Bernstein type inequality in the shift-invariant spaces
V. Babenko, A. Ligun, S. Spektor

TL;DR
This paper establishes a Bernstein-type inequality within shift-invariant spaces of L2(R), providing theoretical bounds relevant for signal processing and approximation theory.
Contribution
It introduces a novel Bernstein inequality specifically tailored for shift-invariant spaces in L2(R), expanding the theoretical framework.
Findings
Proves a new Bernstein inequality for shift-invariant spaces
Provides bounds that can be applied in signal analysis
Enhances understanding of approximation properties in L2(R)
Abstract
We are proving a Bernstein type inequality in the shift-invariant spaces of .
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Taxonomy
TopicsApproximation Theory and Sequence Spaces · Advanced Banach Space Theory · Optimization and Variational Analysis
