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59 p, 2.2 MB

Discrete convex analysis
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Murota, Kazuo
A theory of "discrete convex analysis" is developed for integervalued functions defined on integer lattice points. The theory parallels the ordinary convex analysis, covering discrete analogues of the fundamental concepts such as conjugacy, subgradients, the Fenchel minmax duality, separation theorems and the Lagrange duality framework for convex/nonconvex optimization. [...]
1998
Mathematical Programming, vol. 83 n. 3 (1998) p. 313371
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Accés restringit a la UAB


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