unitary spinor
21Rotation (mathematics) — Rotation of an object in two dimensions around a point O. In geometry and linear algebra, a rotation is a transformation in a plane or in space that describes the motion of a rigid body around a fixed point. A rotation is different from a… …
22SL2(R) — In mathematics, the special linear group SL2(R) is the group of all real 2 times; 2 matrices with determinant one:: mbox{SL} 2(mathbb{R}) = left{ egin{bmatrix}a b c dend{bmatrix} : a,b,c,dinmathbb{R}mbox{ and }ad bc=1 ight}.It is a real Lie… …
23Dirac adjoint — In quantum field theory, the Dirac adjoint of a Dirac spinor is defined to be the dual spinor , where is the time like gamma matrix. Possibly to avoid confusion with the usual Hermitian adjoint , some textbooks do not give a name to the Dirac… …
24Paravector — The name paravector is used for the sum of a scalar and a vector in any Clifford algebra (Clifford algebra is also known as Geometric algebra in the physics community.)This name was given by J. G. Maks, Doctoral Dissertation, Technische… …
25List of Lie group topics — This is a list of Lie group topics, by Wikipedia page. Examples See Table of Lie groups for a list *General linear group, special linear group **SL2(R) **SL2(C) *Unitary group, special unitary group **SU(2) **SU(3) *Orthogonal group, special… …
26Canonical quantization — In physics, canonical quantization is one of many procedures for quantizing a classical theory. Historically, this was the earliest method to be used to build quantum mechanics. When applied to a classical field theory it is also called second… …
27List of Lie groups topics — This is a list of Lie group topics, by Wikipedia page. Contents 1 Examples 2 Lie algebras 3 Foundational results 4 Semisimple theory …
28Complex conjugate representation — In mathematics, if G is a group and ρ is a representation of it over the complex vector space V, then the complex conjugate representation ρ* is defined over the conjugate vector space V* as follows: ρ*(g) is the conjugate of ρ(g) for all g in G …
29List of topics named after Hermann Weyl — This is a list of topics named after Hermann Weyl, the influential German mathematician. * Weyl algebra * Weyl basis of the gamma matrices * Weyl chamber * Weyl character formula * Weyl s criterion * Weyl curvature: see Weyl tensor * Weyl… …
30Bruria Kaufman — (* 21. August 1918 in New York City; † 7. Januar 2010 in Israel) war eine israelische theoretische Physikerin. Sie beschäftigte sich mit Allgemeiner Relativitätstheorie und statistischer Physik. Bekannt ist sie vor allem durch ihre Arbeiten zum… …
