Pages that link to "Item:Q1369240"

The following pages link to Forward and converse theorems of polynomial approximation for exponential weights on \([-1,1]\). II (Q1369240):

Displaying 19 items.

• On the Favard-type theorem and the Jackson-type theorem. II (Q420253) (← links)
• Painlevé V and a Pollaczek-Jacobi type orthogonal polynomials (Q619059) (← links)
• Canonical products and the weights \(\exp (-| x| ^{\alpha})\), \(\alpha >1\), with applications (Q1089541) (← links)
• Uniform and mean approximation by certain weighted polynomials, with applications (Q1103796) (← links)
• Converse and smoothness theorems for Erdős weights in \(L_p\) \((0<p\leq\infty)\) (Q1266096) (← links)
• Smoothness theorems for Erdős weights. II (Q1284490) (← links)
• A characterization of smoothness for Freud weights (Q1298587) (← links)
• Smoothness theorems for generalized symmetric Pollaczek weights on \((-1,1)\) (Q1300799) (← links)
• Forward and converse theorems of polynomial approximation for exponential weights on \([-1,1]\). I (Q1369239) (← links)
• Exponentially weighted polynomial approximation for absolutely continuous functions (Q1751951) (← links)
• Pointwise convergence of derivatives of Lagrange interpolation polynomials for exponential weights (Q1765263) (← links)
• On weighted approximation with Jacobi weights (Q1801177) (← links)
• Approximation with exponential weights in \([-1,1]\) (Q1849175) (← links)
• Approximation by weighted polynomials (Q1867267) (← links)
• Polynomial approximation with Pollaczek-type weights. A survey (Q2301265) (← links)
• Polynomial approximation with an exponential weight on the real semiaxis (Q2439820) (← links)
• (Q3629290) (← links)
• Limit theorems of polynomial approximation with exponential weights (Q5453523) (← links)
• Hermite and Hermite-Fejér interpolation at Pollaczek zeros (Q6661012) (← links)