Table of Contents
24 relations: Affine Lie algebra, Bosonic field, Compact group, Coset construction, Eigenvalues and eigenvectors, Fermionic field, Hermitian symmetric space, Infinite dihedral group, Inner product space, Kähler manifold, Lie superalgebra, Mathematical physics, Maximal torus, Mirror symmetry (string theory), Normal order, Special unitary group, State of matter, String theory, Super Virasoro algebra, Supersymmetry, Two-dimensional conformal field theory, Type II string theory, Virasoro algebra, Weyl character formula.
- Supersymmetry
Affine Lie algebra
In mathematics, an affine Lie algebra is an infinite-dimensional Lie algebra that is constructed in a canonical fashion out of a finite-dimensional simple Lie algebra. N = 2 superconformal algebra and affine Lie algebra are lie algebras and representation theory.
See N = 2 superconformal algebra and Affine Lie algebra
Bosonic field
In quantum field theory, a bosonic field is a quantum field whose quanta are bosons; that is, they obey Bose–Einstein statistics.
See N = 2 superconformal algebra and Bosonic field
Compact group
In mathematics, a compact (topological) group is a topological group whose topology realizes it as a compact topological space (when an element of the group is operated on, the result is also within the group).
See N = 2 superconformal algebra and Compact group
Coset construction
In mathematics, the coset construction (or GKO construction) is a method of constructing unitary highest weight representations of the Virasoro algebra, introduced by Peter Goddard, Adrian Kent and David Olive (1986). N = 2 superconformal algebra and coset construction are conformal field theory and lie algebras.
See N = 2 superconformal algebra and Coset construction
Eigenvalues and eigenvectors
In linear algebra, an eigenvector or characteristic vector is a vector that has its direction unchanged by a given linear transformation.
See N = 2 superconformal algebra and Eigenvalues and eigenvectors
Fermionic field
In quantum field theory, a fermionic field is a quantum field whose quanta are fermions; that is, they obey Fermi–Dirac statistics.
See N = 2 superconformal algebra and Fermionic field
Hermitian symmetric space
In mathematics, a Hermitian symmetric space is a Hermitian manifold which at every point has an inversion symmetry preserving the Hermitian structure.
See N = 2 superconformal algebra and Hermitian symmetric space
Infinite dihedral group
In mathematics, the infinite dihedral group Dih∞ is an infinite group with properties analogous to those of the finite dihedral groups.
See N = 2 superconformal algebra and Infinite dihedral group
Inner product space
In mathematics, an inner product space (or, rarely, a Hausdorff pre-Hilbert space) is a real vector space or a complex vector space with an operation called an inner product.
See N = 2 superconformal algebra and Inner product space
Kähler manifold
In mathematics and especially differential geometry, a Kähler manifold is a manifold with three mutually compatible structures: a complex structure, a Riemannian structure, and a symplectic structure.
See N = 2 superconformal algebra and Kähler manifold
Lie superalgebra
In mathematics, a Lie superalgebra is a generalisation of a Lie algebra to include a \Z/2\Zgrading. N = 2 superconformal algebra and Lie superalgebra are lie algebras and Supersymmetry.
See N = 2 superconformal algebra and Lie superalgebra
Mathematical physics
Mathematical physics refers to the development of mathematical methods for application to problems in physics.
See N = 2 superconformal algebra and Mathematical physics
Maximal torus
In the mathematical theory of compact Lie groups a special role is played by torus subgroups, in particular by the maximal torus subgroups.
See N = 2 superconformal algebra and Maximal torus
Mirror symmetry (string theory)
In algebraic geometry and theoretical physics, mirror symmetry is a relationship between geometric objects called Calabi–Yau manifolds. N = 2 superconformal algebra and mirror symmetry (string theory) are string theory.
See N = 2 superconformal algebra and Mirror symmetry (string theory)
Normal order
In quantum field theory a product of quantum fields, or equivalently their creation and annihilation operators, is usually said to be normal ordered (also called Wick order) when all creation operators are to the left of all annihilation operators in the product.
See N = 2 superconformal algebra and Normal order
Special unitary group
In mathematics, the special unitary group of degree, denoted, is the Lie group of unitary matrices with determinant 1.
See N = 2 superconformal algebra and Special unitary group
State of matter
In physics, a state of matter is one of the distinct forms in which matter can exist.
See N = 2 superconformal algebra and State of matter
String theory
In physics, string theory is a theoretical framework in which the point-like particles of particle physics are replaced by one-dimensional objects called strings.
See N = 2 superconformal algebra and String theory
Super Virasoro algebra
In mathematical physics, a super Virasoro algebra is an extension of the Virasoro algebra (named after Miguel Ángel Virasoro) to a Lie superalgebra. N = 2 superconformal algebra and super Virasoro algebra are conformal field theory, lie algebras and string theory.
See N = 2 superconformal algebra and Super Virasoro algebra
Supersymmetry
Supersymmetry is a theoretical framework in physics that suggests the existence of a symmetry between particles with integer spin (bosons) and particles with half-integer spin (fermions).
See N = 2 superconformal algebra and Supersymmetry
Two-dimensional conformal field theory
A two-dimensional conformal field theory is a quantum field theory on a Euclidean two-dimensional space, that is invariant under local conformal transformations. N = 2 superconformal algebra and two-dimensional conformal field theory are conformal field theory.
See N = 2 superconformal algebra and Two-dimensional conformal field theory
Type II string theory
In theoretical physics, type II string theory is a unified term that includes both type IIA strings and type IIB strings theories. N = 2 superconformal algebra and type II string theory are string theory.
See N = 2 superconformal algebra and Type II string theory
Virasoro algebra
In mathematics, the Virasoro algebra (named after the physicist Miguel Ángel Virasoro) is a complex Lie algebra and the unique central extension of the Witt algebra. N = 2 superconformal algebra and Virasoro algebra are conformal field theory and lie algebras.
See N = 2 superconformal algebra and Virasoro algebra
Weyl character formula
In mathematics, the Weyl character formula in representation theory describes the characters of irreducible representations of compact Lie groups in terms of their highest weights.
See N = 2 superconformal algebra and Weyl character formula
See also
Supersymmetry
- Adinkra symbols (physics)
- Batalin–Vilkovisky formalism
- Berezin integral
- Bogomol'nyi–Prasad–Sommerfield state
- Coleman–Mandula theorem
- Conformal supergravity
- Dilaton
- Dimensional reduction
- Extended supersymmetry
- Freund–Rubin compactification
- Gauged supergravity
- Graded manifold
- Grassmann number
- Graviphoton
- Graviscalar
- Gravitino
- Haag–Łopuszański–Sohnius theorem
- Harmonic superspace
- Killing spinor
- Lie superalgebra
- N = 2 superconformal algebra
- No-go theorem
- Projective superspace
- R-symmetry
- Representation of a Lie superalgebra
- Short supermultiplet
- Super Minkowski space
- Super linear algebra
- Super-Poincaré algebra
- Supercharge
- Superconformal algebra
- Supergeometry
- Supergravity
- Supergroup (physics)
- Supermanifold
- Supermathematics
- Supermembranes
- Supermetric
- Supermultiplet
- Superpotential
- Superspace
- Superstring theory
- Supersymmetric WKB approximation
- Supersymmetric quantum mechanics
- Supersymmetric theory of stochastic dynamics
- Supersymmetry
- Supersymmetry algebra
- Supersymmetry algebras in 1 + 1 dimensions
References
Also known as N=2 superconformal algebra.