Results 71 to 80 of about 35,538 (168)
This article proposes a simulation-based hierarchical heuristic (SHH) method to optimize nozzle assignment, feeder assignment, and component sequencing in a single spin-head gantry type surface mounter.
Longlong Xu, Yarong Chen
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GRID SCHEDULING USING ENHANCED ANT COLONY ALGORITHM [PDF]
Grid computing is a high performance computing used to solve larger scale computational demands. Task scheduling is a major issue in grid computing systems. Scheduling of tasks is the NP hard problem.
P. Mathiyalagan +2 more
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On the Computational Complexity of Optimization Convex Covering Problems of Graphs [PDF]
In this paper we present further studies of convex covers and convex partitions of graphs. Let $G$ be a finite simple graph. A set of vertices $S$ of $G$ is convex if all vertices lying on a shortest path between any pair of vertices of $S$ are in $S ...
Radu Buzatu
doaj
A Special Role of Boolean Quadratic Polytopes among Other Combinatorial Polytopes
We consider several families of combinatorial polytopes associated with the following NP-complete problems: maximum cut, Boolean quadratic programming, quadratic linear ordering, quadratic assignment, set partition, set packing, stable set, 3-assignment.
A. N. Maksimenko
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An Efficient Polynomial Time Approximation Scheme for the Vertex Cover P3 Problem on Planar Graphs
Given a graph G = (V,E), the task in the vertex cover P3(V C P3) problem is to find a minimum subset of vertices F ⊆ V such that every path of order 3 in G contains at least one vertex from F.
Tu Jianhua, Shi Yongtang
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B-Chromatic Number: Beyond NP-Hardness
The b-chromatic number of a graph G, chi_b(G), is the largest integer k such that G has a k-vertex coloring with the property that each color class has a vertex which is adjacent to at least one vertex in each of the other color classes. In the B-Chromatic Number problem, the objective is to decide whether chi_b(G) >= k. Testing whether chi_b(G)=Delta(
Panolan, Fahad +2 more
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De Bruijn Superwalk with Multiplicities Problem is NP-hard. [PDF]
Kapun E, Tsarev F.
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Why Districting Becomes NP-hard
This paper investigates why and when the edge-based districting problem becomes computationally intractable. The overall problem is represented as an exact mathematical programming formulation consisting of an objective function and several constraint groups, each enforcing a well-known districting criterion such as balance, contiguity, or compactness.
Jost, Niklas +2 more
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Finding the probability of infection in an SIR network is NP-Hard. [PDF]
Shapiro M, Delgado-Eckert E.
europepmc +1 more source

