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20182023
most citedAlgebraic entropy on topologically quasihamiltonian groups

1 citations · 2 across the 7 of their papers we have counts for

collaborators

9 papers

math.GR2023

The algebraic entropy of one-dimensional finitary linear cellular automata

Hasan Akın, Dikran Dikranjan, Anna Giordano Bruno +1

The aim of this paper is to present one-dimensional finitary linear cellular automata on from an algebraic point of view. Among various other results, we: (i) sho…

eess.SY2023

Optimality-preserving Reduction of Chemical Reaction Networks

Kim G. Larsen, Daniele Toller, Mirco Tribastone +2

Across many disciplines, chemical reaction networks (CRNs) are an established population model defined as a system of coupled nonlinear ordinary differential equations. In many app…

math.GR2021

Groups with cofinite Zariski topology and potential density

Marco Bonatto, Dikran Dikranjan, Daniele Toller

Tkachenko and Yaschenko [34] characterized the abelian groups G such that all proper unconditionally closed subsets of G are finite, these are precisely the abelian groups G having…

math.GR2020

Intrinsic entropy for generalized quasimetric semilattices

Ilaria Castellano, Dikran Dikranjan, Domenico Freni +2

We introduce the notion of intrinsic semilattice entropy in the category of generalized quasimetric semilattices and contractive homomorphisms. By…

math.GR2019

ERRATA CORRIGE: Intrinsic algebraic entropy

Daniele Toller, Simone Virili

The notion of intrinsic algebraic entropy of an endomorphism of a given Abelian group has been recently introduced in [D. Dikranjan, A. Giordano Bruno, L. Salce, S. Virili, Intrins…

math.DS2019★ 1 cited

Algebraic entropy on topologically quasihamiltonian groups

Wenfei Xi, Menachem Shlossberg, Daniele Toller

We study the algebraic entropy of continuous endomorphisms of compactly covered, locally compact, topologically quasihamiltonian groups. We provide a Limit-free formula which helps…