An integer programming algorithm for constructing maximin distance designs from good lattice point sets
From MaRDI portal
Publication:6593366
DOI10.5705/ss.202021.0362MaRDI QIDQ6593366
Publication date: 26 August 2024
Published in: STATISTICA SINICA (Search for Journal in Brave)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Exploratory designs for computational experiments
- Algorithms for generating maximin Latin hypercube and orthogonal designs
- Design of computer experiments: space filling and beyond
- Optimizing Latin hypercube designs by particle swarm
- Finding maximin Latin hypercube designs by iterated local search heuristics
- Algorithmic construction of optimal symmetric Latin hypercube designs.
- The design and analysis of computer experiments
- Computational study of a family of mixed-integer quadratic programming problems
- Using integer programming techniques for the solution of an experimental design problem
- A brief history of linear and mixed-integer programming computation
- Optimal maximin \(L_{1}\)-distance Latin hypercube designs based on good lattice point designs
- An efficient algorithm for constructing optimal design of computer experiments
- A study on algorithms for optimization of Latin hypercubes
- Bounds for Maximin Latin Hypercube Designs
- Maximin Latin Hypercube Designs in Two Dimensions
- Space-filling properties of good lattice point sets
- Uniform Design: Theory and Application
- Construction of Maximin Distance Designs via Level Permutation and Expansion
- Constructing nearly orthogonal latin hypercubes for any nonsaturated run-variable combination
- Mixed Integer Programming: Analyzing 12 Years of Progress
- Construction of maximin distance Latin squares and related Latin hypercube designs
- Mixed integer programming formulations for the generalized traveling salesman problem with time windows
Related Items (1)
This page was built for publication: An integer programming algorithm for constructing maximin distance designs from good lattice point sets