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Handbook for Mirror Symmetry of Calabi-Yau and Fano Manifolds

In algebraic geometry and theoretical physics, mirror symmetry refers to the relationship between two Calabi-Yau manifolds which appear;

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Calabi-Yau Manifolds and Related Geometries

introduction to current research in the geometry of Calabi-Yau manifolds, hyper-Kahler manifolds, exceptional holonomy and mirror symmetry....This;

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Birational Geometry and Moduli Spaces

irreducible holomorphic symplectic manifolds, Severi varieties, degenerations of Calabi-Yau varieties, uniruled threefolds, toric Fano threefolds;

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Gauss-Manin Connection in Disguise

of the mirror Calabi-Yau threefolds. It is mainly written for two primary target audiences: researchers in classical modular and automorphic;

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N=2 Wonderland, The

models. In addition, mirror symmetry, topological twists and Picard-Fuchs equations are discussed.;

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Calabi Yau Varieties Arithmetic Geometry and Physics

, Enumerative Geometry and Calabi-Yau Varieties, Physics Around Mirror Symmetry, Hodge Theory in String Theory. The book is ideal for graduate students;

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Uniformization, Riemann-Hilbert Correspondence, Calabi-Yau Manifolds & Picard-Fuchs Equations

higher-dimensional generalizations of the uniformization theorem, which include Calabi-Yau manifolds. This volume consists of expository;

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Differential geometry, Calabi-Yau theory, and general relativity

. Phong on Unification of the Kahler-Ricci and anomaly flows Cumrun Vafa on SCFTs, holography, and topological strings Stephen S.-T. Yau on;

Vergelijkbare producten zoals Differential geometry, Calabi-Yau theory, and general relativity

Complex Geometry from Riemann to Kahler-Einstein and Calabi-Yau

present, followed by a discussion of Calabi-Yau manifolds, and a look at Shing-Tung Yau as a writer and mathematician. Next, it presents a series;

Vergelijkbare producten zoals Complex Geometry from Riemann to Kahler-Einstein and Calabi-Yau

Collected Works

While Eugenio Calabi is best known for his contributions to the theory of Calabi-Yau manifolds, this Steele-Prize-winning geometer's;

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A Celebration of Algebraic Geometry

, enumerative geometry both classical and modern, rationally connected and Fano varieties, Hodge theory and abelian varieties, and Calabi-Yau and;

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Geometry and Topology of Manifolds

including, among others, the Strominger-Yau-Zaslow conjecture on mirror symmetry, the relative Yau-Tian-Donaldson conjecture in Kahler geometry, the;

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London Mathematical Society Lecture Note Series

research topics in algebraic geometry. This includes Gromow-Witten invariants, Hodge theory, Calabi-Yau 3-folds, mirror symmetry and classification;

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Lectures On Kahler Geometry

-Yau manifolds, and divisors. All sections of the book end with a series of exercises and students and researchers working in the fields;

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Lectures On Kahler Geometry

-Yau manifolds, and divisors. All sections of the book end with a series of exercises and students and researchers working in the fields;

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Selected Expository Works of Shing-Tung Yau with Commentary 2 Volume Set

Einstein's theory is consistent and stable. His proof of the Calabi conjecture allowed physicists - using Calabi-Yau compactification - to show that;

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Geometry and Physics of Branes

the mathematical viewpoint, branes are related to several important theories, such as homological mirror symmetry and quantum cohomology;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 3

. Among the authors and topics are: H. P. McKean, Jr. and I. M. Singer on curvature and the eigenvalues of the Laplacian; Eugenio Calabi on;

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Lectures on K3 Surfaces

conjectures of Calabi, Weil, and Artin-Tate, are discussed in general and for K3 surfaces in particular, and each chapter ends with questions and open;

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Complex Geometry

emphasis on topics related to mirror symmetry (SUSY, Kaehler-Einstein metrics, Tian-Todorov lemma);

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Topology And Physics - Proceedings Of The Nankai International Conference In Memory Of Xiao-song Lin

, Faddeev knots, generalized Ricci flow, Calabi-Yau problems for CR manifolds, Milnor's conjecture on volume of simplexes, Heegaard genera of 3;

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Cambridge Tracts in Mathematics

now known to be relevant for the study of singularity theory, quantum cohomology, mirror symmetry, symplectic geometry and integrable systems;

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A Gentle Introduction to Homological Mirror Symmetry

their connections through toric and tropical geometry. Part III deals with mirror symmetry for Riemann surfaces. The main mathematical ideas are;

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A Gentle Introduction to Homological Mirror Symmetry

their connections through toric and tropical geometry. Part III deals with mirror symmetry for Riemann surfaces. The main mathematical ideas are;

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Geometry of Moduli

differentials, (log) Calabi-Yau varieties, points on schemes, rational varieties, curves, abelian varieties and hyper-Kahler manifolds.;

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Handbook of Group Actions V

presence of symmetry makes a problem more interesting and, as a general rule, easier to solve. In all cases, it is group action which makes groups;

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Algebra and Number Theory

, the Hodge-Tate conjecture, Calabi-Yau manifolds and Moduli stacks of vector bundles. The section on Number Theory centres on Automorphic;

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