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M. Mursaleen

6 papers hereh-index 12581 citations51 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author4
  • last author2

Across the 6 of 6 papers where every author was matched, so the position is known.

fields
  • math.CA5
  • cs.LG1
same name
  • M. Mursaleen — 11 papers, h 21
  • M. Mursaleen — 2 papers, h 36
  • M. Mursaleen — 1 paper, h 1
  • M. Mursaleen — 1 paper, h 0
  • M. Mursaleen — 1 paper, h 5
  • M. Mursaleen — 1 paper, h 13

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20152025
most citedOn (p,q)-analogue of Bernstein Operators (Revised)

7 citations · 23 across the 6 of their papers we have counts for

collaborators
Showing 2015Show all

4 papers · 1 filter

math.CA2015★ 2 cited

Approximation by Kantorovich type (p,q)-Bernstein-Schurer Operators

M. Mursaleen, Faisal Khan

In this paper, we introduce a Shurer type genaralization of (p,q)-Bernstein-Kantorovich operators based on (p,q)-integers and we call it as (p,q)-Bernstein-Schurer Kantorovich oper…

math.CA2015★ 5 cited

Approximation by (p,q)-Lorentz polynomials on a compact disk

M. Mursaleen, Faisal Khan, Asif Khan

In this paper, we introduce a new analogue of Lorentz polynomials based on (p,q)-integers and we call it as (p,q)-Lorentz polynomials. We obtain quantitative estimate in the Vorono…

math.CA2015★ 5 cited

Some approximation results by Bernstein-Kantorovich operators based on (p,q)-integers

M. Mursaleen, Khursheed J. Ansari, Asif Khan

In this paper, First we have given the modified form of (p,q)-analogues of Bernstein and Bernstein operators [21-23] and then we introduce a new analogue of Bernstein-Kantorovich o…

math.CA2015★ 7 cited

On (p,q)-analogue of Bernstein Operators (Revised)

M. Mursaleen, Khursheed J. Ansari, Asif Khan

In the present article, we have given a corrigendum to our paper ``On (p,q)-analogue of Bernstein operators" published in Applied Mathematics and Computation 266 (2015) 874-882.

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