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Applicable Analysis
An International Journal
Volume 98, 2019 - Issue 10
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Articles

Ritz–Galerkin method for solving an inverse problem of parabolic equation with moving boundaries and integral condition

Jianrong ZhouDepartment of Mathematics, Foshan University, Foshan, People’s Republic of China.View further author information
,
Heng LiDepartment of Mathematics, Hartwick College, Oneonta, NY, USA.View further author information
&
Yongzhi XuDepartment of Mathematics, University of Louisville, Louisville, KY, USA.Correspondence[email protected]
View further author information
Pages 1741-1755 | Received 23 Jan 2018, Accepted 25 Jan 2018, Published online: 11 Feb 2018

Citations (7)

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Read on this site (2)

Jianrong Zhou, Yongzhi Xu & Heng Li. (2021) Another way of solving a free boundary problem related to DCIS model. Applicable Analysis 100:15, pages 3244-3258.
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Muvasharkhan Jenaliyev, Murat Ramazanov & Madi Yergaliyev. (2020) On the coefficient inverse problem of heat conduction in a degenerating domain. Applicable Analysis 99:6, pages 1026-1041.
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Articles from other publishers (5)

Morteza Garshasbi & Javad Sharafi. (2023) On the numerical solution of a class of variable coefficients parabolic moving boundary problems. Journal of Applied Mathematics and Computing 69:3, pages 2509-2530.
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Jian-Rong Zhou, Heng Li & Yongzhi Xu. 2023. Analysis, Applications, and Computations. Analysis, Applications, and Computations 255 268 .
A. Janmohammadi, J. Damirchi & S. M. Mahmoudi. (2022) An inverse fractional diffusion problem of source identification type. Mathematical Sciences.
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Huiqing Liao & Heping Ma. (2021) Error estimate of a Legendre-Galerkin Chebyshev collocation method for a class of parabolic inverse problem. Applied Numerical Mathematics 170, pages 179-189.
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Kamal Rashedi. (2021) A numerical solution of an inverse diffusion problem based on operational matrices of orthonormal polynomials. Mathematical Methods in the Applied Sciences 44:17, pages 12980-12997.
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