Pages that link to "Item:Q2517466"

The following pages link to Indeterminate constants in numerical approximations of PDEs: a pilot study using data mining techniques (Q2517466):

Displaying 8 items.

• Data mining techniques for numerical approximations analysis: a test case of asymptotic solutions to the Vlasov-Maxwell equations (Q554103) (← links)
• A new probabilistic interpretation of the Bramble-Hilbert lemma (Q2175538) (← links)
• Data mining and probabilistic models for error estimate analysis of finite element method (Q2228854) (← links)
• PROBABILISTIC APPROACH TO CHARACTERIZE QUANTITATIVE UNCERTAINTY IN NUMERICAL APPROXIMATIONS (Q5015439) (← links)
• Explicit <i>k</i>-dependence for <i>P</i>_<i>k</i> finite elements in <i>W</i>^<i>m,p</i> error estimates: application to probabilistic laws for accuracy analysis (Q5158607) (← links)
• A new second order Taylor-like theorem with an optimized reduced remainder (Q6056183) (← links)
• Enhancing interpolation and approximation error estimates using a novel Taylor-like formula (Q6591541) (← links)
• A refined first-order expansion formula in \(\mathbb{R}^n\): application to interpolation and finite element error estimates (Q6653516) (← links)