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ORCIDDaniel Neuen
Person information
- affiliation: Simon Fraser University, Burnaby, Canada
- affiliation (former): CISPA Helmholtz Center for Information Security, Saarbrücken, Germany
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2020 – today
- 2024
[j8]Daniel Neuen
:
Isomorphism Testing Parameterized by Genus and Beyond. SIAM J. Discret. Math. 38(1): 453-484 (2024)- [c22]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Optimally Repurposing Existing Algorithms to Obtain Exponential-Time Approximations. SODA 2024: 314-345 - [c21]Daniel Neuen:
Homomorphism-Distinguishing Closedness for Graphs of Bounded Tree-Width. STACS 2024: 53:1-53:12 - [i25]Sandra Kiefer, Daniel Neuen:
Bounding the Weisfeiler-Leman Dimension via a Depth Analysis of I/R-Trees. CoRR abs/2402.03274 (2024) - 2023
- [j7]Martin Grohe, Daniel Neuen, Daniel Wiebking:
Isomorphism Testing for Graphs Excluding Small Minors. SIAM J. Comput. 52(1): 238-272 (2023) - [j6]Martin Grohe, Daniel Neuen, Pascal Schweitzer:
A Faster Isomorphism Test for Graphs of Small Degree. SIAM J. Comput. 52(6): S18-1 (2023) - [j5]Martin Grohe, Daniel Neuen:
Canonisation and Definability for Graphs of Bounded Rank Width. ACM Trans. Comput. Log. 24(1): 6:1-6:31 (2023) - [c20]Martin Grohe, Moritz Lichter, Daniel Neuen, Pascal Schweitzer:
Compressing CFI Graphs and Lower Bounds for the Weisfeiler-Leman Refinements. FOCS 2023: 798-809 - [c19]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Approximate Monotone Local Search for Weighted Problems. IPEC 2023: 17:1-17:23 - [c18]Martin Grohe, Moritz Lichter, Daniel Neuen:
The Iteration Number of the Weisfeiler-Leman Algorithm. LICS 2023: 1-13 - [c17]Akanksha Agrawal, Dániel Marx, Daniel Neuen, Jasper Slusallek:
Computing Square Colorings on Bounded-Treewidth and Planar Graphs. SODA 2023: 2087-2110 - [c16]Jacob Focke, Dániel Marx, Fionn Mc Inerney, Daniel Neuen, Govind S. Sankar, Philipp Schepper, Philip Wellnitz:
Tight Complexity Bounds for Counting Generalized Dominating Sets in Bounded-Treewidth Graphs. SODA 2023: 3664-3683 - [i24]Martin Grohe, Moritz Lichter, Daniel Neuen:
The Iteration Number of the Weisfeiler-Leman Algorithm. CoRR abs/2301.13317 (2023) - [i23]Daniel Neuen:
Homomorphism-Distinguishing Closedness for Graphs of Bounded Tree-Width. CoRR abs/2304.07011 (2023) - [i22]Jacob Focke, Dániel Marx, Fionn Mc Inerney, Daniel Neuen, Govind S. Sankar, Philipp Schepper, Philip Wellnitz:
Tight Complexity Bounds for Counting Generalized Dominating Sets in Bounded-Treewidth Graphs Part II: Hardness Results. CoRR abs/2306.03640 (2023) - [i21]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Optimally Repurposing Existing Algorithms to Obtain Exponential-Time Approximations. CoRR abs/2306.15331 (2023) - [i20]Martin Grohe, Moritz Lichter, Daniel Neuen, Pascal Schweitzer:
Compressing CFI Graphs and Lower Bounds for the Weisfeiler-Leman Refinements. CoRR abs/2308.11970 (2023) - [i19]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Approximate Monotone Local Search for Weighted Problems. CoRR abs/2308.15306 (2023) - [i18]Martin Grohe, Daniel Neuen:
Isomorphism for Tournaments of Small Twin Width. CoRR abs/2312.02048 (2023) - 2022
- [j4]Sandra Kiefer, Daniel Neuen:
The Power of the Weisfeiler-Leman Algorithm to Decompose Graphs. SIAM J. Discret. Math. 36(1): 252-298 (2022) - [j3]Daniel Neuen:
Hypergraph Isomorphism for Groups with Restricted Composition Factors. ACM Trans. Algorithms 18(3): 27:1-27:50 (2022) - [c15]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Faster Exponential-Time Approximation Algorithms Using Approximate Monotone Local Search. ESA 2022: 50:1-50:19 - [c14]Sandra Kiefer, Daniel Neuen:
A Study of Weisfeiler-Leman Colorings on Planar Graphs. ICALP 2022: 81:1-81:20 - [c13]Daniel Neuen:
Isomorphism Testing for Graphs Excluding Small Topological Subgraphs. SODA 2022: 1411-1434 - [c12]Dániel Marx, Pranabendu Misra, Daniel Neuen, Prafullkumar Tale:
A Framework for Parameterized Subexponential Algorithms for Generalized Cycle Hitting Problems on Planar Graphs. SODA 2022: 2085-2127 - [i17]Sandra Kiefer, Daniel Neuen:
A Study of Weisfeiler-Leman Colorings on Planar Graphs. CoRR abs/2206.10557 (2022) - [i16]Baris Can Esmer, Ariel Kulik, Dániel Marx, Daniel Neuen, Roohani Sharma:
Faster Exponential-Time Approximation Algorithms Using Approximate Monotone Local Search. CoRR abs/2206.13481 (2022) - [i15]Jacob Focke, Dániel Marx, Fionn Mc Inerney, Daniel Neuen, Govind S. Sankar, Philipp Schepper, Philip Wellnitz:
Tight Complexity Bounds for Counting Generalized Dominating Sets in Bounded-Treewidth Graphs Part I: Algorithmic Results. CoRR abs/2211.04278 (2022) - [i14]Akanksha Agrawal, Dániel Marx, Daniel Neuen, Jasper Slusallek:
Computing Square Colorings on Bounded-Treewidth and Planar Graphs. CoRR abs/2211.04458 (2022) - 2021
- [j2]Martin Grohe, Daniel Neuen:
Isomorphism, canonization, and definability for graphs of bounded rank width. Commun. ACM 64(5): 98-105 (2021) - [c11]Martin Grohe, Daniel Neuen:
Recent advances on the graph isomorphism problem. BCC 2021: 187-234 - [c10]Daniel Neuen:
Isomorphism Testing Parameterized by Genus and Beyond. ESA 2021: 72:1-72:18 - [i13]Daniel Neuen:
Isomorphism Testing Parameterized by Genus and Beyond. CoRR abs/2106.14869 (2021) - [i12]Dániel Marx, Pranabendu Misra, Daniel Neuen, Prafullkumar Tale:
A Framework for Parameterized Subexponential Algorithms for Generalized Cycle Hitting Problems on Planar Graphs. CoRR abs/2110.15098 (2021) - 2020
- [j1]Martin Grohe, Daniel Neuen, Pascal Schweitzer, Daniel Wiebking:
An Improved Isomorphism Test for Bounded-tree-width Graphs. ACM Trans. Algorithms 16(3): 34:1-34:31 (2020) - [c9]Martin Grohe, Daniel Wiebking, Daniel Neuen:
Isomorphism Testing for Graphs Excluding Small Minors. FOCS 2020: 625-636 - [c8]Daniel Neuen:
Hypergraph Isomorphism for Groups with Restricted Composition Factors. ICALP 2020: 88:1-88:19 - [i11]Daniel Neuen:
Hypergraph Isomorphism for Groups with Restricted Composition Factors. CoRR abs/2002.06997 (2020) - [i10]Martin Grohe, Daniel Neuen, Daniel Wiebking:
Isomorphism Testing for Graphs Excluding Small Minors. CoRR abs/2004.07671 (2020) - [i9]Martin Grohe, Daniel Neuen:
Recent Advances on the Graph Isomorphism Problem. CoRR abs/2011.01366 (2020) - [i8]Daniel Neuen:
Isomorphism Testing for Graphs Excluding Small Topological Subgraphs. CoRR abs/2011.14730 (2020)
2010 – 2019
- 2019
- [c7]Martin Grohe, Daniel Neuen:
Canonisation and Definability for Graphs of Bounded Rank Width. LICS 2019: 1-13 - [c6]Sandra Kiefer, Daniel Neuen:
The Power of the Weisfeiler-Leman Algorithm to Decompose Graphs. MFCS 2019: 45:1-45:15 - [i7]Martin Grohe, Daniel Neuen:
Canonisation and Definability for Graphs of Bounded Rank Width. CoRR abs/1901.10330 (2019) - [i6]Sandra Kiefer, Daniel Neuen:
The Power of the Weisfeiler-Leman Algorithm to Decompose Graphs. CoRR abs/1908.05268 (2019) - 2018
- [c5]Martin Grohe, Daniel Neuen, Pascal Schweitzer:
A Faster Isomorphism Test for Graphs of Small Degree. FOCS 2018: 89-100 - [c4]Martin Grohe, Daniel Neuen, Pascal Schweitzer, Daniel Wiebking:
An Improved Isomorphism Test for Bounded-Tree-Width Graphs. ICALP 2018: 67:1-67:14 - [c3]Daniel Neuen, Pascal Schweitzer:
An exponential lower bound for individualization-refinement algorithms for graph isomorphism. STOC 2018: 138-150 - [i5]Martin Grohe, Daniel Neuen, Pascal Schweitzer:
Towards faster isomorphism tests for bounded-degree graphs. CoRR abs/1802.04659 (2018) - [i4]Martin Grohe, Daniel Neuen, Pascal Schweitzer, Daniel Wiebking:
An improved isomorphism test for bounded-tree-width graphs. CoRR abs/1803.06858 (2018) - 2017
- [c2]Daniel Neuen, Pascal Schweitzer:
Benchmark Graphs for Practical Graph Isomorphism. ESA 2017: 60:1-60:14 - [i3]Daniel Neuen, Pascal Schweitzer:
An exponential lower bound for Individualization-Refinement algorithms for Graph Isomorphism. CoRR abs/1705.03283 (2017) - [i2]Daniel Neuen, Pascal Schweitzer:
Benchmark Graphs for Practical Graph Isomorphism. CoRR abs/1705.03686 (2017) - 2016
- [c1]Daniel Neuen:
Graph Isomorphism for Unit Square Graphs. ESA 2016: 70:1-70:17 - [i1]Daniel Neuen:
Graph Isomorphism for unit square graphs. CoRR abs/1602.08371 (2016)
Coauthor Index
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