Grigor Sargsyan

发表

Descriptive inner model theory

Grigor Sargsyan, G. Sargsyan, 2012, The Bulletin of Symbolic Logic.

Indestructible strong compactness but not supercompactness

Arthur W. Apter, Moti Gitik, Grigor Sargsyan, 2012, Ann. Pure Appl. Log..

On the prewellorderings associated with the directed systems of mice

Grigor Sargsyan, 2013, J. Symb. Log..

Identity crises and strong compactness III: Woodin cardinals

Arthur W. Apter, Grigor Sargsyan, 2006, Arch. Math. Log..

On the indestructibility aspects of identity crisis

Grigor Sargsyan, 2009, Arch. Math. Log..

Nontame mouse from the failure of square at a singular strong limit cardinal

Grigor Sargsyan, 2014, J. Math. Log..

Visualization of invisible reaction zone of H2 molecules on the front of diffusion flame of propane

Grigor Sargsyan, S. Tsarukyan, G. Sargsyan, 2003, J. Vis..

On HOD-supercompactness

Grigor Sargsyan, 2008, Arch. Math. Log..

THE MOUSE SET CONJECTURE FOR SETS OF REALS

John Steel, Grigor Sargsyan, J. Steel, 2015, The Journal of Symbolic Logic.

Hod up to ADR+Θ is measurable

Grigor Sargsyan, Rachid Atmai, 2019, Ann. Pure Appl. Log..

A tale of hybrid mice

Grigor Sargsyan, G. Sargsyan, 2009 .

Varsovian Models I

Ralf Schindler, Grigor Sargsyan, 2018, J. Symb. Log..

An Inner Model Proof of the Strong Partition Property for δ21

Grigor Sargsyan, 2014, Notre Dame J. Formal Log..

Universal indestructibility for degrees of supercompactness and strongly compact cardinals

Arthur W. Apter, Grigor Sargsyan, 2008, Arch. Math. Log..

Tame failures of the unique branch hypothesis and models of ADℝ + Θ is regular

Grigor Sargsyan, Nam Trang, 2016, J. Math. Log..

Derived Models of mice below the least Fixpoint of the Solovay sequence

Grigor Sargsyan, Dominik Adolf, 2019, J. Symb. Log..

An inner model theoretic proof of Becker’s theorem

Grigor Sargsyan, 2019, Arch. Math. Log..

An equiconsistency for universal indestructibility

Arthur W. Apter, Grigor Sargsyan, 2010, J. Symb. Log..

$AD_{\mathbb {R}}$ implies that all sets of reals are Θ universally Baire

Grigor Sargsyan, 2021, Arch. Math. Log..

On the derived models of self-iterable universes

Grigor Sargsyan, Takehiko Gappo, 2021 .

Hjorth's reflection argument

Grigor Sargsyan, 2021 .

$AD_{\mathbb{R}}$ implies that all sets of reals are $\Theta$ universally Baire

Grigor Sargsyan, 2021 .

The exact strength of generic absoluteness for the universally Baire sets

Grigor Sargsyan, Nam Trang, 2021 .

Failures of square in Pmax extensions of Chang models

Grigor Sargsyan, Paul B. Larson, 2021 .

Covering with Chang models over derived models

Grigor Sargsyan, 2021, Advances in Mathematics.

SEALING OF THE UNIVERSALLY BAIRE SETS

Grigor Sargsyan, Nam Trang, G. Sargsyan, 2021, The Bulletin of Symbolic Logic.

Negative results on precipitous ideals on omega_1

Grigor Sargsyan, 2021 .

Hod up to AD$_{\mathbb{R}}+\Theta$ is measurable

Grigor Sargsyan, Rachid Atmai, 2021 .

$$AD_{\mathbb {R}}$$ A D R implies that all sets of reals are

Grigor Sargsyan, 2021 .

Ideals and Strong Axioms of Determinacy

Grigor Sargsyan, Nam Trang, Trevor Wilson, 2021 .

$\operatorname {HOD}$ IN INNER MODELS WITH WOODIN CARDINALS

Grigor Sargsyan, Sandra Müller, 2021, The Journal of Symbolic Logic.

The Largest Suslin Axiom

Grigor Sargsyan, Nam Trang, 2021 .

Varsovian models II

Ralf Schindler, Grigor Sargsyan, Farmer Schlutzenberg, 2021 .

Seismic Behavior and Assessment of Circular Concrete Columns Reinforced by Ultra-High Strength Rebars

Grigor Sargsyan, 2016 .