Loc H. Nguyen - RankMe

45 papers Journal 45

Year	Rank	Type	Title / Venue / Authors
2026	J	`jnl`	A globally convergent Carleman-Picard method for an inverse initial-value problem for a nonlinear diffusive coagulation-fragmentation equation coagulation-fragmentation equation. CoRR Thuy T. Le, Minh-Binh Tran, Loc H. Nguyen
2026	J	`jnl`	Solving the inverse scattering problem via Carleman-based contraction mapping. Comput. Math. Appl. Phuong M. Nguyen, Loc H. Nguyen, Huong T. T. Vu
2025	J	`jnl`	A Carleman-Picard approach for reconstructing zero-order coefficients in parabolic equations with limited data. Appl. Math. Comput. Ray Abney, Thuy T. Le, Loc H. Nguyen, Cam Peters
2025	J	`jnl`	Inverse initial data reconstruction for Maxwell's equations via time-dimensional reduction method. CoRR Thuy T. Le, Cong B. Van, Trong D. Dang, Loc H. Nguyen
2025	J	`jnl`	Inverse scattering without phase: Carleman convexification and phase retrieval via the Wentzel-Kramers-Brillouin approximation. CoRR Thuy T. Le, Phuong M. Nguyen, Loc H. Nguyen
2025	J	`jnl`	Recovery of initial displacement and velocity in anisotropic elastic systems by the time dimensional reduction method. CoRR Trong D. Dang, Chanh V. Le, Khoa D. Luu, Loc H. Nguyen
2025	J	`jnl`	Recovery of initial displacement and velocity in anisotropic elastic systems by the time dimensional reduction method. J. Comput. Phys. Trong D. Dang, Chanh V. Le, Khoa D. Luu, Loc H. Nguyen
2025	J	`jnl`	The inverse initial data problem for anisotropic Navier-Stokes equations via Legendre time reduction method. CoRR Cong B. Van, Thuy T. Le, Loc H. Nguyen
2024	J	`jnl`	A robust approach with numerical demonstrations for the inverse scattering problem using a Carleman contraction map. CoRR Phuong M. Nguyen, Loc H. Nguyen
2024	J	`jnl`	The Carleman convexification method for Hamilton-Jacobi equations. Comput. Math. Appl. Huynh P. N. Le, Thuy T. Le, Loc H. Nguyen
2024	J	`jnl`	The Carleman-Newton method to globally reconstruct the initial condition for nonlinear parabolic equations. J. Comput. Appl. Math. Anuj Abhishek, Thuy T. Le, Loc H. Nguyen, Taufiquar Khan
2024	J	`jnl`	The Fourier-based dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data. Commun. Nonlinear Sci. Numer. Simul. Dinh-Nho Hào, Thuy T. Le, Loc H. Nguyen
2024	J	`jnl`	The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients. Comput. Math. Appl. Thuy T. Le, Linh V. Nguyen, Loc H. Nguyen, Hyunha Park
2023	J	`jnl`	A Carleman-Picard approach for reconstructing zero-order coefficients in parabolic equations with limited data. CoRR Ray Abney, Thuy T. Le, Loc H. Nguyen, Cam Peters
2023	J	`jnl`	Convexification Numerical Method for a Coefficient Inverse Problem for the Radiative Transport Equation. SIAM J. Imaging Sci. Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Zhipeng Yang
2023	J	`jnl`	Convexification Numerical Method for a Coefficient Inverse Problem for the Riemannian Radiative Transfer Equation. SIAM J. Imaging Sci. Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Vladimir G. Romanov, Zhipeng Yang
2023	J	`jnl`	Numerical differentiation by the polynomial-exponential basis. CoRR Phuong M. Nguyen, Thuy T. Le, Loc H. Nguyen, Michael V. Klibanov
2023	J	`jnl`	The dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data. CoRR Dinh-Nho Hào, Thuy T. Le, Loc H. Nguyen
2023	J	`jnl`	The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients. CoRR Thuy T. Le, Linh V. Nguyen, Loc H. Nguyen, Hyunha Park
2022	J	`jnl`	A Carleman-based numerical method for quasilinear elliptic equations with over-determined boundary data and applications. Comput. Math. Appl. Thuy T. Le, Loc H. Nguyen, Hung V. Tran
2022	J	`jnl`	Convexification Numerical Method for a Coefficient Inverse Problem for the Riemannian Radiative Transfer Equation. CoRR Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Vladimir G. Romanov, Zhipeng Yang
2022	J	`jnl`	Convexification for a CIP for the RTE]{Convexification Numerical Method for a Coefficient Inverse Problem for the Radiative Transport Equation. CoRR Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Zhipeng Yang
2022	J	`jnl`	Numerical viscosity solutions to Hamilton-Jacobi equations via a Carleman estimate and the convexification method. J. Comput. Phys. Michael V. Klibanov, Loc H. Nguyen, Hung V. Tran
2022	J	`jnl`	Reconstructing a space-dependent source term via the quasi-reversibility method. CoRR Loc H. Nguyen, Huong T. Vu
2022	J	`jnl`	The Carleman convexification method for Hamilton-Jacobi equations on the whole space. CoRR Huynh P. N. Le, Thuy T. Le, Loc H. Nguyen
2022	J	`jnl`	The Carleman-based contraction principle to reconstruct the potential of nonlinear hyperbolic equations. Comput. Math. Appl. Dinh-Liem Nguyen, Loc H. Nguyen, Trung Truong
2022	J	`jnl`	The Carleman-based contraction principle to reconstruct the potential of nonlinear hyperbolic equations. CoRR Dinh-Liem Nguyen, Loc H. Nguyen, Trung Truong
2022	J	`jnl`	The Gradient Descent Method for the Convexification to Solve Boundary Value Problems of Quasi-Linear PDEs and a Coefficient Inverse Problem. J. Sci. Comput. Thuy T. Le, Loc H. Nguyen
2021	J	`jnl`	A Carleman-based numerical method for quasilinear elliptic equations with over-determined boundary data and applications. CoRR Thuy T. Le, Loc H. Nguyen, Hung V. Tran
2021	J	`jnl`	Carleman contraction mapping for a 1D inverse scattering problem with experimental time-dependent data. CoRR Thuy T. Le, Michael V. Klibanov, Loc H. Nguyen, Anders Sullivan, Lam H. Nguyen
2021	J	`jnl`	Convexification inversion method for nonlinear SAR imaging with experimentally collected data. CoRR Michael V. Klibanov, Vo Anh Khoa, Alexey V. Smirnov, Loc H. Nguyen, Grant W. Bidney, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov
2021	J	`jnl`	Convexification-based globally convergent numerical method for a 1D coefficient inverse problem with experimental data. CoRR Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen, Anders Sullivan, Lam H. Nguyen
2021	J	`jnl`	Numerical viscosity solutions to Hamilton-Jacobi equations via a Carleman estimate and the convexification method. CoRR Michael V. Klibanov, Loc H. Nguyen, Hung V. Tran
2021	J	`jnl`	The Quasi-reversibility Method to Numerically Solve an Inverse Source Problem for Hyperbolic Equations. J. Sci. Comput. Thuy T. Le, Loc H. Nguyen, Thi-Phong Nguyen, William Grayson Powell
2021	J	`jnl`	The gradient descent method for the convexification to solve boundary value problems of quasi-linear PDEs and a coefficient inverse problem. CoRR Thuy T. Le, Loc H. Nguyen
2020	J	`jnl`	An inverse problem of a simultaneous reconstruction of the dielectric constant and conductivity from experimental backscattering data. CoRR Vo Anh Khoa, Grant W. Bidney, Michael V. Klibanov, Loc H. Nguyen, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov
2020	J	`jnl`	Convexification and experimental data for a 3D inverse scattering problem with the moving point source. CoRR Vo Anh Khoa, Grant W. Bidney, Michael V. Klibanov, Loc H. Nguyen, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov
2020	J	`jnl`	Convexification for a 1D Hyperbolic Coefficient Inverse Problem with Single Measurement Data. CoRR Alexey V. Smirnov, Michael V. Klibanov, Loc H. Nguyen
2020	J	`jnl`	Numerical Solution of a Linearized Travel Time Tomography Problem With Incomplete Data. SIAM J. Sci. Comput. Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen
2020	J	`jnl`	The quasi-reversibility method to numerically solve an inverse source problem for hyperbolic equations. CoRR Thuy T. Le, Loc H. Nguyen, Thi-Phong Nguyen, William Grayson Powell
2019	J	`jnl`	A Coefficient Inverse Problem with a Single Measurement of Phaseless Scattering Data. SIAM J. Appl. Math. Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen
2019	J	`jnl`	Convergent numerical method for a linearized travel time tomography problem with incomplete data. CoRR Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen
2019	J	`jnl`	On an Inverse Source Problem for the Full Radiative Transfer Equation with Incomplete Data. SIAM J. Sci. Comput. Alexey V. Smirnov, Michael V. Klibanov, Loc H. Nguyen
2018	J	`jnl`	A Numerical Method to Solve a Phaseless Coefficient Inverse Problem from a Single Measurement of Experimental Data. SIAM J. Imaging Sci. Michael V. Klibanov, Nikolay A. Koshev, Dinh-Liem Nguyen, Loc H. Nguyen, Aaron Brettin, Vasily N. Astratov
2017	J	`jnl`	Numerical solution of a coefficient inverse problem with multi-frequency experimental raw data by a globally convergent algorithm. J. Comput. Phys. Dinh-Liem Nguyen, Michael V. Klibanov, Loc H. Nguyen, Aleksandr E. Kolesov, Michael A. Fiddy, Hui Liu