Academic literature on the topic 'Koszul-Tate resolution'

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Journal articles on the topic "Koszul-Tate resolution"

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MANGIAROTTI, LUIGI, and GENNADI SARDANASHVILY. "THE KOSZUL–TATE COHOMOLOGY IN COVARIANT HAMILTONIAN FORMALISM." Modern Physics Letters A 14, no. 32 (1999): 2201–9. http://dx.doi.org/10.1142/s0217732399002273.

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We show that, in the framework of covariant Hamiltonian field theory, a degenerate almost regular quadratic Lagrangian L admits a complete set of non-degenerate Hamiltonian forms such that solutions of the corresponding Hamilton equations, which live in the Lagrangian constraint space, exhaust solutions of the Euler–Lagrange equations for L. We obtain the characteristic splittings of the configuration and momentum phase bundles. Due to the corresponding projection operators, the Koszul–Tate resolution of the Lagrangian constraints for a generic almost regular quadratic Lagrangian is constructe
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Park, Jeehoon, and Donggeon Yhee. "The Koszul–Tate type resolution for Gerstenhaber–Batalin–Vilkovisky algebras." Journal of Homotopy and Related Structures 14, no. 2 (2018): 455–75. http://dx.doi.org/10.1007/s40062-018-0218-2.

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di Brino, Gennaro, Damjan Pištalo, and Norbert Poncin. "Koszul–Tate resolutions as cofibrant replacements of algebras over differential operators." Journal of Homotopy and Related Structures 13, no. 4 (2018): 793–846. http://dx.doi.org/10.1007/s40062-018-0202-x.

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Pištalo, Damjan, and Norbert Poncin. "On Koszul–Tate resolutions and Sullivan models." Dissertationes Mathematicae 531 (2018). http://dx.doi.org/10.4064/dm779-1-2018.

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Dissertations / Theses on the topic "Koszul-Tate resolution"

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Tête, Claire. "Profondeur, dimension et résolutions en algèbre commutative : quelques aspects effectifs." Thesis, Poitiers, 2014. http://www.theses.fr/2014POIT2288/document.

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Cette thèse d'algèbre commutative porte principalement sur la théorie de la profondeur. Nous nous efforçons d'en fournir une approche épurée d'hypothèse noethérienne dans l'espoir d'échapper aux idéaux premiers et ceci afin de manier des objets élémentaires et explicites. Parmi ces objets, figurent les complexes algébriques de Koszul et de Cech dont nous étudions les propriétés cohomologiques grâce à des résultats simples portant sur la cohomologie du totalisé d'un bicomplexe. Dans le cadre de la cohomologie de Cech, nous avons établi la longue suite exacte de Mayer-Vietoris avec un traitement
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"Remarks on two Approaches to the Horizontal Cohomology: Compatibility Complex and the Koszul--Tate Resolution." ESI preprints, 2001. ftp://ftp.esi.ac.at/pub/Preprints/esi1032.ps.

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