Parusinski's “Key Lemma” via algebraic geometry.
Reichstein, Z., Youssin, B. (1999)
Electronic Research Announcements of the American Mathematical Society [electronic only]
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Displaying similar documents to “Noncommutative geometry and the difraction one dimensional network.”
Parusinski's “Key Lemma” via algebraic geometry.
Vector bundles as an instrument of the metric and conformal differential geometry (Preliminary communication)
Oldřich Kowalski (1971)
Commentationes Mathematicae Universitatis Carolinae
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Nonlinear connections and spinor geometry.
Vacaru, Sergiu I., Vicol, Nadejda A. (2004)
International Journal of Mathematics and Mathematical Sciences
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Distinguished linear connections in the Einstein-Schrödinger geometry of the second order.
Atanasiu, Gheorghe, Stavrinos, Panayiotis (1999)
Novi Sad Journal of Mathematics
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On the geometry of free loop spaces.
Manoharan, P. (2002)
International Journal of Mathematics and Mathematical Sciences
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Differential forms as spinors
Wolfgang Graf (1978)
Annales de l'I.H.P. Physique théorique
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Dirac operators on hypersurfaces
Jarolím Bureš (1993)
Commentationes Mathematicae Universitatis Carolinae
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In this paper some relation among the Dirac operator on a Riemannian spin-manifold , its projection on some embedded hypersurface and the Dirac operator on with respect to the induced (called standard) spin structure are given.
The even Clifford structure of the fourth Severi variety
Maurizio Parton, Paolo Piccinni (2015)
Complex Manifolds
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TheHermitian symmetric spaceM = EIII appears in the classification of complete simply connected Riemannian manifolds carrying a parallel even Clifford structure [19]. This means the existence of a real oriented Euclidean vector bundle E over it together with an algebra bundle morphism φ : Cl0(E) → End(TM) mapping Ʌ2E into skew-symmetric endomorphisms, and the existence of a metric connection on E compatible with φ. We give an explicit description of such a vector bundle E as a sub-bundle...