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The following pages link to Identifying the radiative coefficient of an evolutional type heat conduction equation by optimization method (Q1039464):

Displaying 15 items.

Uniqueness and stability of the minimizer for a binary functional arising in an inverse heat conduction problem (Q549781) (← links)
An inverse coefficient problem for the heat equation in the case of nonlocal boundary conditions (Q714067) (← links)
An inverse radiative coefficient problem arising in a two-dimensional heat conduction equation with a homogeneous Dirichlet boundary condition in a circular section (Q892368) (← links)
Identifying the radiative coefficient of heat conduction equations from discrete measurement data (Q1021870) (← links)
An inverse problem of reconstructing option drift rate from market observation data (Q2126775) (← links)
Drift coefficient inversion problem of Kolmogorov-type equation (Q2144833) (← links)
Error estimates for the full discretization of a semilinear parabolic problem with an unknown source (Q2229122) (← links)
An optimal control method for nonlinear inverse diffusion coefficient problem (Q2251575) (← links)
An inverse problem of determining the shape of rotating body by temperature measurements (Q2295879) (← links)
Simultaneously identifying the thermal conductivity and radiative coefficient in heat equation from Dirichlet and Neumann boundary measured outputs (Q2660874) (← links)
The homotopy method for identifying the radiative source term in the heat conduction problem (Q2805615) (← links)
An inverse problem of identifying the coefficient in a Kolmogorov type equation (Q2824273) (← links)
An inverse problem of identifying the source coefficient in a degenerate heat equation (Q3456539) (← links)
A TRACE-TYPE FUNCTIONAL METHOD FOR DETERMINATION OF A COEFFICIENT IN AN INVERSE HEAT CONDUCTION PROBLEM (Q4554839) (← links)
Reconstruction of the perfusion coefficient from temperature measurements using the conjugate gradient method (Q4641581) (← links)