E. Özçag

most citedDifferential-algebraic approach to constructing representations of commuting differentiations in functional spaces and its application to nonlinear integrable dynamical systems

5 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.CA2014

Defining Incomplete Gamma Type Function with Negative Arguments and Polygamma functions $ψ^{(n)} (- m)$

Emin Özçağ, İnci Ege

In this paper the incomplete gamma function $γ (α, x)$ and its derivative is considered for negative values of $α$ and the incomplete gamma type function $γ_{*} (α, x_{-})$ is introduced.…

nlin.SI2013★ 1 cited

The Lax integrability of a two-component hierarchy of the Burgers type dynamical systems within asymptotic and differential-algebraic approaches

Denis L. Blackmore, Anatolij K. Prykarpatski, Emin Özçağ +1

The Lax type integrability of a two-component polynomial Burgers type dynamical system within a differential-algebraic approach is studied, its linear adjoint matrix Lax representa…

nlin.SI2013★ 5 cited

Differential-algebraic approach to constructing representations of commuting differentiations in functional spaces and its application to nonlinear integrable dynamical systems

Anatolij K. Prykarpatski, Emin Özçağ, Kamal Soltanov

There is developed a differential-algebraic approach to studying the representations of commuting differentiations in functional differential rings under nonlinear differential con…

Defining Incomplete Gamma Type Function with Negative Arguments and Polygamma functions ψ(n)(−m)

The Lax integrability of a two-component hierarchy of the Burgers type dynamical systems within asymptotic and differential-algebraic approaches

Differential-algebraic approach to constructing representations of commuting differentiations in functional spaces and its application to nonlinear integrable dynamical systems

Defining Incomplete Gamma Type Function with Negative Arguments and Polygamma functions $ψ^{(n)} (- m)$