapies being too far apart result in tumor regrowth, negatively impacting tumor control and survival. We show that splitting a dose of TRT or CAR-T cells when administered in combination is advantageous only if the first therapy delivered can produce a significant benefit as a monotherapy. DISCUSSION: Mathematical models are crucial tools for optimizing the delivery of cancer combination therapy regimens with application along the lines of achieving cure, maximizing survival or minimizing toxicity.
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