SU\G(𝔾)/K·U

Graded manifold theory as the geometry of supersymmetry

John Dell, Lee Smolin

Type: Article

Publication Date: 1979-10-01

Citations: 33

DOI: https://doi.org/10.1007/bf01197186

Locations

  • Communications in Mathematical Physics - View
  • Project Euclid (Cornell University) - View - PDF

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Works That Cite This (26)

Action Title Year Authors
+ Color analysis, variational self‐adjointness, and color Poisson (super)algebras 1984 R. Trostel
+ A global theory of supermanifolds 1980 Alice Rogers
+ A Two-Parameter Quantum (2+1)-Superspace and its Deformed Derivation Algebra as Hopf Superalgebra 2013 Muttalip ÖzavƟar
+ Sheaf representations and graded manifolds 1987 Peter Bryant
+ Distributions and partial differential equations on superspace 1996 A. Yu. Khrenninkov
+ Algebraic model of a classical non-relativistic electron 1990 G. C. Sherry
+ On the body of supermanifolds 1985 R. Catenacci
C. Reina
Paolo Teofilatto
+ Generalized supermanifolds. I. Superspaces and linear operators 1984 José A. Hoyos
M. QuirĂłs
J. RamĂ­rez Mittelbrunn
F. J. de UrrĂ­es
+ On graded bundles and their moduli spaces 1986 J. CzyĆŒ
+ PDF Chat Supergeometry and Quantum Field Theory, or: What is a Classical Configuration? 1997 Thomas P. Schmitt

Works Cited by This (4)

Action Title Year Authors
+ Lectures on General Relativity 1974 A. Papapetrou
+ PDF Chat Supergauge transformations in four dimensions 1974 J. Wess
Bruno Zumino
+ PDF Chat Consistent supergravity 1976 S. Deser
Bruno Zumino
+ Graded manifolds, graded Lie theory, and prequantization 1977 Bertram Kostant