Pages that link to "Item:Q630290"
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The following pages link to Determination of Riesz bounds for the spline basis with the help of trigonometric polynomials (Q630290):
Displaying 10 items.
- Sampling and reconstruction in shift invariant spaces of B-spline functions (Q518512) (← links)
- Construction of polynomials of a special kind and examples of their application in the theory of power series and in the wavelet theory (Q646838) (← links)
- Perturbation theorems for regular sampling in wavelet subspaces (Q2105882) (← links)
- Analogs of the Riesz identity, and sharp inequalities for derivatives and differences of splines in the integral metric (Q2210129) (← links)
- Efficient computation of Favard constants and their connection to Euler polynomials and numbers (Q2227018) (← links)
- Stability results for Gabor frames and the \(p\)-order hold models (Q2412699) (← links)
- Schoenberg's polynomial \(B\)-splines of odd degrees: a brief review of application (Q2838929) (← links)
- 𝑝-Riesz bases in quasi shift invariant spaces (Q4686252) (← links)
- Average sampling and reconstruction in shift-invariant spaces and variable bandwidth spaces (Q5215402) (← links)
- Stability condition and Riesz bounds for exponential splines (Q6587471) (← links)
