Statistical convergence and ideal convergence for sequences of functions
By M. Balcerzak, Katarzyna Dems, Andrzej Komisarski. 2007
211 citations recorded by the source corpus.
Subfields: Applied Mathematics, Numerical Analysis, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/0ba015b9ffc1939b4041e6aa9c2eff5270411e8f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Syed Abdul Mohiuddine
- Abdullah Alotaibi
- Mohammad Mursaleen
- Bipan Hazarika
- Kamil Demirci
- E. Kara
- Metin Basarir
- B. Tripathy
In Numerical Analysis
- Syed Abdul Mohiuddine
- Kamil Demirci
- Sevda Karakus
- Bipan Hazarika
- Ahmad M. Alghamdi
- Mohammad Mursaleen
- Oktay Duman
In Statistics and Probability
- Syed Abdul Mohiuddine
- Abdullah Alotaibi
- Mohammad Mursaleen
- Bipan Hazarika
- Kamil Demirci
- Sevda Karakus
- Ahmad M. Alghamdi
- Oktay Duman
Citations in the corpus
- Equi-statistical convergence of positive linear operators (2008, background): “Recently various kinds of statistical convergence for sequences of functions have been introduced by Balcerzak et al. [2] (see also [6]).”
- On ideal convergence in probabilistic normed spaces (2012, unknown): “[2] and by Komisarski [13].”
- On I-convergence in random 2-normed spaces (2011, background): “One of its generalizations is the ideal convergence or I-con- vergence which was introduced by Kostyrko et al [11] and studied by Balcerzak et al [2], Das et al [3], and Komisarski [12].”
- Ideal relatively uniform convergence with Korovkin and Voronovskaya types approximation theorems (2019, background): “[7] while the idea of I-uniformly convergent sequence (1k) of real-valued functions was discussed by Filipów and Staniszewski [20].”