Pages that link to "Item:Q2352304"

The following pages link to A globally convergent numerical method for a coefficient inverse problem for a parabolic equation (Q2352304):

Displaying 8 items.

• Global superconvergence of finite element methods for parabolic inverse problems. (Q993300) (← links)
• Determination of thermophysical characteristics in a nonlinear inverse heat transfer problem (Q2101932) (← links)
• Parameter estimation with the multigrid-homotopy method for a nonlinear diffusion equation (Q2146347) (← links)
• A gradient-based approach for identification of the zeroth-order coefficient \(p(x)\) in the parabolic equation \(u_t=(k(x)u_x)_x-p(x)u\) from Dirichlet-type measured output (Q2422500) (← links)
• Convergence theorem for a numerical method of a 1<i>D</i> coefficient inverse problem (Q2875561) (← links)
• Comparative analysis of inverse coefficient problems for parabolic equations. Part III: Conjugate gradient method and coarse-fine grid algorithm (Q3111150) (← links)
• Convergent numerical methods for parabolic equations with reversed time via a new Carleman estimate (Q4973545) (← links)
• Direct collocation method for identifying the initial conditions in the inverse wave problem using radial basis functions (Q5240409) (← links)