[PDF] Top 20 A Novel Symbolic Algorithm for Maximum Weighted Matching in Bipartite Graphs

... Property 2 guarantees the existence of many augment- ing paths when current matching is still far from optimal- ity, and suggests organizing many node-disjoint aug- menting paths in each execution. In this regard, ... See full document

... The matching problems arise in many practical applica- tion settings where we often wish to find the proper way to pair objects or people together to achieve some desired ...certain matching can be an im- ... See full document

... perfect matching in a graph is a set of edges such that every vertex is incident with exactly one edge in this ...perfect matching, then it has an even number of ...consider graphs with an even ... See full document

... of graphs are largely used in data structure for database retrieval and in cryptography ...of graphs was done by ...Hamming graphs was done by ...of graphs - SM sum graphs and SM ... See full document

... Taking advantage of the sparsity, we conducted an exploratory analysis and a preliminary evaluation. We compared paragraphs that shared at least one term and we implemented a simplified assignment algorithm that ... See full document

... DOI: 10.4236/jamp.2018.610181 2160 Journal of Applied Mathematics and Physics order of n and the size of m , and the graph with the largest Laplace spectrum ra- dius in the graph class was determined, as well as the ... See full document

... for graphs near structural classes is the main idea of this ...on graphs near structural classes, as opposed to ones which are not “close" to having structure, because the number of modifications is ... See full document

... random graphs. We describe several models of random graphs, each providing a different framework for the analysis of combi- natorial and algorithmic properties of ... See full document

... The embedding of complete bipartite graphs onto grids with a The embedding of complete bipartite graphs onto grids with a minimum grid cutwidth.. minimum grid cutwidth.[r] ... See full document

... c For Theorem 1.3. Let n/4 < k < n and √ kn 1 t be an integer. Obviously, n/2 < t < n. Construct a balanced bipartite graph G X, Y ; E as follows. Let X S ∪ P and Y T ∪ Q, where |P | |T | t, |S| |Q| n ... See full document

... frequency graphs in Fig. 3(b) and (c) illustrate the matching performance of five matching algorithms with two different input ...A maximum of 64 inliers are detected in the textured MSER ... See full document

... so If we take as in Rose and Tarjan [2] an ordering of pivots down the main diagonal F fill-in the then 4 [z,yx,x2,y,...,xs,y], where z,,y corresponds to the entry rn,, of produced by th[r] ... See full document

... Intersection graphs for many different families of geometric objects have been studied due to their practical applications and rich structural properties [31, ...disk graphs, which are intersection ... See full document

... Proof. If | V ( G )| ≤ 3, the proof is trivial. So let | V ( G )| > 3. If v is an isolated vertex in G, then b v is in every global bipartite dominating set of G. Conversely if v is not an isolated vertex in G, ... See full document

... for tracking, based on the minimization of the Sum of Weighted Absolute Differences. A Gaussian weighting kernel is used to assign different weights to pixels distant from the target centroid, as these pixels may ... See full document

... Proof of Lemma 13 , part (c): the case k ≥ 2 , n ≥ 2k + 2 . For the reader’s convenience, the nota- tions used in this proof are illustrated in Figure 3. We prove this part by induction over n , assuming that the lemma ... See full document

... the graphs in  n with n  8, S n n (  4, 2,1,1) and S n n (  5,3,1,1) are respectively the unique graphs with the first and the second smallest Szeged indices, which are equal to ... See full document

... A set S of vertices of a graph G = (V, E) is a dominating set of G if every vertex not in S is adjacent to a vertex in S. The domination problem is to find a dominating set of G with minimum cardinality. Variations of the ... See full document

... Two graphs G and H are called matching-equivalent if µ ( G x , ) = µ ( H x , ) , and denoted by G ~ H ...called matching unique if G ~ H implies that G ≅ H . The union of two graphs G and H, ... See full document

... Franses and Gerhard [3] studied an assignment problem particular to the personnel scheduling of organisations such as laboratories. Here the authors have to assign tasks to employees. The authors focused on the situation ... See full document