Sep 20, 2021 · Abstract:We characterize homotopical equivalences between causal DAG models, exploiting the close connections between partially ordered set ...
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Feb 20, 2023 · Abstract:In this paper, we construct a pointed CW complex called the magnitude homotopy type for a given metric space X and a real parameter ...
Abstract. In this paper, we construct a pointed CW complex called the magnitude homotopy type for a given metric space $X$ and a real parameter $\ell \geq.
Globally hyperbolic spacetimes admitting infinitely many causal (and timelike) homotopy classes of curves joining two prescribed points, are exhibited and ...
In topology, a branch of mathematics, two continuous functions from one topological space to another are called homotopic if one can be "continuously ...
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Abstract and Figures. Globally hyperbolic spacetimes admitting infinitely many causal (and timelike) homotopy classes of curves joining two prescribed points, ...
Abstract. Globally hyperbolic spacetimes admitting infinitely many causal (and timelike) homotopy classes of curves joining two prescribed points, are exhibited ...
Mar 30, 2023 · Idea. Directed Homotopy Theory is a variant of homotopy theory which aims to study the properties of directed spaces.
Jul 3, 2023 · In this paper, we construct a pointed CW complex called the magnitude homotopy type for a given metric space X and a real parameter l ≥ 0.
Mar 27, 2023 · Finally, at the bottom-most layer, we use a homotopy category to define equivalences among causal models. The Grothendieck Category of Elements ...