Results 71 to 80 of about 306 (149)
On the maximal domains of pseudoconvexity of a quadratic fractional function
, 2010 In this paper we will characterize the maximal domains of pseudoconvexity of the ratio betwcen a quadratic function and an affine one. Furthermore, motivated by thc fact that in optimization problems the decision variables are often required to be ...
CAMBINI, ALBERTO, MARTEIN, LAURA
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A note on the Gannon-Lee theorem. [PDF]
Lett Math Phys, 2021 Schinnerl B, Steinbauer R.
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Pseudoconvexity, pseudomonotonicity and the generalized Charnes-Cooper transformation
, 2005 Charnes and Cooper reduce a linear fractional program to a linear program with help of a suitable transformation of variables. We show that this transformation and a certain generalization of it preserve pseudoconvexity of an arbitrary once ...
CAMBINI, ALBERTO +2 more
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The Bulk-Boundary Correspondence for the Einstein Equations in Asymptotically Anti-de Sitter Spacetimes. [PDF]
Arch Ration Mech Anal, 2023 Holzegel G, Shao A.
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Inverse problems for the Schrödinger equation via Carleman inequalities with degenerate weights
, 2008 International audienceBaudouin and Puel (2002 Inverse Problems 18 1537-54), investigated some inverse problems for the evolution Schr¨odinger equation bymeans of Carleman inequalities proved under a strict pseudoconvexity condition.
Mercado, Alberto +2 more
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Worm Domains are not Gromov Hyperbolic. [PDF]
J Geom Anal, 2023 Arosio L, Dall'Ara GM, Fiacchi M.
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On the maximal domains of pseudoconvexity of some classes of generalized fractional functions
, 2008 The aim of the paper is to characterize the maximal domains of two classes of generalized fractional functions: the sum of a linear and a linear fractional function and the sum of two linear fractional functions.
MARTEIN, LAURA, CAMBINI A
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Boundary regularity for ∂¯ on q-pseudoconvex wedges of CN
, 2006 For a wedge Ω of CN, we refine the notion of weak q-pseudoconvexity of [G. Zampieri, Solvability of the ∂¯ problem with C∞ regularity up to the boundary on wedges of CN, Israel J. Math. 115 (2000) 321–331].
Baracco, Luca, Zampieri, Giuseppe
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1-complete semiholomorphic foliations [PDF]
, 2016 A semiholomorphic foliation of type (n, d) is a differentiable real manifold X of dimension 2n + d, foliated by complex leaves of complex dimension n.
Tomassini, Giuseppe +3 more
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