## Lorentz Group

In physics (and mathematics), the **Lorentz group** is the group of all Lorentz transformations of Minkowski spacetime, the classical setting for all (nongravitational) physical phenomena. The Lorentz group is named for the Dutch physicist Hendrik Lorentz.

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### Some articles on lorentz group:

**Lorentz Group**- General Dimensions

... The concept of the

**Lorentz group**has a natural generalization to any spacetime dimension ... Mathematically, the

**Lorentz group**of n+1 dimensional Minkowski space is the

**group**O(n,1) (or O(1,n)) of linear transformations of Rn+1 which preserve the ... For instance, the

**Lorentz group**O(n,1) has four connected components, and it acts by conformal transformations on the celestial (n−1)-sphere in n+1 dimensional ...

Non-critical String Theory: Lorentz Invariance

... It represents a universal method to maintain explicit

... It represents a universal method to maintain explicit

**Lorentz**invariance in any quantum relativistic theory ...**Lorentz**transformations change the position of the world sheet with respect to these fixed planes, and they are followed by reparametrizations of the world sheet ... the quantum level the reparametrization**group**has anomaly, which appears also in**Lorentz group**and violates**Lorentz**invariance of the theory ...Higher-dimensional Supergravity - Counting Gravitinos

... and the vector representation of the

... and the vector representation of the

**Lorentz group**... While there is only one vector representation for each**Lorentz group**, in general there are several different spinorial representations ... Technically these are really representations of the double cover of the**Lorentz group**called a spin**group**...Lorentz Invariance In Loop Quantum Gravity

... As such, it can be argued that LQG respects local

... As such, it can be argued that LQG respects local

**Lorentz**invariance ... Global**Lorentz**invariance is broken in LQG just like it is broken in general relativity (unless one is dealing with Minkowski spacetime, which is one particular solution of the Einstein ... has been much talk about possible local and global violations of**Lorentz**invariance beyond those expected in straightforward general relativity ...Derivation of A Bispinor Representation - Introduction

... space of the (½,0)⊕ (0,½) representation of the

... space of the (½,0)⊕ (0,½) representation of the

**Lorentz group**... Language and terminology is used as in Representation theory of the**Lorentz group**... A representation of the Lie algebra so(31) of the**Lorentz group**O(31) will emerge among matrices that will be chosen as a basis (as a vector space) of the complex Clifford algebra over spacetime ...### Famous quotes containing the word group:

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