Constraint propagation and decomposition techniques for highly disjunctive and highly cumulative project scheduling problems

From MaRDI portal
Publication:1975206

DOI10.1023/A:1009822502231zbMath0941.90030MaRDI QIDQ1975206

Philippe Baptiste, Claude le Pape

Publication date: 13 August 2000

Published in: Constraints (Search for Journal in Brave)




Related Items (18)

Linear-time filtering algorithms for the disjunctive constraint and a quadratic filtering algorithm for the cumulative not-first not-lastAn effective branch-and-price algorithm for the preemptive resource constrained project scheduling problem based on minimal interval order enumerationA cumulative not-first/not-last filtering algorithm in \(O(n^2 \log(n))\)Solving a large-scale precedence constrained scheduling problem with elastic jobs using tabu searchGlobal constraint catalogue: past, present and futureInsertion techniques for static and dynamic resource-constrained project scheduling.On linear lower bounds for the resource constrained project scheduling problem.How efficient is a global constraint in practice? A fair experimental frameworkAn efficient pseudo-polynomial algorithm for finding a lower bound on the makespan for the resource constrained project scheduling problemExplaining the \texttt{cumulative} propagatorUsing dual presolving reductions to reformulate cumulative constraintsA constraint programming approach for the resource-constrained project scheduling problemAllocation and scheduling of conditional task graphsA unified framework for partial and hybrid search methods in constraint programmingEvent-based MILP models for resource-constrained project scheduling problemsA satisfiability and workload-based exact method for the resource constrained project scheduling problem with generalized precedence constraintsOnline control of enumeration strategies via bat algorithm and black hole optimizationA quadratic edge-finding filtering algorithm for cumulative resource constraints


Uses Software



This page was built for publication: Constraint propagation and decomposition techniques for highly disjunctive and highly cumulative project scheduling problems