Pages that link to "Item:Q2739704"

The following pages link to On the exact asymptotics of the best relative approximations of classes of periodic functions by splines (Q2739704):

Displaying 13 items.

• On the exact values of the best approximations of classes of differentiable periodic functions by splines (Q368203) (← links)
• On the exact estimates of the best spline approximations of functions (Q871261) (← links)
• Approximation of functions from \(C^ r\) by splines of minimal defect (Q920311) (← links)
• Exact values of best approximations for classes of periodic functions by splines of deficiency 2 (Q1033958) (← links)
• Limit relation for various methods of approximation of periodic functions by splines and trigonometric polynomials (Q1089852) (← links)
• A Gibbs phenomenon for spline functions (Q1178504) (← links)
• On the ``hidden'' harmonics associated to best approximants due to quasi-periodicity in splitting phenomena (Q1739546) (← links)
• Asymptotic behavior of the best uniform approximations of individual functions by splines (Q1812897) (← links)
• An exact inequality of Jackson-Chernykh type for spline approximations of periodic functions (Q2332065) (← links)
• On the best approximation of classes of periodic functions by splines under restrictions on their derivatives. (Q2752662) (← links)
• Nonsymmetric approximations of classes of periodic functions by splines of defect 2 and Jackson-type inequalities (Q3076470) (← links)
• (Q3076499) (← links)
• Best restriction \(L_{1}\)-approximation of periodic convolution class by generalized splines (Q6486839) (← links)