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  • Search: person:"Gleiss, Petra M."
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Year of publication
Subject
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relevant cycles 2 Cycle basis 1 Minimal cycle basis 1 Minimum cycle basis 1 Strongly connected digraphs 1 biopolymer graphs 1 cycle space 1 essential cycles 1 metabolic network 1 minimum circuit basis 1 planetary atmosphere 1 small world network 1
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Undetermined 1
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Book / Working Paper 4 Article 1
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Undetermined 5
Author
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Gleiss, Petra M. 4 Stadler, Peter F. 4 Leydold, Josef 2 FELL, DAVID A. 1 Fell, David A. 1 GLEISS, PETRA M. 1 STADLER, PETER F. 1 WAGNER, ANDREAS 1 Wagner, Andreas 1
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Institution
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Santa Fe Institute 4
Published in...
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Working Papers / Santa Fe Institute 4 Advances in Complex Systems (ACS) 1
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RePEc 5
Showing 1 - 5 of 5
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Circuit Bases of Strongly Connected Digraphs
Gleiss, Petra M.; Leydold, Josef; Stadler, Peter F. - Santa Fe Institute - 2001
The cycle space of a strongly connected graph has a basis consisting of directed circuits. The concept of relevant circuits is introduced as a generalization of the relevant cycles in undirected graphs. A polynomial time algorithm for the computation of a minimum weight directed circuit basis is...
Persistent link: https://www.econbiz.de/10005790695
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RELEVANT CYCLES IN CHEMICAL REACTION NETWORKS
GLEISS, PETRA M.; STADLER, PETER F.; WAGNER, ANDREAS; … - In: Advances in Complex Systems (ACS) 04 (2001) 02, pp. 207-226
We characterize the distributions of short cycles in a large metabolic network previously shown to have small world characteristics and a power law degree distribution. Compared with three classes of random networks, including Erdős–Rényi random graphs and synthetic small world networks of...
Persistent link: https://www.econbiz.de/10005050872
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Small Cycles in Small Worlds
Gleiss, Petra M.; Stadler, Peter F.; Wagner, Andreas; … - Santa Fe Institute - 2000
We characterize the distributions of short cycles in a large metabolic network previously shown to have small world characteristics and a power law degree distribution. Compared with three networks of the same connectivity, the metabolic network has a particularly large number of triangles and a...
Persistent link: https://www.econbiz.de/10005790999
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Relevant Cycles in Biopolymers and Random Graphs
Gleiss, Petra M.; Stadler, Peter F. - Santa Fe Institute - 1999
Short cycles are an important characteristic of molecular graphs in organic chemistry as well as in structural biology. Minimum cycle bases are of particular interest, despite the fact that they are usually not unique. Hence, one sometimes resorts to the set relevant cycles, defined as the union...
Persistent link: https://www.econbiz.de/10005790734
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Interchangeability of Relevant Cycles in Graphs
Gleiss, Petra M.; Leydold, Josef; Stadler, Peter F. - Santa Fe Institute - 1999
The set R of relevant cycles of a graph G is the union of its minimum cycle bases. We introduce a partition of R such that each cycle in a class W can be expressed as a sum of other cycles and W and shorter cycles. It is shown that each minimum cycle basis contains the same number of...
Persistent link: https://www.econbiz.de/10005837690
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