Results 121 to 130 of about 31,072 (147)
Some of the next articles are maybe not open access.
Polynomial Reduction of TSP to Freely Open-loop TSP
2019 2nd International Conference of the IEEE Nigeria Computer Chapter (NigeriaComputConf), 2019Travelling Salesman Problem (TSP) is one of the earliest combinatorial problem that is identified to be NP-hard problem. It is a problem that seeks to find the shortest possible route in a graph problem which passes through all nodes only once and return to the starting point. A variant of TSP is the Freely Open-loop TSP (FOTSP) which seeks to find the
Muhammad Bashir Abdulrazaq +3 more
openaire +1 more source
The Kth TSP is pseudopolynomial when TSP is polynomial
Discrete Mathematics, Algorithms and Applications, 2018Given an undirected graph [Formula: see text] with a weight function [Formula: see text], and a positive integer [Formula: see text], the Kth Traveling Salesman Problem (Kth TSP) is to find [Formula: see text] Hamilton cycles [Formula: see text] such that, for any Hamilton cycle [Formula: see text], we have [Formula: see text]. This problem is NP-hard
openaire +1 more source
TSP-1, TSP-2, and TSP-5 demonstrate sexual dimorphism in intimal hyperplasia in rats and mice
American Journal of Physiology-Heart and Circulatory PhysiologyThrombospondins (TSPs) are matricellular proteins involved in intimal hyperplasia (IH). We demonstrate in vitro, TSP-1, TSP-2, and TSP-5 affect one another and influence vascular smooth muscle cell proliferation and migration. In vivo, using a rat and mouse model of IH, we show that TSPs demonstrate a sexual dimorphism that may explain differences ...
Ashley A. Peters +7 more
openaire +2 more sources
On Applying Methods for Graph-TSP to Metric TSP
2016The Metric Travelling Salesman Problem, henceforth metric TSP, is a fundamental problem in combinatorial optimization which consists of finding a minimum cost Hamiltonian cycle (also called a TSP tour) in a weighted complete graph in which the costs are metric. Metric TSP is known to belong to a class of problems called NP-hard even in the special case
openaire +2 more sources

