A branch-and-bound algorithm for the single-row equidistant facility layout problem
Explore this paper's citation graph
Summary
A branch-and-bound algorithm for solving the single-row equidistant facility layout problem (SREFLP), which asks to find a one-to-one assignment of n facilities to n locations equally spaced along a straight line so as to minimize the sum of the products of the flows and distances between facilities.
- Type
- article
- Published
- 2010-03-07
- Cited by
- 36
- References
- 36
- OpenAlex
- https://openalex.org/W1964361678
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:61155767
Keywords
Branch and bound, Tabu search, Bounding overwatch, Equidistant, Algorithm
References
- Recent advances in the solution of quadratic assignment problems
- The use of special graphs for obtaining lower bounds in the geometric quadratic assignment problem
- Selected Topics in Graph Theory 2
- Optional linear arrangement of circuit components
- Iterated Tabu Search for the Unconstrained Binary Quadratic Optimization Problem
- An Experimental Comparison of Techniques for the Assignment of Facilities to Locations
- Iterated tabu search for the maximum diversity problem
- Robust taboo search for the quadratic assignment problem
- A generator of test quadratic assignment problems with known optimal solution
- On the One-Dimensional Space Allocation Problem
- The Reactive Tabu Search
- An Exact Algorithm for the Quadratic Assignment Problem on a Tree
- Exact solution procedures for the balanced unidirectional cyclic layout problem
- Tabu Search Applied to the Quadratic Assignment Problem
- COMPARISON OF ITERATIVE SEARCHES FOR THE QUADRATIC ASSIGNMENT PROBLEM.
- One-dimensional machine location problems in a multi-product flowline with equidistant locations
- Optimal algorithms for row layout problems in automated manufacturing systems
- Directional decomposition heuristic for a linear machine-cell location problem
- Finite-State Processes and Dynamic Programming
- Optimal and Suboptimal Algorithms for the Quadratic Assignment Problem
Cited by
- Fast simulated annealing for single-row equidistant facility layout
- Single-row equidistant facility layout as a special case of single-row facility layout
- The deterministic product location problem under a pick-by-order policy
- Single row layout models
- Fast local search for single row facility layout
- Mathematical optimization approaches for facility layout problems: The state-of-the-art and future research directions
- A Mixed Integer Linear Programming approach for a new form of facility layout problem
- Single row facility layout using multi-start simulated annealing
- Classification of facility layout problems: a review study
- Construction heuristics for the single row layout problem with machine-spanning clearances
- Branch and Bound for Facility Layout Problem Using Minimum Weighted Clique Problem in Complete K-partite Graph
- Heuristics and Metaheuristics Approaches for Facility Layout Problems: A Survey
- A Bi-Level Passenger Preference-Oriented Line Planning Model for High-Speed Railway Operations
- A Tabu Search Approach for Designing Shopping Centers
- A methodology for solving facility layout problem considering barriers: genetic algorithm coupled with A* search
- New exact approaches to row layout problems
- Population-based improvement heuristic with local search for single-row facility layout problem
- Decorous combinatorial lower bounds for row layout problems
- 3D facility layout problem
- Mathematical formulation and hybrid meta-heuristic solution approaches for dynamic single row facility layout problem
Related papers
- A heterogeneous cooperative parallel search of branch-and-bound method and tabu search algorithm
- SALOME. a bidirectional branch and bound procedure for assembly line balancing
- COMPUTING REAL ZEROS OF A POLYNOMIAL BY BRANCH AND BOUND AND BRANCH AND REDUCE ALGORITHMS
- Results from a parallel branch and bound algorithm for the asymmetric traveling salesman problem
- A Note on Anomalies in Parallel Branch-and-Bound Algorithms with One-to-One Bounding Functions