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synthetic differential supergeometry

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supergeometry

Approaches

Concepts

Applications

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synthetic differential geometry

Axiomatics

Models

Variations

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Contents

Idea

Synthetic differential supergeometry pairs the concepts of

with those of

References

  • H. Nishimura, Synthetic differential supergeometry, International Journal of Theoretical Physics, Volume 37, Number 11 (1998) (journal)

  • D. N. Yetter, Models for synthetic supergeometry, Cahiers, 29, 2 (1988)

  • H. Nishimura, Differential forms in synthetic differential supergeometry, International Journal of Theoretical Physics, Volume 38, Number 2 / Februar 1999 (journal)

  • H. Nishimura, Supersmooth topoi, International Journal of Theoretical Physics, Volume 39, Number 5 (journal)

  • H. Nishimura, Synthetic theory of superconnections, International Journal of Theoretical Physics, 39 (journal)

Revised on October 6, 2009 19:08:20 by Urs Schreiber (80.187.146.245)
Edit | Back in time (4 revisions) | See changes | History | Views: Print | TeX | Source | Linked from: NQ-supermanifold, smooth algebra, superdifferential form, supermanifold, synthetic differential geometry, exterior algebra, tangent bundle, Models for Smooth Infinitesimal Analysis, differential forms in synthetic differential geometry, infinitesimal object, infinitesimal singular simplicial complex, Chevalley-Eilenberg algebra in synthetic differential geometry, supergeometry - contents, (2,1)-dimensional Euclidean field theory, super vector space, super Lie algebra, D'Auria-Fre formulation of supergravity, synthetic differential supergeometry, smooth topos, Kock-Lawvere axiom, amazing right adjoint, supergeometry, microlinear space, integration axiom, synthetic differential geometry - contents, smooth locus, lined topos, infinitesimal interval object, super smooth topos, shifted tangent bundle, Fermat theory, smooth natural numbers, Cahiers topos