Convergence in Variation and Rates of Approximation for Bernstein-Type Polynomials and Singular Convolution Integrals
By Carlo Bardaro, Paul L. Butzer, R. Stens, Gianluca Vinti. 2003
87 citations recorded by the source corpus.
Subfields: Numerical Analysis, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/7594be9a49fea083ad02a29d773bd3e93eca6f98
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Numerical Analysis
- Tuncer Acar
- Ilaria Mantellini
- Ali Aral
- Carlo Bardaro
- Gianluca Vinti
- Danilo Costarelli
- Syed Abdul Mohiuddine
- Gülsüm Ulusoy
In Statistics and Probability
- Tuncer Acar
- Gianluca Vinti
- Ali Aral
- Ilaria Mantellini
- Carlo Bardaro
- Luca Zampogni
- Danilo Costarelli
- Gülsüm Ulusoy
Citations in the corpus
- Approximation properties in abstract modular spaces for a class of general sampling-type operators (2006, background): “The family ð Þ also includes other classic discrete operators like Bernstein polynomials, Szász-Mirak’jan and Baskakov operators [1].”
- Approximation Results for a General Class of Kantorovich Type Operators (2014, background): “Kantorovich sampling type operators were introduced in [5] and studied in [38, 21, 39, 8, 22]; see also [26, 3].”
- On Pointwise Convergence of q-Bernstein Operators and Their q-Derivatives (2015, methodology): “(See [6]) Let f ∈ C 0, 1 and (qn) denote a sequence such that 0 < qn < 1 and qn → 1 as n → ∞.”