Loc H. Nguyen

According to our database, Loc H. Nguyen authored at least 37 papers between 2017 and 2024.

Collaborative distances:

• Dijkstra number of four.
• Erdős number of five.

2024

The Fourier-based dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data.

Dinh-Nho Hào, Thuy T. Le, Loc H. Nguyen

Commun. Nonlinear Sci. Numer. Simul., January, 2024

The Carleman-Newton method to globally reconstruct the initial condition for nonlinear parabolic equations.

Anuj Abhishek, Thuy T. Le, Loc H. Nguyen, Taufiquar Khan

J. Comput. Appl. Math., 2024

A robust approach with numerical demonstrations for the inverse scattering problem using a Carleman contraction map.

Phuong M. Nguyen, Loc H. Nguyen

CoRR, 2024

The time dimensional reduction method to determine the initial conditions without the knowledge of damping coefficients.

Thuy T. Le, Linh V. Nguyen, Loc H. Nguyen, Hyunha Park

Comput. Math. Appl., 2024

The Carleman convexification method for Hamilton-Jacobi equations.

Huynh P. N. Le, Thuy T. Le, Loc H. Nguyen

Comput. Math. Appl., 2024

2023

Convexification Numerical Method for a Coefficient Inverse Problem for the Riemannian Radiative Transfer Equation.

Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Vladimir G. Romanov, Zhipeng Yang

SIAM J. Imaging Sci., September, 2023

Convexification Numerical Method for a Coefficient Inverse Problem for the Radiative Transport Equation.

Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Zhipeng Yang

SIAM J. Imaging Sci., March, 2023

A Carleman-Picard approach for reconstructing zero-order coefficients in parabolic equations with limited data.

Ray Abney, Thuy T. Le, Loc H. Nguyen, Cam Peters

CoRR, 2023

Numerical verification of the convexification method for a frequency-dependent inverse scattering problem with experimental data.

Thuy T. Le, Vo Anh Khoa, Michael Victor Klibanov, Loc Hoang Nguyen, Grant W. Bidney, Vasily N. Astratov

CoRR, 2023

The dimensional reduction method for solving a nonlinear inverse heat conduction problem with limited boundary data.

Dinh-Nho Hào, Thuy T. Le, Loc H. Nguyen

CoRR, 2023

Numerical differentiation by the polynomial-exponential basis.

Phuong M. Nguyen, Thuy T. Le, Loc H. Nguyen, Michael V. Klibanov

CoRR, 2023

2022

The Gradient Descent Method for the Convexification to Solve Boundary Value Problems of Quasi-Linear PDEs and a Coefficient Inverse Problem.

Thuy T. Le, Loc H. Nguyen

J. Sci. Comput., 2022

Numerical viscosity solutions to Hamilton-Jacobi equations via a Carleman estimate and the convexification method.

Michael V. Klibanov, Loc H. Nguyen, Hung V. Tran

J. Comput. Phys., 2022

Reconstructing a space-dependent source term via the quasi-reversibility method.

Loc H. Nguyen, Huong T. Vu

CoRR, 2022

Convexification for a CIP for the RTE]{Convexification Numerical Method for a Coefficient Inverse Problem for the Radiative Transport Equation.

Michael V. Klibanov, Jingzhi Li, Loc H. Nguyen, Zhipeng Yang

CoRR, 2022

The Carleman convexification method for Hamilton-Jacobi equations on the whole space.

Huynh P. N. Le, Thuy T. Le, Loc H. Nguyen

CoRR, 2022

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

CoRR, 2022

The Carleman-contraction method to solve quasi-linear elliptic equations.

Loc Hoang Nguyen

CoRR, 2022

The Carleman-based contraction principle to reconstruct the potential of nonlinear hyperbolic equations.

Dinh-Liem Nguyen, Loc H. Nguyen, Trung Truong

Comput. Math. Appl., 2022

A Carleman-based numerical method for quasilinear elliptic equations with over-determined boundary data and applications.

Thuy T. Le, Loc H. Nguyen, Hung V. Tran

Comput. Math. Appl., 2022

2021

The Quasi-reversibility Method to Numerically Solve an Inverse Source Problem for Hyperbolic Equations.

Thuy T. Le, Loc H. Nguyen, Thi-Phong Nguyen, William Grayson Powell

J. Sci. Comput., 2021

Carleman contraction mapping for a 1D inverse scattering problem with experimental time-dependent data.

Thuy T. Le, Michael V. Klibanov, Loc H. Nguyen, Anders Sullivan, Lam H. Nguyen

CoRR, 2021

Carleman estimates and the contraction principle for an inverse source problem for nonlinear hyperbolic equation.

Loc Hoang Nguyen, Michael V. Klibanov

CoRR, 2021

Convexification-based globally convergent numerical method for a 1D coefficient inverse problem with experimental data.

Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen, Anders Sullivan, Lam H. Nguyen

CoRR, 2021

Convexification inversion method for nonlinear SAR imaging with experimentally collected data.

Michael V. Klibanov, Vo Anh Khoa, Alexey V. Smirnov, Loc H. Nguyen, Grant W. Bidney, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov

CoRR, 2021

2020

Numerical Solution of a Linearized Travel Time Tomography Problem With Incomplete Data.

Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen

SIAM J. Sci. Comput., 2020

Convexification for a Three-Dimensional Inverse Scattering Problem with the Moving Point Source.

Vo Anh Khoa, Michael Victor Klibanov, Loc Hoang Nguyen

SIAM J. Imaging Sci., 2020

An inverse problem of a simultaneous reconstruction of the dielectric constant and conductivity from experimental backscattering data.

Vo Anh Khoa, Grant W. Bidney, Michael V. Klibanov, Loc H. Nguyen, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov

CoRR, 2020

Convexification and experimental data for a 3D inverse scattering problem with the moving point source.

Vo Anh Khoa, Grant W. Bidney, Michael V. Klibanov, Loc H. Nguyen, Lam H. Nguyen, Anders J. Sullivan, Vasily N. Astratov

CoRR, 2020

Convexification for a 1D Hyperbolic Coefficient Inverse Problem with Single Measurement Data.

Alexey V. Smirnov, Michael V. Klibanov, Loc H. Nguyen

CoRR, 2020

A new algorithm to determine the creation or depletion term of parabolic equations from boundary measurements.

Loc Hoang Nguyen

Comput. Math. Appl., 2020

2019

On an Inverse Source Problem for the Full Radiative Transfer Equation with Incomplete Data.

Alexey V. Smirnov, Michael V. Klibanov, Loc H. Nguyen

SIAM J. Sci. Comput., 2019

A Coefficient Inverse Problem with a Single Measurement of Phaseless Scattering Data.

Michael V. Klibanov, Dinh-Liem Nguyen, Loc H. Nguyen

SIAM J. Appl. Math., 2019

Convexification for a 3D inverse scattering problem with the moving point source.

Vo Anh Khoa, Michael Victor Klibanov, Loc Hoang Nguyen

CoRR, 2019

Convergent numerical method for a linearized travel time tomography problem with incomplete data.

Michael V. Klibanov, Thuy T. Le, Loc H. Nguyen

CoRR, 2019

2018

A Numerical Method to Solve a Phaseless Coefficient Inverse Problem from a Single Measurement of Experimental Data.

Michael V. Klibanov, Nikolay A. Koshev, Dinh-Liem Nguyen, Loc H. Nguyen, Aaron Brettin, Vasily N. Astratov

SIAM J. Imaging Sci., 2018

2017

Numerical solution of a coefficient inverse problem with multi-frequency experimental raw data by a globally convergent algorithm.

Dinh-Liem Nguyen, Michael V. Klibanov, Loc H. Nguyen, Aleksandr E. Kolesov, Michael A. Fiddy, Hui Liu

J. Comput. Phys., 2017