NONLINEAR MODELS IN 2 +<-DIMENSIONS
Explore this paper's citation graph
- Type
- article
- Published
- 1980-09-01
- Cited by
- 365
- References
- 0
- Access
- Open access
- OpenAlex
- https://openalex.org/W1494329156
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:121965420
Keywords
Physics, Nabla symbol, Riemannian manifold, Space (punctuation), Coupling (piping)
References
No references recorded for this paper.
Cited by
- Quantum Integrability in Non-Linear Sigma Models related to Gauge/String Correspondences
- Unified Einstein-Virasoro Master Equation in the General Non-Linear Sigma Model
- Generalised integrable λ- and η-deformations and their relation
- Rotationally symmetric Ricci flow on asymptotically flat manifolds
- Proceedings to the 'Euroconference on Symmetries Beyond the Standard Model', 12. - 17. July 2003, Portoroz, Slovenia (Part 1 of 2)
- Two dimensional Nambu sigma model
- Construction of all WZW Orbifold Actions
- Dilaton gravity in 2 + ϵ dimensions
- Type -B/ -O Bosonic String Sigma-Models
- More on Cotton flow
- Quantum dissipative systems. II. String in a curved affine—Metric spacetime
- Potentials for the supersymmetric nonlinear σ-model
- Contact 3-manifolds and Ricci solitons
- More on Cotton Flow on Three Manifolds
- Ricci Flow on 3-dimensional Lie groups and 4-dimensional Ricci-flat manifolds
- Renormalized volume and the evolution of APEs
- Matrix Models of 2D String Theory in Non--trivial Backgrounds
- Stability of compact Ricci solitons under Ricci flow
- On deformations of conformal field theories
- Mirror Symmetry in Physics: The Basics
Related papers
- A curvature form for pseudoconnections
- Solutions of nonlinear elliptic problems with lower order terms
- Entropy solution for strongly nonlinear elliptic problems with lower order terms and L^1-data
- Gradient estimates for a nonlinear diffusion equation on complete manifolds
- Splitting, parallel gradient and Bakry-Emery Ricci curvature
- C*-algebras and inverse problem of electrodynamics
- Control of sensing by navigation on information gradients