Seth Sullivant was partially supported by the David and Lucille Packard Foundation and the US National Science Foundation (DMS 0954865)
This thesis discusses intersections of the Schubert varieties in the flag variety associated to a ve...
Summary. An independence model (a list of conditional independence statements) is said to be Gaussia...
We introduce equivariant tree models in algebraic statistics, which unify and generalise existing tr...
AbstractConditional independence models in the Gaussian case are algebraic varieties in the cone of ...
summary:The simultaneous occurrence of conditional independences among subvectors of a regular Gauss...
Gaussian graphical models are semi-algebraic subsets of the cone of positive definite covariance mat...
Abstract. Conditional independence in a multivariate normal (or Gaussian) distribution is characteri...
AbstractWe show that there can be no finite list of conditional independence relations which can be ...
Selfadhesivity is a property of entropic polymatroids which guarantees that the polymatroid can be g...
Gaussian double Markovian models consist of covariance matrices constrained by a pair of graphs spec...
Lattice Conditional Independence models are a class of models developed first for the Gaussian case ...
AbstractWe study the algebraic varieties defined by the conditional independence statements of Bayes...
Abstract The main results of this paper are accessible with only basic linear algebra. Given an incr...
Involution Schubert polynomials represent cohomology classes of $K$-orbit closures in the complete f...
We study a class of determinantal ideals that are related to conditional independence (CI) statement...
This thesis discusses intersections of the Schubert varieties in the flag variety associated to a ve...
Summary. An independence model (a list of conditional independence statements) is said to be Gaussia...
We introduce equivariant tree models in algebraic statistics, which unify and generalise existing tr...
AbstractConditional independence models in the Gaussian case are algebraic varieties in the cone of ...
summary:The simultaneous occurrence of conditional independences among subvectors of a regular Gauss...
Gaussian graphical models are semi-algebraic subsets of the cone of positive definite covariance mat...
Abstract. Conditional independence in a multivariate normal (or Gaussian) distribution is characteri...
AbstractWe show that there can be no finite list of conditional independence relations which can be ...
Selfadhesivity is a property of entropic polymatroids which guarantees that the polymatroid can be g...
Gaussian double Markovian models consist of covariance matrices constrained by a pair of graphs spec...
Lattice Conditional Independence models are a class of models developed first for the Gaussian case ...
AbstractWe study the algebraic varieties defined by the conditional independence statements of Bayes...
Abstract The main results of this paper are accessible with only basic linear algebra. Given an incr...
Involution Schubert polynomials represent cohomology classes of $K$-orbit closures in the complete f...
We study a class of determinantal ideals that are related to conditional independence (CI) statement...
This thesis discusses intersections of the Schubert varieties in the flag variety associated to a ve...
Summary. An independence model (a list of conditional independence statements) is said to be Gaussia...
We introduce equivariant tree models in algebraic statistics, which unify and generalise existing tr...
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