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How mathematical modeling could contribute to the quantification of metastatic tumor burden under therapy: insights in immunotherapeutic treatment of non-small cell lung cancer.

Authors :
Schlicke, Pirmin
Kuttler, Christina
Schumann, Christian
Source :
Theoretical Biology & Medical Modelling; 6/2/2021, Vol. 18 Issue 1, p1-15, 15p
Publication Year :
2021

Abstract

Background: Cancer is one of the leading death causes globally with about 8.2 million deaths per year and an increase in numbers in recent years. About 90% of cancer deaths do not occur due to primary tumors but due to metastases, of which most are not clinically identifiable because of their relatively small size at primary diagnosis and limited technical possibilities. However, therapeutic decisions are formed depending on the existence of metastases and their properties. Therefore non-identified metastases might have huge influence in the treatment outcome. The quantification of clinically visible and invisible metastases is important for the choice of an optimal treatment of the individual patient as it could clarify the burden of non-identifiable tumors as well as the future behavior of the cancerous disease. Results: The mathematical model presented in this study gives insights in how this could be achieved, taking into account different treatment possibilities and therefore being able to compare therapy schedules for individual patients with different clinical parameters. The framework was tested on three patients with non-small cell lung cancer, one of the deadliest types of cancer worldwide, and clinical history including platinum-based chemotherapy and PD-L1-targeted immunotherapy. Results yield promising insights into the framework to establish methods to quantify effects of different therapy methods and prognostic features for individual patients already at stage of primary diagnosis. [ABSTRACT FROM AUTHOR]

Details

Language :
English
ISSN :
17424682
Volume :
18
Issue :
1
Database :
Complementary Index
Journal :
Theoretical Biology & Medical Modelling
Publication Type :
Academic Journal
Accession number :
150637586
Full Text :
https://doi.org/10.1186/s12976-021-00142-1