Some recent papers

Definability of restricted Theta functions and families of abelian varietiess,
(with Y. Petrzil),
Duke Math. J. 162 (2013), no. 4, 731765,
available at ArXiv

VapnikChervonenkis density in some theories without the
independence property, I,
(with M. Aschenbrenner, A. Dolich, D. Haskell and D. Macpherson),
Trans. Amer. Math. Soc. (to appear),
available at ArXiv

VapnikChervonenkis density in some theories without the
independence property, II,
(with M. Aschenbrenner, A. Dolich, D. Haskell and D. Macpherson),
Notre Dame J. Form. Log. 54 (2013), no. 34, 311363,
available at ArXiv

On Density of definable types in dpminimal theories,
(with P. Simon),
The Journal of Symbolic Logic, 79(2014), pp 10201024,
available at ArXiv

Topological groups, μtypes and their stabilizers,
(with Y. Petrzil),
J. Eur. Math. Soc. (JEMS) (to appear),
available at ArXiv

Regularity lemma for distal structures,
(with A. Chernikov),
J. Eur. Math. Soc. (JEMS) (to appear),
available at ArXiv

Solvable Lie groups definable in ominimal theories,
(with A. Conversano and A. Onshuus),
J. Inst. Math. Jussieu (to appear),
available at ArXiv

A note on the ErdosHajnal property for stable graphs,
(with A. Chernikov),
Proc. Amer. Math. Soc.(to appear),
available at ArXiv

Remarks on Tao's algebraic regularity lemma,
(with A. Pillay),
preprint,
available at ArXiv

A note on ominimal flows and the AxLindemannWeierstrass
theorem for abelian varieties over C,
(with A. Y.Peterzil),
preprint,
available at ArXiv

Ramsey growth in some NIP structures,
(with A. A.Chernikov and M.Thomas),
preprint,
available at ArXiv

Definable regularity lemmas for NIP hypergraphs,
(with A. A.Chernikov),
preprint,
available at ArXiv

Cutting lemma and Zarankiewicz's problem in distal structure,
(with A. A.Chernikov and D.Galvin),
preprint,
available at ArXiv

Algebraic and ominimal flows on complex and real tori,
(with A. Y.Peterzil),
preprint,
available at ArXiv
Research notes

On Grothendieck's approach to
stability
In this note we state and give an elementary proof of
a simplified version of
Grothendieck's theorem that implies, and in fact is equivalent to,
the strong version the Fundamental Theorem of Stability Theory.
This version of Grothendieck's theorem came out of discussions at
Notre Dame Model Theory seminar in March 2017 during reading
Itai Ben Yaacov's paper
Last modified: Wed Mar 29 15:33:26 EDT 2017