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A Homotopy Method for Solving the Impedance Inversion of 1-D Wave Equation
Chinese Journal of Geophysics
◽
10.1002/cjg2.612
◽
2004
◽
Vol 47
(6)
◽
pp. 1253-1260
◽
Cited By ~ 3
Author(s):
Li-Qin ZHANG
◽
Jia-Ying WANG
◽
De-Tian YAN
Keyword(s):
Wave Equation
◽
Homotopy Method
◽
Impedance Inversion
◽
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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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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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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Uniform boundary stabilization for the finite difference semi-discretization of 2-D wave equation
Afrika Matematika
◽
10.1007/s13370-013-0141-y
◽
2013
◽
Vol 25
(3)
◽
pp. 623-643
◽
Cited By ~ 2
Author(s):
H. Bouslous
◽
H. El Boujaoui
◽
L. Maniar
Keyword(s):
Wave Equation
◽
Finite Difference
◽
Boundary Stabilization
◽
D Wave
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3‐D wave‐equation prestack imaging under salt
10.1190/1.1816221
◽
2000
◽
Cited By ~ 1
Author(s):
Biondo Biondi
◽
Louis Vaillant
Keyword(s):
Wave Equation
◽
D Wave
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A uniformly controllable and implicit scheme for the 1-D wave equation
ESAIM Mathematical Modelling and Numerical Analysis
◽
10.1051/m2an:2005012
◽
2005
◽
Vol 39
(2)
◽
pp. 377-418
◽
Cited By ~ 27
Author(s):
Arnaud Münch
Keyword(s):
Wave Equation
◽
Implicit Scheme
◽
D Wave
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Uniform boundary stabilization for the finite difference discretization of the 1-D wave equation
Afrika Matematika
◽
10.1007/s13370-016-0406-3
◽
2016
◽
Vol 27
(7-8)
◽
pp. 1239-1262
◽
Cited By ~ 3
Author(s):
H. El Boujaoui
◽
L. Maniar
◽
H. Bouslous
Keyword(s):
Wave Equation
◽
Finite Difference
◽
Boundary Stabilization
◽
Finite Difference Discretization
◽
Difference Discretization
◽
D Wave
Download Full-text
3‐D wave equation GSP prestack depth migration with application to a deep‐water dataset from Gulf of Mexico
10.1190/1.1816898
◽
2002
◽
Cited By ~ 2
Author(s):
Shengwen Jin
◽
Zhiming Li
◽
Phil Schultz
Keyword(s):
Wave Equation
◽
Gulf Of Mexico
◽
Deep Water
◽
Prestack Depth Migration
◽
Depth Migration
◽
D Wave
Download Full-text
Observability and Controllability of the 1-D Wave Equation in Domains with Moving Boundary
Acta Applicandae Mathematicae
◽
10.1007/s10440-018-0166-1
◽
2018
◽
Vol 157
(1)
◽
pp. 117-128
◽
Cited By ~ 4
Author(s):
Abdelmouhcene Sengouga
Keyword(s):
Wave Equation
◽
Moving Boundary
◽
D Wave
Download Full-text
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