Definition of Orthochronous. Meaning of Orthochronous. Synonyms of Orthochronous

Here you will find one or more explanations in English for the word Orthochronous. Also in the bottom left of the page several parts of wikipedia pages related to the word Orthochronous and, of course, Orthochronous synonyms and on the right images related to the word Orthochronous.

Definition of Orthochronous

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Meaning of Orthochronous from wikipedia

- transformations that preserve the direction of time are called orthochronous. The subgroup of orthochronous transformations is often denoted O+(1, 3). Those that...
- transformations. If Λ is a proper orthochronous Lorentz transformation, then TΛ is improper antichronous, PΛ is improper orthochronous, and TPΛ = PTΛ is proper...
- specifically, the proper ( det Λ = 1 {\textstyle \det \Lambda =1} ), orthochronous ( Λ 0 0 ≥ 1 {\textstyle {\Lambda ^{0}}_{0}\geq 1} ) part of the Lorentz...
- / C 2 ,   {\displaystyle \mathrm {O} (n,1)/\mathrm {C} _{2},\ } the orthochronous Lorentz group, for n ≥ 3. But these are apparently distinct geometries...
- orthogonal group): An ≅ E(n) / O(n) Negative curvature: Hyperbolic space (orthochronous Lorentz group, point stabilizer orthogonal group, corresponding to hyperboloid...
- extended to include either parity or time reversal (i.e. subgroups of the orthochronous and time-reversal respectively), is sufficient to give us all the standard...
- class Invariance Conserved quantity Proper orthochronous Lorentz symmetry translation in time (homogeneity) energy E translation in space (homogeneity)...
- orientations. This notation is related to the notation O+(1, 3) for the orthochronous Lorentz group, where the + refers to preserving the orientation on the...
- }} is the identity component of the proper Lorentz group (the proper orthochronous Lorentz group). The center of the spin groups, for n ≥ 3, (complex and...
- _{-}\Delta ^{*}} In particular, note that the representation Δ of the orthochronous spin group is a unitary representation. In general, there are Clebsch–Gordan...