Mar 20, 2017 · Abstract:In this paper we extend the works of Tancer and of Malgouyres and Francés, showing that (d,k)-collapsibility is NP-complete for ...

Jul 24, 2017 · In this paper we extend the works of Tancer, Malgouyres and Francés, showing that ( d , k ) -Collapsibility is NP-complete for d ≥ k + 2 ...

In this paper we extend the works of Tancer and of Malgouyres and Francés, showing that $(d,k)$-collapsibility is NP-complete for $d\geq k+2$ except $(2,0)$ ...

PDF | In this paper we extend the work of Tancer, and of Malgouyres and Franc\'es, showing that $(d,k)$-collapsibility is NP-complete for $d\geq k+2$.

Abstract In this paper we extend the works of Tancer, Malgouyres and Francés, showing that (d, k)-Collapsibility is NP-complete for d ≥ k + 2 except (2, ...

In this paper we extend the works of Tancer, Malgouyres and Francés, showing that $$(d,k)$$ -Collapsibility is NP-complete for $$d\ge k+2$$ except (2, 0).

Apr 5, 2019 · COLLAPSIBILITY TO A SUBCOMPLEX OF A GIVEN DIMENSION IS NP-COMPLETE. 5. Theorem 3.2. The (d, k)-Collapsibility problem is NP-complete for d ≥ k + ...

We prove that it is NP-complete to decide whether a given (3-dimensional) simplicial complex is collapsible. This work extends a result of Malgouyres and ...

Jun 22, 2010 · Malgouyres and Francés [MF08] proved that it is NP-complete to decide, whether a given 3-dimensional complex collapses to a given 1-dimensional ...

Collapsibility to a subcomplex of a given dimension is NP-complete. Discrete & Computational Geometry 59 (1), pp. 246-251, 2018. Show abstract arXiv Journal ...