Characterization of Delta Operator for Euler, Bernoulli of Second Kind and Mott Polynomials

International Journal of Pure and Applied Mathematics - Kuwait
doi 10.12732/ijpam.v109i2.13
Full Text
Abstract

Available in full text

Date
Authors
Publisher

Academic Publications

Related search

Characterization of Delta Operator for Euler, Bernoulli of Second Kind and Mott Polynomials

International Journal of Applied Mathematics
Computational TheoryMathematics
2016English

Degenerate Bernoulli Numbers and Polynomials of the Second Kind

International Journal of Mathematical Analysis
2015English

On Poly-Bernoulli Polynomials of the Second Kind With Umbral Calculus Viewpoint

Advances in Difference Equations
Applied MathematicsNumber TheoryAnalysisAlgebra
2015English

A Note on Hermite Poly-Bernoulli Numbers and Polynomials of the Second Kind

Turkish Journal of Analysis and Number Theory
2016English

Some Identities of Symmetry for the Extended Higher-Order Q-Bernoulli Polynomials of the Second Kind

International Journal of Mathematical Analysis
2014English

Some New Formulae for Genocchi Numbers and Polynomials Involving Bernoulli and Euler Polynomials

International Journal of Mathematics and Mathematical Sciences
Mathematics
2014English

Barnes’ Multiple Frobenius-Euler and Poly-Bernoulli Mixed-Type Polynomials

Advances in Difference Equations
Applied MathematicsNumber TheoryAnalysisAlgebra
2014English

Some Identities of Bernoulli, Euler and Abel Polynomials Arising From Umbral Calculus

Advances in Difference Equations
Applied MathematicsNumber TheoryAnalysisAlgebra
2013English

Extended Central Factorial Polynomials of the Second Kind

Advances in Difference Equations
Applied MathematicsNumber TheoryAnalysisAlgebra
2019English

Amanote Research

Note-taking for researchers

Follow Amanote

© 2024 Amaplex Software S.P.R.L. All rights reserved.

Privacy PolicyRefund Policy