We consider a single-product, discrete-time productioniinventory-control problem with nonstationary concave nondecreasing costs. Given a forecast horizon K . the problem is to find a decision horizon. We specialize to piecewise linear costs a general approach whereby a problem with horizon K + 1 and
โฆ LIBER โฆ
A finite steepest-ascent algorithm for maximizing piecewise-linear concave functions
โ Scribed by M. S. Bazaraa; J. J. Goode; R. L. Rardin
- Book ID
- 105009463
- Publisher
- Springer
- Year
- 1978
- Tongue
- English
- Weight
- 284 KB
- Volume
- 25
- Category
- Article
- ISSN
- 0022-3239
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
A planning horizon algorithm for determi
โ
Alain Bensoussan; Jean-Marie Proth; Maurice Queyranne
๐
Article
๐
1991
๐
John Wiley and Sons
๐
English
โ 551 KB
A solution algorithm for fuzzy linear pr
โ
Masahiro Inuiguchi; Hidetomo Ichihashi; Yasufumi Kume
๐
Article
๐
1990
๐
Elsevier Science
๐
English
โ 683 KB
Two algorithms for maximizing a separabl
โ
H. Groenevelt
๐
Article
๐
1991
๐
Elsevier Science
๐
English
โ 739 KB
A fast algorithm for representing contin
โ
Robert Lum; Leon O. Chua
๐
Article
๐
2007
๐
John Wiley and Sons
๐
English
โ 119 KB
๐ 1 views
Essentially finite algorithms for minimi
โ
M. D. Troutt
๐
Article
๐
1982
๐
Springer
๐
English
โ 551 KB
A unified treatment of superconvergent r
โ
G. Goodsell; J. R. Whiteman
๐
Article
๐
1989
๐
John Wiley and Sons
๐
English
โ 523 KB
Piecewise linear finite element approximations to two-dimensional Poisson problems are treated. For simplicity, consideration is restricted to problems having Dirichlet boundary conditions and defined on rectangular domains R which are partitioned by a uniform triangular mesh. It is also required th