A Linear Separability Criterion for Sets of Euclidean Space. An
optimization program whose formulation provides a maximum thickness of the separator for the separable sets
Some properties of zipf–mandelbrot law and hurwitz ? –function whole variety of theoretical characterizations that include, among others, log-
convexity, log
Hardy-Rellich inequalities in domains of the Euclidean space to the boundary of the domain. M.P. Owen proved that this inequality is valid in any
convex domain with C2=9/16 (M
Punishing factors and Chua's conjecture of the Poincaré metric of Ω at z and of ∏ at w, respectively. Then for any pair (Ω, ∏) where Ω is
convex, f ∈ A
Bifurcations and new uniqueness criteria for critical points of hyperbolic derivatives the Behnke-Peschl linear
convexity condition for Hartogs domains of special form. A specific rigidity effect
Sherman’s Operator Inequality convex functions, whose arguments are the bounded self-adjoint operators from C* -algebra on a Hilbert
Classes of uniformly convex and uniformly starlike functions as dual setsIn this paper the classes of uniformly
convex and uniformly starlike functions are presented