Cohomology of Filippov algebras and an analogue of Whitehead's lemma
Identifieur interne : 000588 ( Main/Exploration ); précédent : 000587; suivant : 000589Cohomology of Filippov algebras and an analogue of Whitehead's lemma
Auteurs :Source :
- Journal of Physics: Conference Series [ 1742-6596 ] ; 2009-06-01.
English descriptors
- KwdEn :
- Algebra, Algebra cohomology, Algebra structures, Analogue, Bilinear, Bilinear form, Bracket, Central extension, Central extensions, Characteristic identity, Coboundary, Coboundary operator, Cocycle condition, Cohomology, Cohomology complexes, Cohomology groups, Conference series, Deformation, Deformation problem, Deformation theory, Eld, English transl, Euclidean algebra, Filippov, Filippov algebra, Filippov algebras, Fundamental object, Fundamental objects, Gauge theories, Generalized poisson structures, Higher symmetries, Jhep, Last term, Leibniz, Leibniz algebra, Leibniz algebras, Leibniz identity, Math, Nambu, Nambu mechanics, Particular case, Phys, Physics journal, Poisson, Previous proposition, Semisimple, Semisimple algebra, Semisimple algebras, Semisimple filippov algebras, Simple algebra, Simple algebras, Simple ideals, Structure constants, Trivial action, Vector space.
- Teeft :
- Algebra, Algebra cohomology, Algebra structures, Analogue, Bilinear, Bilinear form, Bracket, Central extension, Central extensions, Characteristic identity, Coboundary, Coboundary operator, Cocycle condition, Cohomology, Cohomology complexes, Cohomology groups, Conference series, Deformation, Deformation problem, Deformation theory, Eld, English transl, Euclidean algebra, Filippov, Filippov algebra, Filippov algebras, Fundamental object, Fundamental objects, Gauge theories, Generalized poisson structures, Higher symmetries, Jhep, Last term, Leibniz, Leibniz algebra, Leibniz algebras, Leibniz identity, Math, Nambu, Nambu mechanics, Particular case, Phys, Physics journal, Poisson, Previous proposition, Semisimple, Semisimple algebra, Semisimple algebras, Semisimple filippov algebras, Simple algebra, Simple algebras, Simple ideals, Structure constants, Trivial action, Vector space.
Url:
DOI: 10.1088/1742-6596/175/1/012001
Affiliations:
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Le document en format XML
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<term>Algebra cohomology</term>
<term>Algebra structures</term>
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<term>Bilinear</term>
<term>Bilinear form</term>
<term>Bracket</term>
<term>Central extension</term>
<term>Central extensions</term>
<term>Characteristic identity</term>
<term>Coboundary</term>
<term>Coboundary operator</term>
<term>Cocycle condition</term>
<term>Cohomology</term>
<term>Cohomology complexes</term>
<term>Cohomology groups</term>
<term>Conference series</term>
<term>Deformation</term>
<term>Deformation problem</term>
<term>Deformation theory</term>
<term>Eld</term>
<term>English transl</term>
<term>Euclidean algebra</term>
<term>Filippov</term>
<term>Filippov algebra</term>
<term>Filippov algebras</term>
<term>Fundamental object</term>
<term>Fundamental objects</term>
<term>Gauge theories</term>
<term>Generalized poisson structures</term>
<term>Higher symmetries</term>
<term>Jhep</term>
<term>Last term</term>
<term>Leibniz</term>
<term>Leibniz algebra</term>
<term>Leibniz algebras</term>
<term>Leibniz identity</term>
<term>Math</term>
<term>Nambu</term>
<term>Nambu mechanics</term>
<term>Particular case</term>
<term>Phys</term>
<term>Physics journal</term>
<term>Poisson</term>
<term>Previous proposition</term>
<term>Semisimple</term>
<term>Semisimple algebra</term>
<term>Semisimple algebras</term>
<term>Semisimple filippov algebras</term>
<term>Simple algebra</term>
<term>Simple algebras</term>
<term>Simple ideals</term>
<term>Structure constants</term>
<term>Trivial action</term>
<term>Vector space</term>
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