Download Geometric Methods in Physics: XXXIII Workshop, Białowieża, by Piotr Kielanowski, Pierre Bieliavsky, Anatol Odzijewicz, PDF

By Piotr Kielanowski, Pierre Bieliavsky, Anatol Odzijewicz, Martin Schlichenmaier, Theodore Voronov

​This e-book offers a variety of papers according to the XXXIII Białowieża Workshop on Geometric equipment in Physics, 2014. The Białowieża Workshops are one of the most crucial conferences within the box and allure researchers from either arithmetic and physics. The articles accrued listed below are mathematically rigorous and feature vital actual implications, addressing the applying of geometry in classical and quantum physics. regardless of their lengthy culture, the workshops stay on the leading edge of ongoing study. For the final numerous years, each one Białowieża Workshop has been through a college on Geometry and Physics, the place complicated lectures for graduate scholars and younger researchers are awarded; a few of the lectures are reproduced right here. the original surroundings of the workshop and faculty is stronger by means of its venue, framed through the ordinary great thing about the Białowieża woodland in japanese Poland.

The quantity could be of curiosity to researchers and graduate scholars in mathematical physics, theoretical physics and mathematmtics.

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Extra resources for Geometric Methods in Physics: XXXIII Workshop, Białowieża, Poland, June 29 – July 5, 2014

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320(1):149–172, 2013. [3] D. A. Voronov. The BV formalism for L∞ -algebras. Preprint IPMU14-0339, Kavli IPMU, Kashiwa, Japan, November 2014. QA]. G. Drinfeld. Hamiltonian structures on Lie groups, Lie bialgebras and the geometric meaning of classical Yang–Baxter equations. Dokl. Akad. Nauk SSSR, 268(2):285– 287, 1983. G. Drinfeld. Quantum groups. In Proceedings of the International Congress of Mathematicians, vol. , 1986), pages 798–820. Amer. Math. , Providence, RI, 1987. [6] M. A. Voronov. Homotopy G-algebras and moduli space operad.

3] D. A. Voronov. The BV formalism for L∞ -algebras. Preprint IPMU14-0339, Kavli IPMU, Kashiwa, Japan, November 2014. QA]. G. Drinfeld. Hamiltonian structures on Lie groups, Lie bialgebras and the geometric meaning of classical Yang–Baxter equations. Dokl. Akad. Nauk SSSR, 268(2):285– 287, 1983. G. Drinfeld. Quantum groups. In Proceedings of the International Congress of Mathematicians, vol. , 1986), pages 798–820. Amer. Math. , Providence, RI, 1987. [6] M. A. Voronov. Homotopy G-algebras and moduli space operad.

Comm. Math. , 221(2):367–384, 2001. A. Merkulov. Quantization of strongly homotopy Lie bialgebras. Preprint 151, Max-Planck-Institut f¨ ur Mathematik, Bonn, Germany, 2006. [13] N. Reshetikhin. Quantization of Lie bialgebras. Internat. Math. Res. Notices, (7):143–151, 1992. [14] C. Rogers. L∞ -algebras from multisymplectic geometry. Lett. Math. , 100(1): 29–50, 2012. [15] D. Roytenberg. On the structure of graded symplectic supermanifolds and Courant algebroids. In Quantization, Poisson brackets and beyond (Manchester, 2001), volume 315 of Contemp.

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