Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

Computational mathematics and mathematical physics, 2009 - Springer
A mathematical model of tumor cell population dynamics is considered. The tumor is
assumed to consist of cells of two types: amenable and resistant to chemotherapeutic …

Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

AV Antipov - Computational Mathematics and Mathematical …, 2009 - search.proquest.com
A mathematical model of tumor cell population dynamics is considered. The tumor is
assumed to consist of cells of two types: amenable and resistant to chemotherapeutic …

[引用][C] Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

AV Antipov, AS Bratus - Computational Mathematics and Mathematical …, 2009 - elibrary.ru

Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

AV Antipov, AS Bratus' - Zhurnal Vychislitel'noi Matematiki i …, 2009 - mathnet.ru
AV Antipov, AS Bratus', “Mathematical model of optimal chemotherapy strategy with allowance
for cell population dynamics in a heterogeneous tumor”, Zh. Vychisl. Mat. Mat. Fiz., 49:11 (2009) …

Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

Zh. Vychisl. Mat. Mat. Fiz, 2009 - mathnet.ru
AV Antipov, AS Bratus', “Mathematical model of optimal chemotherapy strategy with allowance
for cell population dynamics in a heterogeneous tumor”, Zh. Vychisl. Mat. Mat. Fiz., 49:11 (2009) …

[引用][C] Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

AV Antipov, AS Bratus' - Computational Mathematics and Mathematical …, 2009 - Springer

[引用][C] Mathematical model of optimal chemotherapy strategy with allowance for cell population dynamics in a heterogeneous tumor

AV Antipov, AS Bratus - Computational mathematics and mathematical …, 2009 - Springer