Cycle space

In graph theory, a branch of mathematics, the (binary) cycle space of an undirected graph is the set of its Eulerian subgraphs. This set of subgraphs… (More)
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Papers overview

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2011
2011
We consider the problem of finding a strictly fundamental cycle basis of minimumweight in the cycle space associated with an… (More)
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2010
2010
This paper addresses the problem of estimating the states of a group of agents from noisy measurements of pairwise differences… (More)
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2010
2010
— If G0 is a real form of a complex semisimple Lie group G and Z is compact G-homogeneous projective algebraic manifold, then G0… (More)
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2008
2008
Bonnington and Richter defined the cycle space of an infinite graph to consist of the sets of edges of subgraphs having even… (More)
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2008
2008
We develop a general model of edge spaces in order to generalize, unify, and simplify previous work on cycle spaces of infinite… (More)
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2007
2007
We introduce a natural extension of the vertex degree to ends. For the cycle space C(G) as proposed by Diestel and Kühn [4, 5… (More)
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2005
2005
Finite graph homology may seem trivial, but for infinite graphs things become interesting. We present a new approach that builds… (More)
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2003
2003
Let G0 be a real semisimple Lie group. It acts naturally on every complex flag manifold Z = G/Q of its complexification. Given an… (More)
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1996
1996
As shown by the author and B. Mazur, Lawson homology theory determines natural filtrations on algebraic equivalence classes of… (More)
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1989
1989
We establish a directed analogue of Whtney’s 2-switching theorem for graphs and apply it to settle the problem [J. London Math… (More)
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