Some Generalizations and Basic (or q-) Extensions of the Bernoulli, Euler
By Hari M. Srivastava. 2011
267 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/074139a77a794fe99f8fe6dd0b3cf5ec7ef2b7d5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Mehwish Jabeen
- S. Malik
- M. Nasiruzzaman
- Rabbiya Manzoor
- S. Riaz
- M. Mursaleen
- A. Al-Abied
- Abdullah Alotaibi
Citations in the corpus
- Explicit formulas for p-adic integrals: approach to p-adic distributions and some families of special numbers and polynomials. (2019, unknown): “[6], for detail, see also [56], [36], [77], [115], [117]).”
- Some Coefficient Inequalities of q-Starlike Functions Associated with Conic Domain Defined by q-Derivative (2018, methodology): “Research Article Some Coefficient Inequalities of q-Starlike Functions Associated with Conic Domain Defined by q-Derivative Shahid Mahmood ,1 Mehwish Jabeen,2 Sarfraz NawazMalik ,2 H. M. Srivastava ,3,4 Rabbiya Manzoor,2 and S. M. Jawwad Riaz2 1Department of Mechanical Engineering, Sarhad University”
- Some approximation results involving the q‐Szász–Mirakjan–Kantorovich type operators via Dunkl's generalization (2017, background): “; q/ is defined by (see, for example, [15–17] and [18]; see also the recent works [19] and [20] dealing with the q-analysis)”
- Generating functions for generalized Stirling type numbers, Array type polynomials, Eulerian type polynomials and their applications (2011, background): “, where δn,0 denotes the Kronecker symbol (see [13], [29], [46]).”