activity
20062018
most citedAn explicit d-bar-integration formula for weighted homogeneous varieties II: forms of higher degree

4 citations · 7 across the 12 of their papers we have counts for

collaborators

12 papers

math.CV2018

On convex hulls and pseudoconvex domains generated by -plurisubharmonic functions, part III

Thomas Pawlaschyk, Eduardo S. Zeron

We characterise in this work the -plurisubharmonic functions in terms of the theory of viscosity solutions. We show that an upper semicontinuous function is -plurisubharmonic…

quant-ph2016

Superposition and time delay are incompatible between them

Eduardo S. Zeron

We analyse the properties of wave functions that depend at once on two time-position vectors and with different time entries . In particular,…

math.OC2010

Lp-norms, Log-barriers and Cramer transform in Optimization

Jean B. Lasserre, Eduardo S. Zeron

We show that the Laplace approximation of a supremum by Lp-norms has interesting consequences in optimization. For instance, the logarithmic barrier functions (LBF) of a primal con…

math.OC2009

Certificates and relaxations for integer programming and the semi-group membership problem

Jean Lasserre, S. Zeron

We consider integer programming and the semi-group membership problem. We provide the following theorem of the alternative: the system Ax=b has no nonnegative integral solution x i…

math.CV2008★ 4 cited

An explicit d-bar-integration formula for weighted homogeneous varieties II: forms of higher degree

Jean Ruppenthal, Eduardo S. Zeron

Let Y be a weighted homogeneous (singular) subvariety of C^n. The main objective of this paper is to present a class of explicit integral formulae for solving the d-bar-equation $ω…

math.CV2008★ 3 cited

An explicit d-bar-integration formula for weighted homogeneous varieties

Jean Ruppenthal, Eduardo S. Zeron

Let Y be a weighted homogeneous (singular) subvariety of C^n. The main objective of this paper is to present an explicit formula for solving the d-bar-equation $f=\dbar{g}$ on the…