Stability in Inverse Problem of Determining Two Parameters for the Moore-Gibson-Thompson Equation with Memory Terms

Type: Article

Publication Date: 2024-07-04

Citations: 0

DOI: https://doi.org/10.1007/s11424-024-3565-6

Locations

  • Journal of Systems Science and Complexity - View

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Works Cited by This (28)

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+ An analytical study of Kuznetsov's equation: diffusive solitons, shock formation, and solution bifurcation 2004 P.M. Jordan
+ Nonlinear acoustic phenomena in viscous thermally relaxing fluids: Shock bifurcation and the emergence of diffusive solitons. 2008 P.M. Jordan
+ Uniqueness and stability in an inverse problem for the Schr dinger equation 2002 Lucie Baudouin
Jean-Pierre Puel
+ Stability estimates for hyperbolic inverse problems with local boundary data 1992 Victor Isakov
Zheng Sun
+ An abstract semigroup approach to the thirdā€order Mooreā€“Gibsonā€“Thompson partial differential equation arising in highā€intensity ultrasound: structural decomposition, spectral analysis, exponential stability 2012 R. Marchand
Timothy McDevitt
Roberto Triggiani
+ Logarithmic stability in determination of a coefficient in an acoustic equation by arbitrary boundary observation 2005 Mourad Bellassoued
Masahiro Yamamoto
+ A Global Uniqueness Theorem for an Inverse Boundary Value Problem 1987 John Sylvester
GĆ¼nther Uhlmann
+ Carleman estimates for parabolic equations and applications 2009 Masahiro Yamamoto
+ Sensitivity analysis of an inverse problem for the wave equation with caustics 2014 Gang Bao
Hai Zhang
+ WELL-POSEDNESS AND EXPONENTIAL DECAY OF THE ENERGY IN THE NONLINEAR JORDANā€“MOOREā€“GIBSONā€“THOMPSON EQUATION ARISING IN HIGH INTENSITY ULTRASOUND 2012 Barbara Kaltenbacher
Irena Lasiecka
Maria K. Pospieszalska