Loc Nguyen
University of North Carolina at Charlotte
H-index: 22
North America-United States
Top articles of Loc Nguyen
Title | Journal | Author(s) | Publication Date |
|---|---|---|---|
The Fourier-based dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data | Communications in Nonlinear Science and Numerical Simulation | Dinh-Nho Hào Thuy T Le Loc H Nguyen | 2024/1/1 |
A robust approach with numerical demonstrations for the inverse scattering problem using a Carleman contraction map | arXiv preprint arXiv:2404.04145 | Phuong M Nguyen Loc H Nguyen | 2024/4/5 |
The Carleman convexification method for Hamilton-Jacobi equations | arXiv preprint arXiv:2206.09824 | Huynh PN Le Thuy T Le Loc H Nguyen | 2022/6/20 |
The Carleman-Newton method to globally reconstruct the initial condition for nonlinear parabolic equations | Journal of Computational and Applied Mathematics | Anuj Abhishek Thuy T Le Loc H Nguyen Taufiquar Khan | 2024/2/10 |
The Carleman contraction mapping method for quasilinear elliptic equations with over-determined boundary data | Acta Mathematica Vietnamica | Loc H Nguyen | 2023/9 |
Numerical differentiation by the polynomial-exponential basis | Journal of Applied and Industrial Mathematics | Phuong M Nguyen Thuy T Le Loc H Nguyen Michael V Klibanov | 2023/9 |
The time dimensional reduction method to determine the initial conditions for nonlinear and nonlocal hyperbolic equations | arXiv preprint arXiv:2308.13152 | Thuy T Le Linh V Nguyen Loc H Nguyen Hyunha Park | 2023/8/25 |
The dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data | arXiv preprint arXiv:2305.19528 | Dinh-Nho Hao Thuy T Le Loc H Nguyen | 2023/5/31 |
Convexification numerical method for a coefficient inverse problem for the Riemannian radiative transfer equation | SIAM Journal on Imaging Sciences | Michael V Klibanov Jingzhi Li Loc H Nguyen Vladimir Romanov Zhipeng Yang | 2023/9/30 |
Contemporary Mathematics Volume 784, 2023 | Advances in Inverse Problems for Partial Differential Equations | Loc H Nguyen Huong TT Vu | 2023/4/12 |
A Carleman-Picard approach for reconstructing zero-order coefficients in parabolic equations with limited data | arXiv preprint arXiv:2309.14599 | Ray Abney Thuy T Le Loc H Nguyen Cam Peters | 2023/9/26 |
Advances in Inverse Problems for Partial Differential Equations | Dinh-Liem Nguyen Loc Hoang Nguyen Thi-Phong Nguyen | 2023/4/12 | |
Numerical verification of the convexification method for a frequency-dependent inverse scattering problem with experimental data | Journal of Applied and Industrial Mathematics | Thuy Le Vo Anh Khoa Michael Victor Klibanov Loc Hoang Nguyen Grant Bidney | 2024/2/16 |
Numerical reconstruction for 3D nonlinear SAR imaging via a version of the convexification method | Vo Anh Khoa Michael Victor Klibanov William Grayson Powell Loc Hoang Nguyen | 2022 | |
A convergent numerical method to recover the initial condition of nonlinear parabolic equations from lateral Cauchy data | Journal of Inverse and Ill-posed Problems | Thuy Thi Thu Le Loc Hoang Nguyen | 2022/4/1 |
The Carleman-based contraction principle to reconstruct the potential of nonlinear hyperbolic equations | Computers & Mathematics with Applications | Dinh-Liem Nguyen Loc H Nguyen Trung Truong | 2022/12/15 |
Carleman contraction mapping for a 1D inverse scattering problem with experimental time-dependent data | Inverse Problems | Thuy T Le Michael V Klibanov Loc H Nguyen Anders Sullivan Lam Nguyen | 2022/2/24 |
A Carleman-based numerical method for quasilinear elliptic equations with over-determined boundary data and applications | Computers & Mathematics with Applications | Thuy T Le Loc H Nguyen Hung V Tran | 2022/11/1 |
Numerical viscosity solutions to Hamilton-Jacobi equations via a Carleman estimate and the convexification method | Journal of Computational Physics | Michael Klibanov Loc H Nguyen Hung V Tran | 2022/2/15 |
Reconstructing a space-dependent source term via the quasi-reversibility method | arXiv preprint arXiv:2210.09112 | Loc H Nguyen Huong T Vu | 2022/10/17 |
