Central Economics and Mathematics Institute

output

20002022

most citedOn the Relation Between Two Approaches to Necessary Optimality Conditions in Problems with State Constraints

14 citations

researchers with a paper here

G. Koshevoy2 profiles11 · h 22
V. Danilov2 profiles10 · h 24
A. Karzanov8 · h 20
D. Piontkovski4 · h 9
G. Henkin2 · h 23
T. Belkina2 · h 8
A. Belyakov1 · h 10
A. Dmitruk1 · h 15
A. Lambert-Mogiliansky1 · h 19
A. P. Seyranian1 · h 22
A. V. Karzanov1
Baohua Fu1 · h 15

collaborating institutions

Russian Academy of SciencesRU10 papers
Institute for Systems AnalysisRU7 papers
Institute of EconomicsRU5 papers
Institute for Information Transmission ProblemsRU2 papers
Lomonosov Moscow State UniversityRU2 papers
Université Pierre-et-Marie-CurieFR2 papers
Academy of Mathematics and Systems ScienceCN1 paper
Centre de Mathématiques Appliquées de l'École polytechniqueFR1 paper
Centre National de la Recherche ScientifiqueFR1 paper
Chinese Academy of SciencesCN1 paper
Dorodnitsyn Computing CentreRU1 paper
École Normale Supérieure - PSLFR1 paper

Showing 2010Show all

2 papers · 1 filter

math.CO2010

Condorcet domains of tiling type

Vladimir I. Danilov, Alexander V. Karzanov, Gleb A. Koshevoy

A Condorcet domain (CD) is a collection of linear orders on a set of candidates satisfying the following property: for any choice of preferences of voters from this collection, a s…

math-ph2010★ 2 cited

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in $R^{3}$

Gennadi Henkin, Matteo Santacesaria

Let $X$ be a smooth bordered surface in $ℜ^{3}$ with smooth boundary and $σ^$ a smooth anisotropic conductivity on $X$ . If the genus of $X$ is given, then starting from the D…

Condorcet domains of tiling type

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in R3

Gel'fand-Calderón's inverse problem for anisotropic conductivities on bordered surfaces in $R^{3}$