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Applicable Analysis
An International Journal
Volume 99, 2020 - Issue 7
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Articles

Numerical algorithms for a free boundary problem model of DCIS and a related inverse problem

Keji LiuShanghai Key Laboratory of Financial Information Technology, Institute of Scientific Computation and Financial Data Analysis, School of Mathematics, Shanghai University of Finance and Economics, Shanghai, People's Republic of ChinaCorrespondence[email protected] [email protected]
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Yongzhi XuDepartment of Mathematics, University of Louisville, Louisville, KY, USAView further author information
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Dinghua XuSchool of Mathematics, Shanghai University of Finance and Economics, Shanghai, People's Republic of ChinaView further author information
Pages 1181-1194 | Received 10 Sep 2018, Accepted 10 Sep 2018, Published online: 24 Sep 2018

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Read on this site (2)

Meibao Ge & Dinghua Xu. (2023) Biparametric identification for a free boundary of ductal carcinoma in situ. Applicable Analysis 102:10, pages 2774-2794.
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Lin Yang & Dinghua Xu. An inverse problem for nonlocal reaction-diffusion equations with time-delay. Applicable Analysis 0:0, pages 1-19.
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Articles from other publishers (4)

Komal Deswal, Komal Taneja & Devendra Kumar. (2024) Higher-order compact finite difference method for a free boundary problem of ductal carcinoma in situ. Applied Mathematics and Computation 467, pages 128501.
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Dan Liu, Keji Liu, Xinyi Xu & Jianfeng Yu. (2022) The global existence and numerical method for the free boundary problem of ductal carcinoma in situ. Mathematical Methods in the Applied Sciences 45:10, pages 5908-5929.
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Mousa Huntul & Daniel Lesnic. (2021) Determination of the time-dependent convection coefficient in two-dimensional free boundary problems. Engineering Computations 38:10, pages 3694-3709.
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Dan Liu, Keji Liu & Dinghua Xu. (2021) The existence and numerical method for a free boundary problem modeling the ductal carcinoma in situ. Applied Mathematics Letters 121, pages 107378.
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