spinor analysis
1Spinor — In mathematics and physics, in particular in the theory of the orthogonal groups (such as the rotation or the Lorentz groups), spinors are elements of a complex vector space introduced to expand the notion of spatial vector. Unlike tensors, the… …
2Clifford analysis — Clifford analysis, using Clifford algebras named after William Kingdon Clifford, is the study of Dirac operators, and Dirac type operators in analysis and geometry, together with their applications. Examples of Dirac type operators include, but… …
3Bruria 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… …
4William Frederick Eberlein — (* 1917; † 1986) war ein US amerikanischer Mathematiker. Eberlein studierte von 1936 bis 1942 an der University of Wisconsin und an der Harvard University, wo er 1942 mit der Arbeit Closure, Convexity, and Linearity in Banach Spaces bei Marshall… …
5Otto Laporte — (July 23, 1902 – March 28, 1971) was a German born American physicist who made contributions to quantum mechanics, electromagnetic wave propagation theory, spectroscopy, and fluid dynamics. His name is lent to the Laporte rule in spectroscopy and …
6Уленбек, Джордж Юджин — В Википедии есть статьи о других людях с такой фамилией, см. Уленбек. Джордж Юджин Уленбек George Eugene Uhlenbeck Дата рождения: 6 декабря 1900 …
7Clifford algebra — In mathematics, Clifford algebras are a type of associative algebra. They can be thought of as one of the possible generalizations of the complex numbers and quaternions.[1][2] The theory of Clifford algebras is intimately connected with the… …
8Dirac operator — In mathematics and quantum mechanics, a Dirac operator is a differential operator that is a formal square root, or half iterate, of a second order operator such as a Laplacian. The original case which concerned Paul Dirac was to factorise… …
9Spinors in three dimensions — In mathematics, the spinor concept as specialised to three dimensions can be treated by means of the traditional notions of dot product and cross product. This is part of the detailed algebraic discussion of the rotation group… …
10Holonomy — Parallel transport on a sphere depends on the path. Transporting from A → N → B → A yields a vector different from the initial vector. This failure to return to the initial vector is measured by the holonomy of the connection. In differential… …
