activity
20052009
most citedN Infinite Dimensional Quadratic Volterra Operators

40 citations · 65 across the 7 of their papers we have counts for

collaborators

8 papers

math.FA2009

On quantum quadratic operators of $\bm_2(\mathbb{C})$ and their dynamics

Farrukh Mukhamedov, Hasan Akin, Seyit Temir +1

In the present paper we study nonlinear dynamics of quantum quadratic operators (q.q.o) acting on the algebra of matrices $\bm_2(\bc)$. First, we describe q.q.o. with H…

math.FA2008★ 5 cited

A Note on Dominant Contractions of Jordan Algebras

Farrukh Mukhamedov, Seyit Temir, Hasan Akin

In the paper we consider two positive contractions such that , here $(A,\t)$ is a semi-finite -algebra. If there is an $n_{…

math.FA2007★ 16 cited

On phase transitions of the Potts model with three competing interactions on Cayley tree

Hasan Akin, Seyit Temir

In the present paper we study a phase transition problem for the Potts model with three competing interactions, the nearest neighbors, the second neighbors and triples of neighbors…

math.FA2006★ 1 cited

On multiparameter Weighted ergodic theorem for Noncommutative L_{p}-spaces

Farrukh Mukhamedov, Maksut Mukhamedov, Seyit Temir

In the paper we consider absolute contractions of von Neumann algebra $\M$ with normal, semi-finite, faithful trace, and prove that for every bounded Besicovitch…

math.OA2005★ 3 cited

On stability properties of positive contractions of -spaces accosiated with finite von Neumann algebras

Farrukh Mukhamedov, Hasan Akin, Seyit Temir

In the paper we extent the notion of Dobrushin coefficient of ergodicity for positive contractions defined on -space associated with finite von Neumann algebra, and in terms o…

math.FA2005★ 40 cited

N Infinite Dimensional Quadratic Volterra Operators

Farrukh Mukhamedov, Hasan Akin, Seyit Temir

In this paper we study a class of quadratic operators named by Volterra operators on infinite dimensional space. We prove that such operators have infinitely many fixed points and…