21649452
A linear-time algorithm for paired-domination problem in strongly chordal graphs
Let G=(V,E) be a simple graph without isolated vertices. A vertex set [email protected]?V is a paired-dominating set if every vertex in V-S has at least one neighbor in S and the induced subgraph G[S] has a perfect matching. In this paper, we present a linear-time algorithm to find a minimum paired-dominating set in strongly chordal graphs if the strong (elimination) ordering of the graph is given in advance.
45287977
Distance paired-domination problems on subclasses of chordal graphs
Let G=(V,E) be a graph without isolated vertices. For a positive integer k, a set S@?V is a k-distance paired-dominating set if each vertex in V-S is within distance k of a vertex in S and the subgraph induced by S contains a perfect matching. In this paper, we present two linear time algorithms to find a minimum cardinality k-distance paired-dominating set in interval graphs and block graphs, which are two subclasses of chordal graphs. In addition, we present a characterization of trees with unique minimum k-distance paired-dominating set.
36282948
Extremal problems on consecutive L(2, 1)-labelling
For a given graph G of order n, a k-L(2,1)-labelling is defined as a function f:V(G)->{0,1,2,...,k} such that |f(u)-f(v)|>=2 when d"G(u,v)=1 and |f(u)-f(v)|>=1 when d"G(u,v)=2. The L(2,1)-labelling number of G, denoted by @l(G), is the smallest number k such that G has a k-L(2,1)-labelling. The consecutive L(2,1)-labelling is a variation of L(2,1)-labelling under the condition that the labelling f is an onto function. The consecutive L(2,1)-labelling number of G is denoted by @[email protected]?(G). Obviously, @l(G)=<@[email protected]?(G)=<|V(G)|-1 if G admits a consecutive L(2,1)-labelling. In this paper, we investigate the graphs with @[email protected]?(G)=|V(G)|-1 and the graphs with @[email protected]?(G)[email protected](G), in terms of their sizes, diameters and the number of components.
33211849
Hardness results and approximation algorithms for (weighted) paired-domination in graphs
Let G=(V,E) be a simple graph without isolated vertices. A vertex set S@?V is a paired-dominating set if every vertex in V-S has a neighbor in S and the induced subgraph G[S] has a perfect matching. In this paper, we investigate the approximation hardness of paired-domination in graphs. For weighted paired-domination, an approximation algorithm in general graphs and an exact dynamic programming style algorithm in trees are also given.
1827196
Network architecture to support QoS in mobile ad hoc networks [video streaming applications]
We present a quality of service (QoS) architecture for supporting real-time data transmission in mobile ad hoc networks (MANETs). The QoS architecture includes a QoS transport layer, QoS routing, queue management and a priority MAC protocol. Through simulations, we find that the QoS architecture reduces packet delay and greatly improves the quality of real-time video streams in MANETs.
9434179
Top-k subgraph matching query in a large graph
Recently, due to its wide applications, subgraph search has attracted a lot of attention from database and data mining community. Sub-graph search is defined as follows: given a query graph Q, we report all data graphs containing Q in the database. However, there is little work about sub-graph search in a single large graph, which has been used in many applications, such as biological network and social network.
 In this paper, we address top-k sub-graph matching query problem, which is defined as follows: given a query graph Q, we locate top-k matchings of Q in a large data graph G according to a score function. The score function is defined as the sum of the pairwise similarity between a vertex in Q and its matching vertex in G. Specifically, we first design a balanced tree (that is G-Tree) to index the large data graph. Then, based on G-Tree, we propose an efficient query algorithm (that is Ranked Matching algorithm). Our extensive experiment results show that, due to efficiency of pruning strategy, given a query with up to 20 vertices, we can locate the top-100 matchings in less than 10 seconds in a large data graph with 100K vertices. Furthermore, our approach outperforms the alternative method by orders of magnitude.
2857838
Top-k dominating queries in uncertain databases
Due to the existence of uncertain data in a wide spectrum of real applications, uncertain query processing has become increasingly important, which dramatically differs from handling certain data in a traditional database. In this paper, we formulate and tackle an important query, namely probabilistic top-k dominating (PTD) query, in the uncertain database. In particular, a PTD query retrieves k uncertain objects that are expected to dynamically dominate the largest number of uncertain objects. We propose an effective pruning approach to reduce the PTD search space, and present an efficient query procedure to answer PTD queries. Furthermore, approximate PTD query processing and the case where the PTD query is issued from an uncertain query object are also discussed. Extensive experiments have demonstrated the efficiency and effectiveness of our proposed PTD query processing approaches.
16340504
Research on Telerobotic System Based on ARM Core Processor
This paper discusses an embedded and teleoperation technology-based, the use of Internet to achieve real-time remote device control system,embedded ARM processor S3C2410 as a network server, CAN bus as a multi-robot remote control bus operating system.It realizes bilateral communication between control command and feedback data of the master-slave robot, and enhances the performance of stability. The simulation experimental results demonstrate that the system is accurate and available.
2641288
A novel spectral coding in a large graph database
Retrieving related graphs containing a query graph from a large graph database is a key issue in many graph-based applications, such as drug discovery and structural pattern recognition. Because sub-graph isomorphism is a NP-complete problem [4], we have to employ a filter-and-verification framework to speed up the search efficiency, that is, using an effective and efficient pruning strategy to filter out the false positives (graphs that are not possible in the results) as many as possible first, then validating the remaining candidates by subgraph isomorphism checking. In this paper, we propose a novel filtering method, a spectral encoding method, i.e. GCoding. Specifically, we assign a signature to each vertex based on its local structures. Then, we generate a spectral graph code by combining all vertex signatures in a graph. Based on spectral graph codes, we derive a necessary condition for sub-graph isomorphism. Then we propose two pruning rules for sub-graph search problem, and prove that they satisfy the no-false-negative requirement (no dismissal in answers). Since graph codes are in numerical space, we take this advantage and conduct efficient filtering over graph codes. Extensive experiments show that GCoding outperforms existing counterpart methods.