In mathematics, the conformal dimension of a metric space X is the infimum of the Hausdorff dimension over the conformal gauge of X, that is, the class...

granular, detailed dimension. Dimension tables are not conformed if the attributes are labeled differently or contain different values. Conformed dimensions come...

In contrast to other types of conformal field theories, two-dimensional conformal field theories have infinite-dimensional symmetry algebras. In some cases...

infinite-dimensional algebra of local conformal transformations, and conformal field theories can sometimes be exactly solved or classified. Conformal field...

Roger Penrose) is a two-dimensional diagram capturing the causal relations between different points in spacetime through a conformal treatment of infinity...

in 1850, is a rigidity theorem about conformal mappings in Euclidean space. It states that every smooth conformal mapping on a domain of Rn, where n >...

orientation. Conformal maps preserve both angles and the shapes of infinitesimally small figures, but not necessarily their size or curvature. The conformal property...

conformal geometry is the study of the set of angle-preserving (conformal) transformations on a space. In a real two dimensional space, conformal geometry...

transformations that preserve the conformal geometry of the space. Several specific conformal groups are particularly important: The conformal orthogonal group. If...

central extension of the Witt algebra. It is widely used in two-dimensional conformal field theory and in string theory. It is named after Miguel Ángel...

In two-dimensional conformal field theory, Virasoro conformal blocks (named after Miguel Ángel Virasoro) are special functions that serve as building blocks...

A conformal anomaly, scale anomaly, trace anomaly or Weyl anomaly is an anomaly, i.e. a quantum phenomenon that breaks the conformal symmetry of the classical...

Zee 2010. Conformal field theories are characterized by their invariance under conformal transformations. For an introduction to conformal field theory...

physics, Liouville field theory (or simply Liouville theory) is a two-dimensional conformal field theory whose classical equation of motion is a generalization...

definition of one of the core concepts of Kimball's approach to dimensional modeling conformed dimension. The bus matrix defines part of the data warehouse bus...

also called a Wess–Zumino–Novikov–Witten model, is a type of two-dimensional conformal field theory named after Julius Wess, Bruno Zumino, Sergei Novikov...

equilibrium critical exponents can be computed from conformal field theory. See also anomalous scaling dimension. Critical exponents also exist for self organized...

The two-dimensional critical Ising model is the critical limit of the Ising model in two dimensions. It is a two-dimensional conformal field theory whose...

In conformal geometry, a conformal Killing vector field on a manifold of dimension n with (pseudo) Riemannian metric g {\displaystyle g} (also called...

of two-dimensional conformal field theory. This terminology is now used both for D=2 and D>2. In d > 2 {\displaystyle d>2} dimensions conformal primary...

a super conformal field theory the conformal dimension of a chiral multiplet is entirely determined by its R-charge, and so these conformal dimensions...

W ( h ) ( z ) {\displaystyle W^{(h)}(z)} is a primary field of conformal dimension h ∈ 1 2 N ∗ {\displaystyle h\in {\frac {1}{2}}\mathbb {N} ^{*}} ...

Francesco; Pierre Mathieu; David Sénéchal (1997). Conformal field theory. New York: Springer. In the conformal field theory nomenclature, this theory is the...

\varphi e^{k\omega }.} Thus conformally weighted quantities belong to certain density bundles; see also conformal dimension. Let A μ {\displaystyle A_{\mu...

conformal group. Conformal symmetry encompasses special conformal transformations and dilations. In three spatial plus one time dimensions, conformal...

finite subdivision rules. I. Conformal Geometry and Dynamics, vol. 10 (2006), pp. 63–99. M. Bourdon and H. Pajot, Quasi-conformal geometry and hyperbolic geometry...

even a conformal map. The plane itself is homeomorphic (and diffeomorphic) to an open disk. For the hyperbolic plane such diffeomorphism is conformal, but...

metrics on X is the additional datum of the conformal structure. A complex structure gives rise to a conformal structure by choosing the standard Euclidean...

critical dimension was 10. Stanley Mandelstam formulated a world sheet conformal theory for both the bose and fermi case, giving a two-dimensional field...

McMullen, Curtis T. (3 October 1997). "Hausdorff dimension and conformal dynamics III: Computation of dimension", Abel.Math.Harvard.edu. Accessed: 27 October...