Pages that link to "Item:Q1033960"
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The following pages link to Sharp inequalities for approximations of classes of periodic convolutions by odd-dimensional subspaces of shifts (Q1033960):
Displaying 16 items.
- Estimates for functionals with a known finite set of moments in terms of deviations of operators constructed with the use of the Steklov averages and finite differences (Q690819) (← links)
- Approximation of convolution classes (Q908463) (← links)
- Sharp Jackson type inequalities for spline approximation on the axis (Q1705782) (← links)
- Sharp estimates for mean square approximations of classes of differentiable periodic functions by shift spaces (Q1792122) (← links)
- New recursive representations for the Favard constants with application to multiple singular integrals and summation of series (Q2015701) (← links)
- Finite shift-invariant subspaces of periodic functions: characterization, approximation, and applications (Q2080458) (← links)
- Optimal subspaces for mean square approximation of classes of differentiable functions on a segment (Q2227897) (← links)
- Estimates of functionals by the second modulus of continuity of even derivatives (Q2258060) (← links)
- Sharp inequalities for approximations of convolution classes on the real line as the limit case of inequalities for periodic convolutions (Q2360283) (← links)
- Sharp estimates for the mean-square approximations of convolution classes by shift spaces on the axis (Q2687467) (← links)
- Optimal subspaces for a periodic convolution class with a \(B\)-kernel. (Q2752684) (← links)
- Estimates for functionals with a known, finite set of moments, in terms of moduli of continuity, and behavior of constants, in the Jackson-type inequalities (Q2849196) (← links)
- Sharp constants for approximations of convolution classes with an integrable kernel by spaces of shifts (Q5228118) (← links)
- Classes of convolutions with a singular family of kernels: Sharp constants for approximation by spaces of shifts (Q5858893) (← links)
- Sharp estimates for mean square approximations of classes of periodic convolutions by spaces of shifts (Q5858897) (← links)
- Fourier analysis in spaces of shifts (Q6188033) (← links)
