Título: Closure Properties and Negatively Associated Measures violating the van den Berg-Kesten Inequality
Autores: Markström, Klas; Umea universitet
Fecha: 2010-01-01
Publicador: Electronic communications in probability
Fuente:
Tipo: Peer-reviewed Article

Tema: Negative correlation, Correlation Inequalities, Closure properties
60C
Descripción: We first give an example of a negatively associated measure which does not satisfy the van den Berg-Kesten inequality. Next we show that the class of measures satisfying the van den Berg-Kesten inequality is not closed under either of conditioning, introduction of external fields or convex combinations. Finally we show that this class also includes measure which have rank sequence which is not logconcave.
Idioma: No aplica

Artículos similares:

Simulations and Conjectures for Disconnection Exponents por Puckette, Emily E.; Occidental College,Werner, Wendelin; Université Paris-Sud and IUF
A Proof of a Conjecture of Bobkov and Houdré por Kwapien, S.; Warsaw University,Pycia, M.; Warsaw University,Schachermayer, W.; University of Vienna
Excursions Into a New Duality Relation for Diffusion Processes por Jansons, Kalvis M.; University College London
Moderate Deviations for Martingales with Bounded Jumps por Dembo, Amir; Stanford University
Percolation Beyond $Z^d$, Many Questions And a Few Answers por Benjamini, Itai; Weizmann Institute of Science,Schramm, Oded; Microsoft Research
Bounds for Disconnection Exponents por Werner, Wendelin; Université Paris-Sud and IUF
Transportation Approach to Some Concentration Inequalities in Product Spaces por Dembo, Amir; Stanford University,Zeitouni, Ofer; Technion - Israel Institute of Technology
The Dimension of the Frontier of Planar Brownian Motion por Lawler, Gregory F.; Duke University
10 
Surface Stretching for Ornstein Uhlenbeck Velocity Fields por Carmona, Rene; Princeton University,Grishin, Stanislav; Princeton University,Xu, Lin; Princeton University,Molchanov, Stanislav; University of North Carolina at Charlotte