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Shape optimization, control and inverse problems for PDEs

Shape optimization, control and inverse problems for PDEs

Shape optimization, control and inverse problems for PDEs

Last updated on March 17, 2022

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OFSMP-2019: Operators, Functions, and Systems of Mathematical Physics Conference OFSMP-2019: Operators, Functions, and Systems of Mathematical Physics Conference
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Seminar – Rotors Imbalance Suppression by Optimal Control Seminar – Rotors Imbalance Suppression by Optimal Control

Last Publications

An inverse problem for Moore-Gibson-Thompson equation arising in high intensity ultrasound

Averaged turnpike property for differential equations with random constant coefficients. Mathematical Control and Related Fields

Boundary Controllability for the 1D Moore-Gibson-Thompson equation

Controllability properties from the exterior under positivity constraints for a 1-D fractional heat equation

Discrete Carleman estimates and application to controllability for a fully-discrete parabolic operator with dynamic boundary conditions

  • Controllability properties from the exterior under positivity constraints for a 1-D fractional heat equation
  • Boundary Controllability for the 1D Moore-Gibson-Thompson equation
  • Averaged turnpike property for differential equations with random constant coefficients. Mathematical Control and Related Fields
  • Discrete Carleman estimates and application to controllability for a fully-discrete parabolic operator with dynamic boundary conditions
  • An inverse problem for Moore-Gibson-Thompson equation arising in high intensity ultrasound
  • Controllability properties from the exterior under positivity constraints for a 1-D fractional heat equation
  • Boundary Controllability for the 1D Moore-Gibson-Thompson equation
  • Averaged turnpike property for differential equations with random constant coefficients. Mathematical Control and Related Fields
  • Discrete Carleman estimates and application to controllability for a fully-discrete parabolic operator with dynamic boundary conditions
  • An inverse problem for Moore-Gibson-Thompson equation arising in high intensity ultrasound
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