activity
20072020
most citedOn Dissipative Quadratic Stochastic Operators

14 citations · 27 across the 10 of their papers we have counts for

collaborators

10 papers

math.DS2020★ 1 cited

Area preserving surface diffeomorphisms with polynomial decay of correlations are ubiquitous

Yakov Pesin, Samuel Senti, Farruh Shahidi

We show that any surface admits an area preserving diffeomorphism with non-zero Lyapunov exponents which is Bernoulli and has polynomial decay of correlations. We establi…

math.DS2020★ 1 cited

Vector valued unified martingale and ergodic theorems with continuous parameter

Farruh Shahidi

We prove martingale-ergodic and ergodic-martingale theorems with continuous parameter for vector valued Bochner integrable functions. We first prove almost everywhere convergence o…

math.DS2018★ 6 cited

Thermodynamics via inducing

Farruh Shahidi, Agnieszka Zelerowicz

We consider continuous maps on compact metric spaces admitting inducing schemes of hyperbolic type introduced in [15] as well as the induced maps $\tilde{f}:\tilde{X}\to…

cs.GR2014★ 3 cited

Forward and Inverse Kinematics Seamless Matching Using Jacobian

Zeeshan Bhatti, Asadullah Shah, Farruh Shahidi +1

In this paper the problem of matching Forward Kinematics (FK) motion of a 3 Dimensional (3D) joint chain to the Inverse Kinematics (IK) movement and vice versa has been addressed.…

math.DS2012

The dynamics of doubly stochastic operators on finite dimensional simplex

Farruh Shahidi, Rasul Ganikhodzhaev

We define a doubly stochastic operator on a finite dimensional simplex and study the limit behavior of the trajectories under doubly stochastic operators. We prove that except for…

math.FA2012★ 1 cited

Mean Ergodic Theorems in Hilbert-Kaplansky spaces

Farruh Shahidi, Inomjon Ganiev

We prove the mean ergodic theorem of von Neumann in a Hilbert-Kaplansky space. We also prove a multiparameter, modulated, subsequential and a weighted mean ergodic theorems in a Hi…