Vadim Weinstein

activity

20232026

most citedConvex Embeddability and Knot Theory

1 citations · 1 across the 6 of their papers we have counts for

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4 papers · 1 filter

math.LO2026

Borel classification of simplicial complexes and non-compact $2$ - and $3$ -manifolds

Martina Iannella, Vadim Weinstein

We generalize the Stone space of ultrafilters on Boolean algebras and prove a generalization of Stone duality which is applicable to locally compact Polish spaces. Using this, we o…

math.LO2025

$G$ -systems and 4E Cognitive Science

Vadim K. Weinstein

We introduce a class dynamical systems called $G$ -systems equipped with a coupling operation. We use $G$ -systems to define the notions of dependence (borrowed from dependence logic…

math.LO2023

Piecewise convex embeddability on linear orders

Martina Iannella, Alberto Marcone, Luca Motto Ros +1

Given a nonempty set $L$ of linear orders, we say that the linear order $L$ is $L$ -convex embeddable into the linear order $L^{'}$ if it is possible to partition $…

math.LO2023★ 1 cited

Convex Embeddability and Knot Theory

Martina Iannella, Alberto Marcone, Luca Motto Ros +1

We consider countable linear orders and study the quasi-order of convex embeddability and its induced equivalence relation. We obtain both combinatorial and descriptive set-theoret…

Borel classification of simplicial complexes and non-compact 2- and 3-manifolds

G-systems and 4E Cognitive Science

Piecewise convex embeddability on linear orders

Convex Embeddability and Knot Theory

Borel classification of simplicial complexes and non-compact $2$ - and $3$ -manifolds

$G$ -systems and 4E Cognitive Science