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ORCIDJournal of Applied and Computational Topology, Volume 4
Volume 4, Number 1, March 2020
- Sergio Rajsbaum, Shmuel Weinberger:
Geometric and Topological Methods in Computer Science (special 10th anniversary GETCO conference, 2018). 1-2 - Ayse Borat, Mark Grant:
Directed topological complexity of spheres. 3-9 - Eric Goubault
, Michael Farber, Aurélien Sagnier:
Directed topological complexity. 11-27 - Wojtek Chacholski, Ran Levi, Roy Meshulam:
On the topology of complexes of injective words. 29-44 - Krzysztof Ziemianski:
Spaces of directed paths on pre-cubical sets II. 45-78 - Dmitry N. Kozlov:
A combinatorial method to compute explicit homology cycles using Discrete Morse Theory. 79-100 - Martin Raussen:
Pair component categories for directed spaces. 101-139 - Pierre Fraigniaud, Sergio Rajsbaum, Corentin Travers:
A lower bound on the number of opinions needed for fault-tolerant decentralized run-time monitoring. 141-179 - Jorge Aguilar-Guzmán, Jesus Gonzalez, José Luis León-Medina:
Homotopy type of skeleta of the flag complex over a finite vector space and generalized Galois numbers. 181-198
Volume 4, Number 2, June 2020
- Yuliy Baryshnikov, Robert Ghrist:
Minimal unimodal decomposition on trees. 199-209 - Eric Berry, Yen-Chi Chen, Jessi Cisewski-Kehe, Brittany Terese Fasy:
Functional summaries of persistence diagrams. 211-262 - Hannah Alpert:
Discrete configuration spaces of squares and hexagons. 263-280 - Anastasios Stefanou:
Tree decomposition of Reeb graphs, parametrized complexity, and applications to phylogenetics. 281-308 - Paul Bendich, Peter Bubenik, Alexander Wagner:
Stabilizing the unstable output of persistent homology computations. 309-338
Volume 4, Number 3, September 2020
- Peter Bubenik, Alexander Wagner:
Embeddings of persistence diagrams into Hilbert spaces. 339-351 - Michael J. Catanzaro, Justin M. Curry, Brittany Terese Fasy, Janis Lazovskis, Greg Malen, Hans Riess, Bei Wang, Matthew Zabka:
Moduli spaces of morse functions for persistence. 353-385 - Mickaël Buchet, Emerson G. Escolar:
Every 1D persistence module is a restriction of some indecomposable 2D persistence module. 387-424 - Michal Adamaszek, Henry Adams, Ellen Gasparovic, Maria Gommel, Emilie Purvine, Radmila Sazdanovic, Bei Wang, Yusu Wang, Lori Ziegelmeier:
On homotopy types of Vietoris-Rips complexes of metric gluings. 425-454
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