Pages that link to "Item:Q255642"
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The following pages link to A posteriori error estimates for time-dependent reaction-diffusion problems based on the Payne-Weinberger inequality (Q255642):
Displaying 8 items.
- Explicit constants in Poincaré-type inequalities for simplicial domains and application to a posteriori estimates (Q267676) (← links)
- Estimates for the difference between exact and approximate solutions of parabolic equations on the basis of Poincaré inequalities for traces of functions on the boundary (Q517146) (← links)
- Functional approach to the error control in adaptive IgA schemes for elliptic boundary value problems (Q724524) (← links)
- Estimates of the distance to the exact solution of parabolic problems based on local Poincaré type inequalities (Q906539) (← links)
- Fully reliable error control for first-order evolutionary problems (Q1732402) (← links)
- Guaranteed error bounds and local indicators for adaptive solvers using stabilised space-time IgA approximations to parabolic problems (Q2203513) (← links)
- On a renewed approach to a posteriori error bounds for approximate solutions of reaction-diffusion equations (Q2290598) (← links)
- Poincaré Type Inequalities for Vector Functions with Zero Mean Normal Traces on the Boundary and Applications to Interpolation Methods (Q5223299) (← links)
