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Inverse Problems in Science and Engineering Volume 29, 2021 - Issue 12
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Research Article

A modified quasi-reversibility method for inverse source problem of Poisson equation

Jin WenDepartment of Mathematics, Northwest Normal University, Lanzhou, 730070Gansu, People's Republic of ChinaCorrespondence[email protected]
[email protected]
ORCID Iconhttps://orcid.org/0000-0001-9141-2681
ORCID Icon,
Li-Ming HuangDepartment of Mathematics, Northwest Normal University, Lanzhou, 730070Gansu, People's Republic of China
&
Zhuan-Xia LiuDepartment of Mathematics, Northwest Normal University, Lanzhou, 730070Gansu, People's Republic of China
Pages 2098-2109 | Received 09 Nov 2020, Accepted 24 Feb 2021, Published online: 22 Mar 2021

Citations (4)

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Read on this site (1)

Jin Wen, Xue-Juan Ren & Shi-Juan Wang. (2022) Simultaneous determination of source term and initial value in the heat conduction problem by modified quasi-reversibility regularization method. Numerical Heat Transfer, Part B: Fundamentals 82:3-4, pages 112-127.
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Articles from other publishers (3)

Jin Wen, Xue-Juan Ren & Shi-Juan Wang. (2023) Simultaneous determination of source term and the initial value in the space-fractional diffusion problem by a novel modified quasi-reversibility regularization method. Physica Scripta 98:2, pages 025201.
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Zhenyu Zhao. (2022) Boundary condition limitation in an inverse source problem and its overcoming. Computers & Mathematics with Applications 111, pages 124-133.
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Roman S. Tikhonov & Nikolay P. Starostin. Modeling of thermal process in polymer sliding bearing with swinging shaft motion. Modeling of thermal process in polymer sliding bearing with swinging shaft motion.

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