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A VANISHING EXT-BRANCHING THEOREM FOR (GL(n+1) (F), GL(n) (F))

期刊: DUKE MATHEMATICAL JOURNAL, 2021; 170 (10)

We prove a conjecture of Dipendra Prasad on Ext-branching from GL(n+1)(F) to GL(n)(F), where F is a p-adic field, and we give a projectivity criterion......

GLOBAL WELL-POSEDNESS OF HEDGEHOG SOLUTIONS FOR THE (3+1) SKYRME MODEL

期刊: DUKE MATHEMATICAL JOURNAL, 2021; 170 (7)

We consider hedgehog solutions in the (3 + 1)-dimensional Skyrme model, which is an energy-supercritical problem. We introduce a new strategy to prove......

EQUIVARIANT DEFORMATION QUANTIZATION AND COADJOINT ORBIT METHOD

期刊: DUKE MATHEMATICAL JOURNAL, 2021; 170 (8)

Our goal here is to apply deformation quantization to the study of the coadjoint orbit method in the case of real reductive Lie groups. We first prove......

NONCOMMUTATIVE MAXIMAL ERGODIC INEQUALITIES ASSOCIATED WITH DOUBLING CONDITIONS

期刊: DUKE MATHEMATICAL JOURNAL, 2021; 170 (2)

We study noncommutative maximal inequalities and ergodic theorems for group actions on von Neumann algebras. Consider a locally compact group G of pol......

MAXIMALITY OF GALOIS ACTIONS FOR ABELIAN AND HYPER-KAHLER VARIETIES

期刊: DUKE MATHEMATICAL JOURNAL, 2020; 169 (6)

Let {rho(l)}(l) be the system of l-adic representations arising from the i th l-adic cohomology of a proper smooth variety X defined over a number fie......

MINIMUM POSITIVE ENTROPY OF COMPLEX ENRIQUES SURFACE AUTOMORPHISMS

期刊: DUKE MATHEMATICAL JOURNAL, 2020; 169 (18)

We determine the minimum positive entropy of complex Enriques surface automorphisms. This together with McMullen's work completes the determination of......

ADDENDUM TO "THE NOETHER INEQUALITY FOR ALGEBRAIC 3-FOLDS"

期刊: DUKE MATHEMATICAL JOURNAL, 2020; 169 (11)

We provide an improvement to "The Noether inequality for algebraic 3-folds," Duke Math. J. 169 (2020), no. 9, 1603-1645.

ON THE STABILITY OF BLOWUP SOLUTIONS FOR THE CRITICAL COROTATIONAL WAVE-MAP PROBLEM

期刊: DUKE MATHEMATICAL JOURNAL, 2020; 169 (3)

We show that the finite time blowup solutions for the corotational wave-map problem constructed by the first author along with Gao, Schlag, and Tataru......

EXTREME SUPERPOSITION: ROGUE WAVES OF INFINITE ORDER AND THE PAINLEVE-III HIERARCHY

期刊: DUKE MATHEMATICAL JOURNAL, 2020; 169 (4)

We study the fundamental rogue wave solutions of the focusing nonlinear Schrodinger equation in the limit of large order. Using a recently proposed Ri......

ON HIGHER-DIMENSIONAL SINGULARITIES FOR THE FRACTIONAL YAMABE PROBLEM: A NONLOCAL MAZZEO-PACARD PROGRAM

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (17)

We consider the problem of constructing solutions to the fractional Yamabe problem which are singular at a given smooth submanifold, for which we esta......

JIF:2.2

COHOMOLOGICALLY INDUCED DISTINGUISHED REPRESENTATIONS AND COHOMOLOGICAL TEST VECTORS

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (1)

Let G be a real reductive group, and let chi be a character of a reductive subgroup H of G. We construct chi-invariant linear functionals on certain c......

JIF:2.2

NONVANISHING FOR 3-FOLDS IN CHARACTERISTIC p > 5

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (7)

We prove the nonvanishing theorem for 3-folds over an algebraically closed field k of characteristic p > 5.

JIF:2.2

TAUTOLOGICAL CLASSES ON MODULI SPACES OF HYPER-KAHLER MANIFOLDS

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (7)

We study algebraic cycles on moduli spaces f(h) of h-polarized hyper-Kahler manifolds. Following previous work of Marian, Oprea, and Pandharipande on ......

JIF:2.2

ON THE PROPER MODULI SPACES OF SMOOTHABLE KAHLER-EINSTEIN FANO VARIETIES

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (8)

In this paper we investigate the geometry of the orbit space of the closure of the subscheme parameterizing smooth Kohler-Einstein Fano manifolds insi......

JIF:2.2

BIRATIONAL CHARACTERIZATION OF ABELIAN VARIETIES AND ORDINARY ABELIAN VARIETIES IN CHARACTERISTIC p > 0

期刊: DUKE MATHEMATICAL JOURNAL, 2019; 168 (9)

Let k be an algebraically closed field of characteristic p > 0. We give a birational characterization of ordinary abelian varieties over k: a smoot......

JIF:2.2

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