Two-Dimensional Models With (0,2) Supersymmetry: Perturbative Aspects
arXiv:hep-th/0504078
Abstract
Certain perturbative aspects of two-dimensional sigma models with (0,2) supersymmetry are investigated. The main goal is to understand in physical terms how the mathematical theory of ``chiral differential operators'' is related to sigma models. In the process, we obtain, for example, an understanding of the one-loop beta function in terms of holomorphic data. A companion paper will study nonperturbative behavior of these theories.
58 pp, minor corrections
References in corpus (4)
Cited by in corpus (36)
- Lectures on curved beta-gamma systems, pure spinors, and anomalies
- 1/2, 1/4 and 1/8 BPS Equations in SUSY Yang-Mills-Higgs Systems -- Field Theoretical Brane Configurations --
- Webs of Walls
- Geometric Transitions, Flops and Non-Kahler Manifolds: II
- Pure Spinor Vertex Operators in Siegel Gauge and Loop Amplitude Regularization
- Heterotic Flux Tubes in N=2 SQCD with N=1 Preserving Deformations
- Supersymmetry of the Chiral de Rham Complex
- Heterotic twistor-string theory
- Simplifying and Extending the AdS_5xS^5 Pure Spinor Formalism
- Mirror symmetry in two steps: A-I-B
- Conifolds and Geometric Transitions
- Einstein supergravity amplitudes from twistor-string theory
- Effective Action of Domain Wall Networks
- Half-Twisted (0,2) Landau-Ginzburg Models
- Novel Branches of (0,2) Theories
- N=(0,2) Supersymmetry and a Nonrenormalization Theorem
- On the six-dimensional origin of the AGT correspondence
- Partition Functions, Localization, and the Chiral de Rham complex
- Hilbert space of curved βγsystems on quadric cones
- Quasiclassical Lian-Zuckerman Homotopy Algebras, Courant Algebroids and Gauge Theory
- Chiral de Rham complex on Riemannian manifolds and special holonomy
- Large-N Solution of the Heterotic CP(N-1) Model with Twisted Masses
- On semiclassical analysis of pure spinor superstring in an AdS_5 x S^5 background
- Curved Beta-Gamma Systems and Quantum Koszul Resolution
- Two-Dimensional Twisted Sigma Models And The Theory of Chiral Differential Operators
- First Order String Theory and the Kodaira-Spencer Equations. I
- First Order String Theory and the Kodaira-Spencer Equations. II
- Pure Spinor Integration from the Collating Formula
- On deformation theory of quantum vertex algebras
- Derived categories and stacks in physics
- The Half-Twisted Orbifold Sigma Model and the Chiral de Rham Complex
- N=(0,2) Deformation of the N=(2,2) Wess-Zumino Model in Two Dimensions
- Non-linear sigma models via the chiral de Rham complex
- Topological Heterotic Rings
- Heterotic Flux Geometry from Chiral Gauge Dynamics
- A heterotic sigma model with novel target geometry