Topological Sensitivity Analysis and Kohn-Vogelius Formulation for Detecting a Rigid Inclusion in an Elastic Body
M Hrizi - Taiwanese Journal of Mathematics, 2020 - JSTOR
Our main interest in this work is to detect a rigid inclusion immersed in an isotropic elastic
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
Topological Sensitivity Analysis and Kohn-Vogelius Formulation for Detecting a Rigid Inclusion in an Elastic Body
M Hrizi - TAIWANESE JOURNAL OF MATHEMATICS, 2020 - JSTOR
Our main interest in this work is to detect a rigid inclusion immersed in an isotropic elastic
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
[PDF][PDF] Topological Sensitivity Analysis and Kohn-Vogelius Formulation for Detecting a Rigid Inclusion in an Elastic Body
M Hrizi - TAIWANESE JOURNAL OF MATHEMATICS, 2020 - scholar.archive.org
Our main interest in this work is to detect a rigid inclusion immersed in an isotropic elastic
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
Topological Sensitivity Analysis and Kohn-Vogelius Formulation for Detecting a Rigid Inclusion in an Elastic Body
M Hrizi - Taiwanese Journal of Mathematics, 2020 - projecteuclid.org
Our main interest in this work is to detect a rigid inclusion immersed in an isotropic elastic
body $\Omega $ from a single pair of Cauchy data on $\partial\Omega $ in two dimensions …
body $\Omega $ from a single pair of Cauchy data on $\partial\Omega $ in two dimensions …
Topological Sensitivity Analysis and Kohn-Vogelius Formulation for Detecting a Rigid Inclusion in an Elastic Body
M Hrizi - TAIWANESE JOURNAL OF MATHEMATICS, 2020 - projecteuclid.org
Our main interest in this work is to detect a rigid inclusion immersed in an isotropic elastic
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …
body Ω from a single pair of Cauchy data on∂ Ω in two dimensions. We want to completely …