activity
20032026
most citedTrek separation for Gaussian graphical models

50 citations · 282 across the 58 of their papers we have counts for

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Showing 2012Show all

6 papers · 1 filter

math.AG2012

Maximum Likelihood Duality for Determinantal Varieties

Jan Draisma, Jose Rodriguez

In a recent paper, Hauenstein, Sturmfels, and the second author discovered a conjectural bijection between critical points of the likelihood function on the complex variety of matr…

math.CO2012

Positivity for Gaussian graphical models

Jan Draisma, Seth Sullivant, Kelli Talaska

Gaussian graphical models are parametric statistical models for jointly normal random variables whose dependence structure is determined by a graph. In previous work, we introduced…

math.ST2012★ 4 cited

Groups acting on Gaussian graphical models

Jan Draisma, Sonja Kuhnt, Piotr Zwiernik

Gaussian graphical models have become a well-recognized tool for the analysis of conditional independencies within a set of continuous random variables. From an inferential point o…

math.AG2012★ 11 cited

Finiteness results for Abelian tree models

Jan Draisma, Rob H. Eggermont

Equivariant tree models are statistical models used in the reconstruction of phylogenetic trees from genetic data. Here equivariant refers to a symmetry group imposed on the root d…

math.AG2012

Tropically Unirational Varieties

Jan Draisma, Bart Frenk

We introduce tropically unirational varieties, which are subvarieties of tori that admit dominant rational maps whose tropicalisation is surjective. The central (and unresolved) qu…

math.CO2012

Tensor invariants for certain subgroups of the orthogonal group

Jan Draisma, Guus Regts

Let V be an n-dimensional vector space and let On be the orthogonal group. Motivated by a question of B. Szegedy (B. Szegedy, Edge coloring models and reflection positivity, Journa…