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Juan Enrique Martinez Legaz – författare

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3 produkter

  1. Jean-Pierre Crouzeix, Juan Enrique Martinez Legaz, Michel Volle - Generalized Convexity, Generalized Monotonicity: Recent Results, Inbunden. Tillgänglighet: Lägg i varukorg

    Generalized Convexity, Generalized Monotonicity: Recent Results

    Recent Results

    Av Jean-Pierre Crouzeix, Juan Enrique Martinez Legaz m. fl.

    Inbunden, 1998

    2185 kr

    Lägg i varukorg

    A function is convex if its epigraph is convex. This geometrical structure has very strong implications in terms of continuity and differentiability. Separation theorems lead to optimality conditions and duality for convex problems. A function is quasiconvex if its lower level sets are convex. Here …

  2. Michel Volle, Juan Enrique Martinez Legaz, Jean-Pierre Crouzeix - Generalized Convexity, Generalized Monotonicity: Recent Results, E-bok. Tillgänglighet: Lägg i varukorg

    Generalized Convexity, Generalized Monotonicity: Recent Results

    Recent Results

    Av Michel Volle, Juan Enrique Martinez Legaz m. fl.

    E-bok, 2013

    2925 kr

    Lägg i varukorg

    A function is convex if its epigraph is convex. This geometrical structure has very strong implications in terms of continuity and differentiability. Separation theorems lead to optimality conditions and duality for convex problems. A function is quasiconvex if its lower level sets are convex. Here …

  3. Jean-Pierre Crouzeix, Juan Enrique Martinez Legaz, Michel Volle - Generalized Convexity, Generalized Monotonicity: Recent Results, Häftad. Tillgänglighet: Lägg i varukorg

    Generalized Convexity, Generalized Monotonicity: Recent Results

    Recent Results

    Av Jean-Pierre Crouzeix, Juan Enrique Martinez Legaz m. fl.

    Häftad, 2011

    2185 kr

    Lägg i varukorg

    A function is convex if its epigraph is convex. This geometrical structure has very strong implications in terms of continuity and differentiability. Separation theorems lead to optimality conditions and duality for convex problems. A function is quasiconvex if its lower level sets are convex. Here …