E-LIB Suche - Ergebnisse für: Katthän, Lukas

1

MarShie: a clearing protocol for 3D analysis of single cell..:

Mertens, Till Fabian ; Liebheit, Alina Tabea ; Ehl, Johanna...
Nature Communications. 15 (2024) 1 - p. , 2024

Link: https://doi.org/10.1038/..

2

The Koszul homology algebra of the second Veronese is gener..:

Conca, Aldo ; Katthän, Lukas ; Reiner, Victor
Journal of Algebra. 571 (2021) - p. 179-189 , 2021

Link: https://doi.org/10.1016/..

3

Graded Cohen–Macaulay Domains and Lattice Polytopes with Sh..:

Katthän, Lukas ; Yanagawa, Kohji
Discrete & Computational Geometry. 68 (2021) 2 - p. 608-617 , 2021

Link: https://doi.org/10.1007/..

4

The structure of DGA resolutions of monomial ideals:

Katthän, Lukas
Journal of Pure and Applied Algebra. 223 (2019) 3 - p. 1227-1245 , 2019

Link: https://doi.org/10.1016/..

5

Linear Maps in Minimal Free Resolutions of Stanley-Reisner ..:

Katthän, Lukas
Mathematics. 7 (2019) 7 - p. 605 , 2019

Link: https://doi.org/10.3390/..

6

Which series are Hilbert series of graded modules over stan..:

Katthän, Lukas ; Moyano‐Fernández, Julio José ; Uliczka, Jan
Mathematische Nachrichten. 293 (2019) 1 - p. 129-146 , 2019

Link: https://doi.org/10.1002/..

7

Smooth Centrally Symmetric Polytopes in Dimension 3 are IDP:

Beck, Matthias ; Haase, Christian ; Higashitani, Akihiro...
Annals of Combinatorics. 23 (2019) 2 - p. 255-262 , 2019

Link: https://doi.org/10.1007/..

8

When is a Polynomial Ideal Binomial After an Ambient Automo..:

Katthän, Lukas ; Michałek, Mateusz ; Miller, Ezra
Foundations of Computational Mathematics. 19 (2018) 6 - p. 1363-1385 , 2018

Link: https://doi.org/10.1007/..

9

HOW TO COMPUTE THE STANLEY DEPTH OF A MODULE:

ICHIM, BOGDAN ; KATTHÄN, LUKAS ; MOYANO-FERNÁNDEZ, JULIO JOSÉ
Mathematics of Computation. 86 (2017) 303 - p. 455-472 , 2017

Link: https://www.jstor.org/st..

10

A non-Golod ring with a trivial product on its Koszul homol..:

Katthän, Lukas
Journal of Algebra. 479 (2017) - p. 244-262 , 2017

Link: https://doi.org/10.1016/..

11

Finding binomials in polynomial ideals:

Jensen, Anders ; Kahle, Thomas ; Katthän, Lukas
Research in the Mathematical Sciences. 4 (2017) 1 - p. , 2017

Link: https://doi.org/10.1186/..

12

Stanley depth and the lcm-lattice:

Ichim, Bogdan ; Katthän, Lukas ; Moyano-Fernández, Julio José
Journal of Combinatorial Theory, Series A. 150 (2017) - p. 295-322 , 2017

Link: https://doi.org/10.1016/..

13

Ehrhart Theory of Spanning Lattice Polytopes:

Hofscheier, Johannes ; Katthän, Lukas ; Nill, Benjamin
International Mathematics Research Notices. 2018 (2017) 19 - p. 5947-5973 , 2017

Link: https://doi.org/10.1093/..

14

The Golod property for Stanley–Reisner rings in varying cha..:

Katthän, Lukas
Journal of Pure and Applied Algebra. 220 (2016) 6 - p. 2265-2276 , 2016

Link: https://doi.org/10.1016/..

15

A canonical module characterization of Serre's (R1):

Katthän, Lukas ; Yanagawa, Kohji
Communications in Algebra. 45 (2016) 2 - p. 600-605 , 2016

Link: https://doi.org/10.1080/..