Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)


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Mathematics Subject Classification

Vladimirov , MIR, Moscow, —, Chau and W. Nahm , Plenum, , Wilson and E. Tanner, editors , Kluwer Acad. Press, pp. Wavelet Solutions for the Dirichlet Problem.

Mathematics of Computation , Vol 63, No. Heller, and H. Resnikoff , Wavelet matrices and the representation of discrete functions, Ed: C. Wavelet Solutions for the Neumann Problem , J. A preconditioned CG-method for wavelet-Galerkin discretizations of elliptic problems. A wavelet approach to robust multilevel solvers for anisotropic elliptic problems. Chui, L. Montefusco, L.

Uni Gàttingen, Mathematisches Institut: Homepage Mustermann

Puccio , Academic Press, pp. Wavelets and Wave Propagation Modeling.

SummerSchool "Arithmetic geometry" Tschinkel - Introduction - 2006

Rieder and X. Zhou , On the wavelet frequency decomposition method. Wavelet Applications , Harold H. Szu ed. Bray, K. McCormick, and X. Heller and J. Odegard, H. McKernan, and C. Xu, Boundedness of varieties of log general type D. Horing and T. Peternell, Bimeromorphic geometry of Kahler threefolds S.

Kovacs, Moduli of stable log-varieties-An update A.

Okounkov, Enumerative geometry and geometric representation theory R. Pandharipande, A calculus for the moduli space of curves Z. Patakfalvi, Frobenius techniques in birational geometry M. Paun, Singualar Hermitian metrics and positivity of direct images of pluricanonical bundles M. Popa, Positivity for Hodge modules and geometric applications R.

Thomas, Notes on homological projective duality Y.

Toda, Non-commutative deformations and Donaldson-Thomas invariants V. Tosatti, Nakamaye's theorem on complex manifolds. Ben-Zvi and D. Nadler, Betti geometric Langlands B. Browning, How often does the Hasse principle hold? Caporaso, Tropical methods in the moduli theory of algebraic curves R. Cavalieri, P. Johnson, H. Markwig, and D.

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Algorithms in Real Algebraic Geometry

Ranganathan, A graphical interface for the Gromov-witten theory of curves H. Esnault, Some fundamental groups in arithmetic geometry L. Fargues, From local class field to the curve and vice versa M. Gross and B. Siebert, Intrinsic mirror symmetry and punctured Gromov-Witten invariants E. Katz, J. Rabinoff, and D. Zureick-Brown, Diophantine and tropical geometry, and uniformity of rational points on curves K.

Kedlaya and J. Kim, Principal bundles and reciprocity laws in number theory B. Klingler, E. For example, there are surfaces of Kodaira dimension 1 for which the Iitaka fibration is an elliptic fibration over P 1. The minimal model and abundance conjectures would imply that every variety of Kodaira dimension 0 is birational to a Calabi-Yau variety with terminal singularities.

The Iitaka conjecture states that the Kodaira dimension of a fibration is at least the sum of the Kodaira dimension of the base and the Kodaira dimension of a general fiber; see Mori for a survey. The Iitaka conjecture helped to inspire the development of minimal model theory in the s and s.

AMS Proceedings of Symposia in Pure Mathematics (PSPUM)

It is now known in many cases, and would follow in general from the minimal model and abundance conjectures. Nakamura and Ueno proved the following additivity formula for complex manifolds Ueno Although the base space is not required to be algebraic, the assumption that all the fibers are isomorphic is very special. Even with this assumption, the formula can fail when the fiber is not Moishezon. From Wikipedia, the free encyclopedia. Chen and M. Fujino and S. Mori, J. Theorems 5.


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Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)
Algebraic Geometry: Bowdoin, 1985,  volume: 46 part 2  (Proceedings of Symposia in Pure Mathematics) Algebraic Geometry: Bowdoin, 1985, volume: 46 part 2 (Proceedings of Symposia in Pure Mathematics)

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