Results 81 to 90 of about 364 (148)
Worm Domains are not Gromov Hyperbolic. [PDF]
J Geom Anal, 2023 Arosio L, Dall'Ara GM, Fiacchi M.
europepmc +1 more source
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
core
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
core +1 more source
Peak Points for Pseudoconvex Domains: A Survey [PDF]
Journal of Geometric Analysis, 2008 This paper surveys results concerning peak points for pseudoconvex domains. It includes results of Laszlo that have not been published elsewhere.
openaire +2 more sources
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
core +1 more source
On convex to pseudoconvex mappings [PDF]
Proceedings of the American Mathematical Society, 2009 In the works of Darboux and Walsh, it was remarked that a one-to-one self-mapping of R 3
openaire +2 more sources
Some Classes of Pseudoconvex Fractional Functions via the Charnes and Cooper Transformation
, 2007 Using a very recent approach based on the Charnes-Cooper trasformation we characterize the pseudoconvexity of the sum between a quadratic fractional function and a linear one. Furthemore we prove that the ratio between a quadratic fractional function and
MARTEIN, LAURA, CAROSI, LAURA
core +1 more source
Geometry of Semi-tube Domains in ℂ2
, 2012 In this paper we study a class of unbounded domains in ℂ2 which are invariant with respect to translations in some fixed real direction. Such domains will be called semi-tubes.
Dwilewicz, Roman, Burgués, Josep M.
core +1 more source