2017
DOI: 10.1134/s0005117917050095
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Mathematical models and routing algorithms for CAD technological preparation of cutting processes

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Cited by 7 publications
(5 citation statements)
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“…Constructing of an OE-route for graph G solves the above stated tool path problem when a part cut of a sheet does not require any further cuts (see constraint (1)). Routes with a minimum number of chains are of the major interest since the transition from one chain to another corresponds to the air move.…”
Section: Oe-routes For Any Plane Graphsmentioning
confidence: 99%
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“…Constructing of an OE-route for graph G solves the above stated tool path problem when a part cut of a sheet does not require any further cuts (see constraint (1)). Routes with a minimum number of chains are of the major interest since the transition from one chain to another corresponds to the air move.…”
Section: Oe-routes For Any Plane Graphsmentioning
confidence: 99%
“…OE-Cycle) [19], [21] O(|E| • log 2 |E|) OE-Postman Route (alg. CPP OE) [17] O(|E| • |V |) OE-Router [1] O(|E| • log 2 |E|) Optimal OE-Router [1] O(|V | 2 ) MultiComponent (OE-Cover for Disconnected graph [18]) O(|E| • log 2 |E|) DoubleBridging (OE-Cover for Disconnected graph [18])…”
Section: Route Typementioning
confidence: 99%
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“…Algorithm FaceCutting [35] is one other way to obtain graph G without bridges. It consists in splitting the separating face using the Hamiltonian cycle.…”
mentioning
confidence: 99%