T. T. N. Nguyen
Parameter Identification in Linear and Nonlinear PDEs pdf
Preprints
T. T. N. Nguyen, D. Fournier, L. Gizon, T. Hohage
Linear toroidal-inertial waves on a differentially rotating sphere with application to helioseismology:
Modeling, forward and inverse problems
arXiv:2507.20488 [math.AP], 34 pp arXiv codeE. Klass, T. T. N. Nguyen, N. Cicek, Y. G. Pollack, S. Koester, A. Janshoff, A. Wald
Determination of active forces in actomyosin systems as inverse source problems for the Stokes equation
arXiv:2601.09356 [physics.flu-dyn] , 28 pp arXiv codeB. Kaltenbach, C. Aarset, T. T. N. Nguyen
Data assimilation via model reference adaptation for linear and nonlinear dynamical systems
arXiv:2602.10920 [math.OC] , 36 pp arXiv code
Selected proceedings
C. Aarset, T. T. N. Nguyen
FEM-based A-optimal sensor placement for heat source inversion from final time measurement
Domain Decomposition (to appear), 10 pp arXiv codeC. Aarset, T. T. N. Nguyen
Bi-level regularization via iterative mesh refinement for aeroacoustics
Inverse Problems: Modeling and Simulation - Springer Nature, 2025, pp 149-155 doi arXiv codeT. T. N. Nguyen, T. Hohage, D. Fournier, L. Gizon
Inferring solar differential rotation and viscosity via passive imaging with inertial waves
Mathematical and Numerical Aspects of Wave Propagation, 2024, pp. 215-216 doi: 10.17617/3.MBE4AA arXiv
Referred articles
T. T. N. Nguyen
The extended adjoint state and nonlinearity in correlation-based passive imaging
SIAM Journal on Applied Mathematics (to appear), 23 pp arXivT. T. N. Nguyen
Sequential bi-level regularized inversion with application to hidden reaction law discovery
Inverse Problems, 41(6), 2025, 34pp, Art. Id. 065015 doi: 10.1088/1361-6420/addf73 codeG. Sarnighausen, T. T. N. Nguyen, T. Hohage, M. Sinha, S. Köster, T. Betz, U. S. Schwarz, A. Wald
Traction force microscopy for linear and nonlinear elastic materials as a parameter identification inverse problem
Inverse Problems, 41(6), 2025, 30pp, Art. Id 065023 doi: 10.1088/1361-6420/add0d5 codeT. T. N. Nguyen
Bi-level iterative regularization for inverse problems in nonlinear PDEs
Inverse Problems, 40(4), 2024, 36pp, Art. Id. 045020 doi: 10.1088/1361-6420/ad2905C. Aarset, M. Holler, T. T. N. Nguyen
Learning-informed parameter identification in nonlinear time-dependent PDEs
Applied Mathematics and Optimization, 88, 2023, 53pp, Art. Id. 76 doi: 10.1007/s00245-023-10044-y codeB. Kaltenbacher, T. T. N. Nguyen
Discretization of parameter identification in PDEs using neural networks doi: 10.1088/1361-6420/ac9c25
Inverse Problems, 38(12), 2022, 38pp, Art. Id. 124007 Special Issue Women in Inverse ProblemsH. Hoffmann, A. Wald, T. T. N. Nguyen
Parameter identification for elliptic boundary value problems: an abstract framework and applications
Inverse Problems, 38(7), 2022, 40pp, Art. Id. 075005 doi: 10.1088/1361-6420/ac6d02T. T. N. Nguyen, A. Wald
On numerical aspects of parameter identification for the Landau-Lifshitz-Gilbert equation in Magnetic Particle Imaging
Inverse Problems and Imaging, 16(1), 2022, 29pp doi: 10.3934/ipi.2021042B. Kaltenbacher, T. T. N. Nguyen
A model reference adaptive system approach for nonlinear online parameter identification
Inverse Problems, 37(5), 2021, 26pp, Art. Id. 055006. doi: 10.1088/1361-6420/abf164B. Kaltenbacher, T. T. N. Nguyen, O. Scherzer.
The tangential cone condition for some coefficient identification model problems in parabolic PDEs
Time-dependent Problems in Imaging and Parameter Identification, Springer, 2021, pp. 121-163 doi: 10.1007/978-3-030-57784-1_5B. Kaltenbacher, T. T. N. Nguyen, A. Wald, T. Schuster
Parameter identification for the Landau-Lifshitz-Gilbert equation in Magnetic Particle Imaging (MPI)
Time-dependent Problems in Imaging and Parameter Identification, Springer, 2021, pp. 377-412 doi: 10.1007/978-3-030-57784-1_13T. T. N. Nguyen
Landweber-Kaczmarz for parameter identification in time-dependent inverse problems: All-at-once versus Reduced version
Inverse Problems, 35(3), 2019, 29pp, Art. Id. 035009 doi: 10.1088/1361-6420/aaf9ba