Works matching AU WEINKOVE, BEN
Results: 27
Hermitian metrics, (n-1,n-1) forms and Monge–Ampère equations.
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- Journal für die Reine und Angewandte Mathematik, 2019, v. 2019, n. 755, p. 67, doi. 10.1515/crelle-2017-0017
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<italic>C</italic><sup>1,1</sup> regularity for degenerate complex Monge-Ampère equations and geodesic rays.
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- Communications in Partial Differential Equations, 2018, v. 43, n. 2, p. 292, doi. 10.1080/03605302.2018.1446167
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On the convergence of the modified Kähler--Ricci flow and solitons.
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- Commentarii Mathematici Helvetici, 2011, v. 86, n. 1, p. 91, doi. 10.4171/CMH/219
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The Kähler-Ricci flow, Ricci-flat metrics and collapsing limits.
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- American Journal of Mathematics, 2018, v. 140, n. 3, p. 653, doi. 10.1353/ajm.2018.0016
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THE MOSER-TRUDINGER INEQUALITY ON KÄHLER-EINSTEIN MANIFOLDS.
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- American Journal of Mathematics, 2008, v. 130, n. 4, p. 1067, doi. 10.1353/ajm.0.0013
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Concavity of solutions to semilinear equations in dimension two.
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- Bulletin of the London Mathematical Society, 2023, v. 55, n. 2, p. 706, doi. 10.1112/blms.12750
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Weak Harnack inequalities for eigenvalues and constant rank theorems.
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- Communications in Partial Differential Equations, 2021, v. 46, n. 8, p. 1585, doi. 10.1080/03605302.2021.1892755
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The Stefan problem and concavity.
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- Calculus of Variations & Partial Differential Equations, 2021, v. 60, n. 5, p. 1, doi. 10.1007/s00526-021-02061-y
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$$C^{2,\alpha }$$ estimates for nonlinear elliptic equations in complex and almost complex geometry.
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- Calculus of Variations & Partial Differential Equations, 2015, v. 54, n. 1, p. 431, doi. 10.1007/s00526-014-0791-0
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Singularity formation in the Yang-Mills Flow.
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- Calculus of Variations & Partial Differential Equations, 2004, v. 19, n. 2, p. 211, doi. 10.1007/s00526-003-0217-x
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The Chern–Ricci flow on complex surfaces.
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- Compositio Mathematica, 2013, v. 149, n. 12, p. 2101, doi. 10.1112/S0010437X13007471
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Instantaneous convexity breaking for the quasi-static droplet model.
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- Interfaces & Free Boundaries, 2023, v. 25, n. 3, p. 517, doi. 10.4171/IFB/498
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The Chern–Ricci flow.
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- Rendiconti Lincei - Matematica e Applicazioni, 2022, v. 33, n. 1, p. 73, doi. 10.4171/RLM/965
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The Kähler–Ricci Flow on Projective Bundles.
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- IMRN: International Mathematics Research Notices, 2013, v. 2013, n. 2, p. 243, doi. 10.1093/imrn/rnr265
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The Monge-Ampère equation for non-integrable almost complex structures.
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- Journal of the European Mathematical Society (EMS Publishing), 2019, v. 21, n. 7, p. 1949, doi. 10.4171/JEMS/878
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The Kähler-Ricci flow on Hirzebruch surfaces.
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- Journal für die Reine und Angewandte Mathematik, 2011, v. 2011, n. 659, p. 141, doi. 10.1515/CRELLE.2011.071
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THE DEGENERATE J-FLOW AND THE MABUCHI ENERGY ON MINIMAL SURFACES OF GENERAL TYPE.
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- Universitatis Iagellonicae Acta Mathematica, 2012, v. 50, p. 89, doi. 10.4467/20843828AM.12.007.1125
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The insulated conductivity problem, effective gradient estimates and the maximum principle.
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- Mathematische Annalen, 2023, v. 385, n. 1/2, p. 1, doi. 10.1007/s00208-021-02314-3
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Collapsing of the Chern-Ricci flow on elliptic surfaces.
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- Mathematische Annalen, 2015, v. 362, n. 3/4, p. 1223, doi. 10.1007/s00208-014-1160-1
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Constructions of KählerâEinstein metrics with negative scalar curvature.
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- Mathematische Annalen, 2010, v. 347, n. 1, p. 59, doi. 10.1007/s00208-009-0427-4
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The Kähler–Ricci flow with positive bisectional curvature.
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- Inventiones Mathematicae, 2008, v. 173, n. 3, p. 651, doi. 10.1007/s00222-008-0134-x
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Contracting exceptional divisors by the Kähler–Ricci flow II.
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- Proceedings of the London Mathematical Society, 2014, v. 108, n. 6, p. 1529, doi. 10.1112/plms/pdt059
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Taming symplectic forms and the Calabi–Yau equation.
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- Proceedings of the London Mathematical Society, 2008, v. 97, n. 2, p. 401, doi. 10.1112/plms/pdn008
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The Continuity Equation, Hermitian Metrics and Elliptic Bundles.
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- Journal of Geometric Analysis, 2020, v. 30, n. 1, p. 762, doi. 10.1007/s12220-019-00168-5
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Local Calabi and curvature estimates for the Chern-Ricci flow.
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- New York Journal of Mathematics, 2013, v. 19, p. 565
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The Calabi–Yau equation on the Kodaira–Thurston manifold.
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- Journal of the Institute of Mathematics of Jussieu, 2011, v. 10, n. 2, p. 437, doi. 10.1017/S1474748010000289
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Geometric Convergence of the Kähler-Ricci Flow on Complex Surfaces of General Type.
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- IMRN: International Mathematics Research Notices, 2016, v. 2016, n. 18, p. 5652, doi. 10.1093/imrn/rnv332
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