Representation theory

Parabolic induction

In mathematics, parabolic induction is a method of constructing representations of a reductive group from representations of its parabolic subgroups. If G is a reductive algebraic group and is the Langlands decomposition of a parabolic subgroup P, then parabolic induction consists of taking a representation of , extending it to P by letting N act trivially, and inducing the result from P to G. There are some generalizations of parabolic induction using cohomology, such as cohomological parabolic induction and Deligne–Lusztig theory. (Wikipedia).

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This video defines a parametric equations and shows how to graph a parametric equation by hand. http://mathispower4u.yolasite.com/

From playlist Parametric Equations

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From playlist Parametric Equations

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From playlist Parametric Equations

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From playlist Parametric Equations

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The lecture was held within the framework of Follow-up Workshop TP Rigidity. 30.4.2015

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Visit my website: http://bit.ly/1zBPlvm Subscribe on YouTube: http://bit.ly/1vWiRxW Hello, welcome to TheTrevTutor. I'm here to help you learn your college courses in an easy, efficient manner. If you like what you see, feel free to subscribe and follow me for updates. If you have any que

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Related pages

Langlands decomposition | Reductive group | Cohomology | Group representation | Discrete group | Deligne–Lusztig theory | Cusp form | Induced representation | Israel Gelfand | Mathematics | Langlands program | Automorphic form | Eisenstein series | Cuspidal representation | Representation theory