activity
20052018
most citedTopological entropy for non-uniformly continuous maps

8 citations · 20 across the 8 of their papers we have counts for

collaborators

8 papers

math.DS2018

Foliations and Conjugacy II: The Mendes Conjecture for Time-One Maps of Flows

Jorge Groisman, and Zbigniew Nitecki

A diffeomorphism in the plane is Anosov if it has a hyperbolic splitting at every point of the plane. The two known topological conjugacy classes of…

math.GT2018

Crossing Matrices of Positive Braids

Mauricio Gutierrez, Zbigniew Nitecki

The crossing matrix of a braid on strands is the integer matrix with zero diagonal whose entry is the algebraic number (positive minus negative) of crossings…

math.DS2013★ 3 cited

Foliations and Conjugacy:Anosov Structures in the plane

Jorge Groisman, Zbigniew Nitecki

In a non-compact setting, the notion of hyperbolicity, and the associated structure of stable and unstable manifolds (for unbounded orbits), is highly dependent on the choice of me…

math.HO2011★ 5 cited

Subsum Sets: Intervals, Cantor Sets, and Cantorvals

Zbigniew Nitecki

Given a sequence converging to zero, we consider the set of numbers which are sums of (infinite, finite, or empty) subsequences. When the original sequence is not absolutely summab…

math.DS2006★ 2 cited

On the genesis of symbolic dynamics as we know it

Ethan M. Coven, Zbigniew H. Nitecki

WE trace the beginning of symbolic dynamics--the study of the shift dynamical system--as it arose from the use of coding to study recurrence and transitivity properties of geodesic…

math.DS2006

Topological entropy of m-fold maps on trees

Jozef Bobok, Zbigniew Nitecki

We establish the analogue for maps on trees of the result established in two papers by the first author for interval maps, that a continuous self- map for which all but countably m…