


Roytenberg, D., Weinstein, A.: Courant algebroids and strongly homotopy Lie algebras. Roytenberg, D.: Courant–Dorfman algebras and their cohomology. Roytenberg, D.: AKSZ-BV formalism and Courant algebroid-induced topological field theories. American Mathematical Society, Providence (2002) (ed.) Quantization, Poisson Brackets and Beyond (Manchester, 2001), Contemporary Mathematics, vol. Roytenberg, D.: On the structure of graded symplectic supermanifolds and Courant algebroids.
#CARTAN DIFFERENTIAL CALCULUS SERIES#
A Series of Modern Surveys in Mathematics, vol. 58. Meinrenken, E.: Clifford algebras and Lie theory, Ergebnisse der Mathematik und ihrer Grenzgebiete. Lyakhovich, S.L., Mosman, E.A., Sharapov, A.A.: On characteristic classes of \(Q\)-manifolds. Liu, Z.-J., Weinstein, A., Xu, P.: Manin triples for Lie bialgebroids. Kotov, A., Strobl, T.: Characteristic classes associated to \(Q\)-bundles. Kosmann-Schwarzbach, Y.: Derived brackets. Keller, F., Waldmann, S.: Deformation theory of Courant algebroids via the Rothstein algebra. World Scientific Publishing, Hackensack (2017) et al (eds.) Noncommutative Geometry and Physics, vol. Jurčo, B., Visoký, J.: Courant algebroid connections and string effective actions. Lean, M.J.: Dorfman connections and Courant algebroids. Hull, C., Zwiebach, B.: The gauge algebra of double field theory and Courant brackets. Gualtieri, M.: Generalized complex geometry. Gualtieri, M.: Branes on Poisson Varieties, The Many Facets of Geometry, pp. Gracia-Saz, A., Mehta, R.A.: Lie algebroid structures on double vector bundles and representation theory of Lie algebroids. Grabowski, J.: Modular classes revisited. Ginot, G., Grützmann, M.: Cohomology of Courant algebroids with split base. Garcia-Fernandez, M.: Ricci flow, Killing spinors, and T-duality in generalized geometry. Derivations of the graded ring of differential forms, Nederl. Chernįrölicher, A., Nijenhuis, A.: Theory of vector-valued differential forms. 54(2), 303–365 (2000)įernandes, R.L.: Lie algebroids, holonomy and characteristic classes. Wiley, Chichester (1993)Įvens, S., Lu, J.-H., Weinstein, A.: Transverse measures, the modular class and a cohomology pairing for Lie algebroids. 339(3), 1003–1020 (2015)ĭorfman, I.: Dirac Structures and Integrability of Nonlinear Evolution Equations, Nonlinear Science: Theory and Applications. Springer, Berlin (2005)ĭeser, A., Stasheff, J.: Even symplectic supermanifolds and double field theory. 319(2), 631–661 (1990)Ĭrainic, M., Fernandes, R.L.: Secondary Characteristic Classes of Lie Algebroids, Quantum Field Theory and Noncommutative Geometry, Lecture Notes in Physics, vol. Hermann, Paris (1988)Ĭourant, T.J.: Dirac manifolds. Troisième théorème de Lie (Lyon, 1986), Travaux en Cours, vol. 23(6), 669–690 (2011)Ĭhern, S.S., Simons, J.: Characteristic forms and geometric invariants. 663, 91–126 (2012)Īlekseev, A., Xu, P.: Derived brackets and courant algebroids, Unfinished manuscript (2002)Īlexandrov, M., Schwarz, A., Zaboronsky, O., Kontsevich, M.: The geometry of the master equation and topological quantum field theory. Abad, C.A., Crainic, M.: Representations up to homotopy of Lie algebroids.
