zweidimensionales bewegtes Bild
Hardness of equations over finite solvable groups under the exponential time hypothesis: Q/A Session C - Paper C2.B
- Standort
-
Hannover TIB
- Umfang
-
74MB, 00:23:09:18 (unknown)
- Sprache
-
Englisch
- Anmerkungen
-
Audiovisuelles Material
- Erschienen in
-
47th International Colloquium on Automata, Languages and Programming (ICALP) 2020 ; (Jan. 2020)
- Ereignis
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Veröffentlichung
- (wer)
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Center for Perspicuous Computing – TRR 248, Saarland Informatics Campus (SIC)
- (wann)
-
2020-01-01
- Beteiligte Personen und Organisationen
-
Weiß, Armin
- DOI
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10.5446/49377
- Letzte Aktualisierung
-
04.12.2024, 08:09 MEZ
Datenpartner
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Objekttyp
- zweidimensionales bewegtes Bild
Beteiligte
- Weiß, Armin
- Center for Perspicuous Computing – TRR 248, Saarland Informatics Campus (SIC)
Entstanden
- 2020-01-01
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Exponential sums and finite groups
*-Regularity of exponential Lie groups
Hardness
Lie groups with surjective exponential function
Unitary representation theory of exponential Lie groups
Qa- [Qa-]
Counting homomorphisms in plain exponential time: Q/A Session B - Paper B1.E
Hardness Condensation
On Skolem-hardness and saturation points in Markov decision processes: Q/A Session A - Paper A4.A
Hardness results for constant-free pattern languages and word equations: Q/A Session E - Paper E4.C
d-to-1 Hardness of Coloring 3-colorable Graphs with O(1) colors: Q/A Session A - Paper A3.F
Materials Testing - Hardness Testing
Exponential sums and finite groups
*-Regularity of exponential Lie groups
Hardness
Lie groups with surjective exponential function
Unitary representation theory of exponential Lie groups
Qa- [Qa-]
Counting homomorphisms in plain exponential time: Q/A Session B - Paper B1.E
Hardness Condensation
On Skolem-hardness and saturation points in Markov decision processes: Q/A Session A - Paper A4.A
Hardness results for constant-free pattern languages and word equations: Q/A Session E - Paper E4.C
d-to-1 Hardness of Coloring 3-colorable Graphs with O(1) colors: Q/A Session A - Paper A3.F