30 results on '"Darvas, Tamás"'
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2. The closures of test configurations and algebraic singularity types
3. Griffiths Extremality, Interpolation of Norms, and Kähler Quantization
4. Optimal asymptotic of the J functional with respect to the d1 metric
5. Log-concavity of volume and complex Monge–Ampère equations with prescribed singularity
6. Twisted Kähler–Einstein metrics in big classes.
7. THE MABUCHI COMPLETION OF THE SPACE OF KÄHLER POTENTIALS
8. GEODESIC RAYS AND KÄHLER–RICCI TRAJECTORIES ON FANO MANIFOLDS
9. TIAN’S PROPERNESS CONJECTURES AND FINSLER GEOMETRY OF THE SPACE OF KÄHLER METRICS
10. Comparison of the Calabi and Mabuchi geometries and applications to geometric flows
11. Relative pluripotential theory on compact K\'ahler manifolds
12. The Mabuchi geometry of finite energy classes
13. Compactness of Kähler metrics with bounds on Ricci curvature and I functional
14. Twisted K\'ahler-Einstein metrics in big classes
15. MORSE THEORY AND GEODESICS IN THE SPACE OF KÄHLER METRICS
16. The volume of pseudoeffective line bundles and partial equilibrium
17. Griffiths extremality, interpolation of norms, and K\'ahler quantization
18. The isometries of the space of Kahler metrics.
19. The isometries of the space of K\'ahler metrics
20. Geometric pluripotential theory on K\'ahler manifolds
21. Compactness of K\'ahler metrics with bounds on Ricci curvature and I functional
22. The metric geometry of singularity types.
23. Quantization in Geometric Pluripotential Theory.
24. Metric geometry of normal K\'ahler spaces, energy properness, and existence of canonical metrics
25. Geodesic Rays and K\'ahler-Ricci Trajectories on Fano Manifolds
26. Weak geodesic rays in the space of K\'ahler potentials and the class E(X,\omega)
27. Metric Geometry of Normal Kähler Spaces, Energy Properness, and Existence of Canonical Metrics.
28. Morse theory and geodesics in the space of K\'ahler metrics
29. Weak geodesics in the space of K\'ahler metrics
30. WEAK GEODESIC RAYS IN THE SPACE OF KÄHLER POTENTIALS AND THE CLASS ${\mathcal{E}}(X,\unicode[STIX]{x1D714})$.
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