Skip to search formSkip to main contentSkip to account menu

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… 
Wikipedia (opens in a new tab)

Related topics

Related topics

29 relations

Broader (1)

Algebraic graph theory
Basis (linear algebra)Betti numberCircuit rankConnected component (graph theory)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2016
2016
Cycle Spaces of Digraphs
The cycle space of a graph corresponds to the kernel of an incidence matrix. We investigate an analogous subspace for digraphs… 
2015
2015
Pulse width modulated optical OFDM
In this paper, the PWM encoding of an optical OFDM transmission is studied and simulated. Traditional optical OFDM schemes make… 
2012
2012
Reduction of interaction delays in networks
Delayed interactions are a common property of coupled natural systems and therefore arise in a variety of different applications… 
2011
2011
LDPC absorbing sets, the null space of the cycle consistency matrix, and Tanner's constructions
Dolecek et al. introduced the cycle consistency condition, which is a necessary condition for cycles — and thus the absorbing… 
2010
2010
The Canonical Vertex Signature and the Cosets of the Complete Binary Cycle Space
We consider two combinatorially simple alternatives to summation with even-degree edge sets for characterizing the class of edge… 
2008
2008
Cycle Space Constructions for Exhaustions of Flag Domains
In the study of complex flag manifolds, flag domains and their cycle spaces, a key point is the fact that the cycle space… 
2001
2001
On Min-Max Cycle Bases
An undirected biconnected graph G with non negative weights on the edges is given. In the cycle space associated with G, a… 
1999
1999
How to Use Cycle Space in Complex Geometry
In complex geometry, the use of n-convexity and the use of ampleness of the normal bundle of a d-codimensional submanifold are… 
1994
1994
Some computations of algebraic cycle homology
In Theorem 3.3 below, we compute the homology of the algebraic bivariant cycle complex Am−1(Speck,X) for a variety X of pure of… 
1968
1968
DESIGN STUDIES OF CONDENSERS AND RADIATORS FOR CESIUM AND POTASSIUM VAPOR CYCLE SPACE POWER PLANTS.
summarizes design studies of radiators and condensers made as part of an analytical comp rison of cesium and potassium as working… 
By clicking accept or continuing to use the site, you agree to the terms outlined in our Privacy Policy (opens in a new tab), Terms of Service (opens in a new tab), and Dataset License (opens in a new tab)