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On Uniqueness of an Inverse Problem for a 1-D Wave Equation from Transmission Data
SIAM Journal on Applied Mathematics
◽
10.1137/s0036139994276069
◽
1997
◽
Vol 57
(1)
◽
pp. 195-204
◽
Cited By ~ 1
Author(s):
Liu Jijun
◽
Wang Yuanming
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Transmission Data
◽
D Wave
Download Full-text
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References
A Regularization Homotopy Method for the Inverse Problem of 2-D Wave Equation and Well Log Constraint Inversion
Chinese Journal of Geophysics
◽
10.1002/cjg2.801
◽
2005
◽
Vol 48
(6)
◽
pp. 1509-1517
◽
Cited By ~ 4
Author(s):
Hong-Sun FU
◽
Bo HAN
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Homotopy Method
◽
Well Log
◽
D Wave
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Solution to the inverse problem of the 1‐D wave equation
Journal of Mathematical Physics
◽
10.1063/1.528390
◽
1989
◽
Vol 30
(3)
◽
pp. 735-739
◽
Cited By ~ 5
Author(s):
Jau‐Inn Huang
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
D Wave
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A solution of an inverse problem in the 1 D wave equation application to the inversion of vertical seismic profiles
Analysis and Optimization of Systems - Lecture Notes in Control and Information Sciences
◽
10.1007/bfb0006294
◽
2005
◽
pp. 309-323
Author(s):
D. Macé
◽
P. Lailly
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Seismic Profiles
◽
Vertical Seismic Profiles
◽
D Wave
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Rotated weights in global Carleman estimates applied to an inverse problem for the wave equation
Inverse Problems
◽
10.1088/0266-5611/22/1/015
◽
2006
◽
Vol 22
(1)
◽
pp. 265-296
◽
Cited By ~ 8
Author(s):
A Doubova
◽
A Osses
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Carleman Estimates
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Application of global Carleman estimates with rotated weights to an inverse problem for the wave equation
Comptes Rendus Mathematique
◽
10.1016/j.crma.2005.09.022
◽
2005
◽
Vol 341
(9)
◽
pp. 555-560
Author(s):
Anna Doubova
◽
Axel Osses
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Carleman Estimates
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A method of linearizing the inverse problem for the wave equation
USSR Computational Mathematics and Mathematical Physics
◽
10.1016/0041-5553(87)90062-0
◽
1987
◽
Vol 27
(5)
◽
pp. 157-165
Author(s):
I.P. Borovikov
◽
Yu.L. Gaponenko
Keyword(s):
Inverse Problem
◽
Wave Equation
Download Full-text
A Widely Convergent Generalized Pulse- Spectrum Methods for 2-D Wave Equation Inversion
Chinese Journal of Geophysics
◽
10.1002/cjg2.353
◽
2003
◽
Vol 46
(2)
◽
pp. 373-380
◽
Cited By ~ 4
Author(s):
Guofeng FENG
◽
Bo HAN
◽
Jiaqi LIU
Keyword(s):
Wave Equation
◽
Pulse Spectrum
◽
D Wave
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Convergence of the Finite-Difference Method for the 1—d Wave Equation with Homogeneous Dirichlet Boundary Conditions
Numerical Approximation of Exact Controls for Waves - SpringerBriefs in Mathematics
◽
10.1007/978-1-4614-5808-1_3
◽
2013
◽
pp. 59-78
Author(s):
Sylvain Ervedoza
◽
Enrique Zuazua
Keyword(s):
Wave Equation
◽
Finite Difference
◽
Finite Difference Method
◽
Boundary Conditions
◽
Difference Method
◽
Dirichlet Boundary
◽
Dirichlet Boundary Conditions
◽
The Finite Difference Method
◽
Homogeneous Dirichlet Boundary Conditions
◽
D Wave
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Discrete regularization and convergence of the inverse problem for 1+1 dimensional wave equation
Inverse Problems & Imaging
◽
10.3934/ipi.2019027
◽
2019
◽
Vol 13
(3)
◽
pp. 575-596
◽
Cited By ~ 1
Author(s):
Jussi Korpela
◽
◽
Matti Lassas
◽
Lauri Oksanen
◽
Keyword(s):
Inverse Problem
◽
Wave Equation
◽
Dimensional Wave
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Exact Behavior of Singularities of Protter’s Problem for the 3-D Wave Equation
Computing Supplementa - Inclusion Methods for Nonlinear Problems
◽
10.1007/978-3-7091-6033-6_16
◽
2003
◽
pp. 213-236
◽
Cited By ~ 3
Author(s):
Nedyu Popivanov
◽
Todor Popov
Keyword(s):
Wave Equation
◽
D Wave
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