This paper focuses on function theory or representation theories in a very elegant and substantial way in geometry. It is very interesting to see how special functions enter into geometry. We like to point out that Symmetric, Trigonometric and Theta- functions are representation theoretic formula, equivariant Euler classes, and the geometry of moduli spaces of stable maps. The boundary of these holomorphic discs lie in certain special Lagrangian sub-manifold, which have boundary in some vanishing cycle.Keywords : Mirror principles, Symmetric series, linear sigma model, Euler data, hypergeometric series
Gathering and updating results scattered in journal articles over thirty years, this self-contained ...
This paper gives a new way of constructing Landau–Ginzburg mirrors usingdeformation theory of Lagran...
2. The fundamental lemma: unit element 312 3. The fundamental lemma: general element 318 4. Matching...
The theory of explicit formulas for regularized products and series forms a natural continuation of ...
We explain how the Transference Principles from Diophantine approximation can be inter-preted in ter...
Abstract. This paper gives a new construction of Landau-Ginzburg mirrors using defor-mation theory o...
Mirror symmetry is a correspondence between symplectic and complex geometry developed to understand ...
Abstract. In this paper, we study the relation between the zeta function of a Calabi-Yau hypersurfac...
The collection of articles in this volume are based on lectures presented during the Winter School o...
Equivariant localization is a technique can be used to reduce the dimensionality of integral for th...
This book furnishes a brief introduction to classical mirror symmetry, a term that denotes the proce...
The continuation of the collaboration with Liu and Lian on the calculation of the II A model opened ...
In this thesis, based on the work completed by the author during his time in graduate school, we exp...
In the paper, properties of orbit functions are reviewed and further developed. Orbit functions on t...
Abstract. Fixing a weakly unobstructed Lagrangian torus in a symplectic manifold X, we define a holo...
Gathering and updating results scattered in journal articles over thirty years, this self-contained ...
This paper gives a new way of constructing Landau–Ginzburg mirrors usingdeformation theory of Lagran...
2. The fundamental lemma: unit element 312 3. The fundamental lemma: general element 318 4. Matching...
The theory of explicit formulas for regularized products and series forms a natural continuation of ...
We explain how the Transference Principles from Diophantine approximation can be inter-preted in ter...
Abstract. This paper gives a new construction of Landau-Ginzburg mirrors using defor-mation theory o...
Mirror symmetry is a correspondence between symplectic and complex geometry developed to understand ...
Abstract. In this paper, we study the relation between the zeta function of a Calabi-Yau hypersurfac...
The collection of articles in this volume are based on lectures presented during the Winter School o...
Equivariant localization is a technique can be used to reduce the dimensionality of integral for th...
This book furnishes a brief introduction to classical mirror symmetry, a term that denotes the proce...
The continuation of the collaboration with Liu and Lian on the calculation of the II A model opened ...
In this thesis, based on the work completed by the author during his time in graduate school, we exp...
In the paper, properties of orbit functions are reviewed and further developed. Orbit functions on t...
Abstract. Fixing a weakly unobstructed Lagrangian torus in a symplectic manifold X, we define a holo...
Gathering and updating results scattered in journal articles over thirty years, this self-contained ...
This paper gives a new way of constructing Landau–Ginzburg mirrors usingdeformation theory of Lagran...
2. The fundamental lemma: unit element 312 3. The fundamental lemma: general element 318 4. Matching...