An observation on the structure of production sets with indivisibilities
In: Herbert Scarf’s Contributions to Economics, Game Theory and Operations Research
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DOI: 10.1057/9781137024411_1
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Other versions of this item:
- Herbert E. Scarf, 1977. "An Observation on the Structure of Production Sets with Indivisibilities," Cowles Foundation Discussion Papers 453, Cowles Foundation for Research in Economics, Yale University.
Citations
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Cited by:
- I. Bárány & H. E. Scarf & D. Shallcross, 2008.
"The topological structure of maximal lattice free convex bodies: The general case,"
Palgrave Macmillan Books, in: Zaifu Yang (ed.), Herbert Scarf’s Contributions to Economics, Game Theory and Operations Research, chapter 11, pages 191-205,
Palgrave Macmillan.
- Imre Barany & Herbert E. Scarf & David F. Shallcross, 1994. "The Topological Structure of Maximal Lattice Free Convex Bodies: The General Case," Cowles Foundation Discussion Papers 1087, Cowles Foundation for Research in Economics, Yale University.
- Walter Briec & Kristiaan Kerstens & Ignace Van de Woestyne, 2022.
"Nonconvexity in Production and Cost Functions: An Exploratory and Selective Review,"
Springer Books, in: Subhash C. Ray & Robert G. Chambers & Subal C. Kumbhakar (ed.), Handbook of Production Economics, chapter 18, pages 721-754,
Springer.
- Walter Briec & Kristiaan Kerstens & Ignace van de Woestyne, 2020. "Nonconvexity in Production and Cost Functions: An Exploratory and Selective Review," Post-Print hal-03048805, HAL.
- Walter Briec & Ignace van de Woestyne & Kristiaan Kerstens, 2022. "Nonconvexity in Production and Cost Functions: An Exploratory and Selective Review," Post-Print hal-03833475, HAL.
- Herbert E. Scarf, 2008.
"Integral Polyhedra in Three Space,"
Palgrave Macmillan Books, in: Zaifu Yang (ed.), Herbert Scarf’s Contributions to Economics, Game Theory and Operations Research, chapter 4, pages 69-104,
Palgrave Macmillan.
- Herbert E. Scarf, 1982. "Integral Polyhedra in Three Spaces," Cowles Foundation Discussion Papers 632, Cowles Foundation for Research in Economics, Yale University.
- Friedrich Eisenbrand & Gennady Shmonin, 2008. "Parametric Integer Programming in Fixed Dimension," Mathematics of Operations Research, INFORMS, vol. 33(4), pages 839-850, November.
- Valentin Borozan & Gérard Cornuéjols, 2009. "Minimal Valid Inequalities for Integer Constraints," Mathematics of Operations Research, INFORMS, vol. 34(3), pages 538-546, August.
- Maurice Queyranne & Fabio Tardella, 2017. "Carathéodory, Helly, and Radon Numbers for Sublattice and Related Convexities," Mathematics of Operations Research, INFORMS, vol. 42(2), pages 495-516, May.
- Queyranne, M. & Tardella, F., 2015. "Carathéodory, Helly and Radon Numbers for Sublattice Convexities," LIDAM Discussion Papers CORE 2015010, Université catholique de Louvain, Center for Operations Research and Econometrics (CORE).
- Wiesława Obuchowska, 2010. "Minimal infeasible constraint sets in convex integer programs," Journal of Global Optimization, Springer, vol. 46(3), pages 423-433, March.
- Obuchowska, Wiesława T., 2012. "Feasibility in reverse convex mixed-integer programming," European Journal of Operational Research, Elsevier, vol. 218(1), pages 58-67.
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Keywords
Programming Problem; Integer Programming; Large Firm; Finite Subset; Integer Programming Problem;All these keywords.
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