[1] R. Abraham and J. E. Marsden, Foundations of Mechanics, Second Edition, Benjamin, 1978.
[2] M. Braverman, Cohomology of the Mumford quotient, In: Quantization of singular symplectic quatients, Progr. Math., 198, Birkhauser, Basel (2001), 47-59.
[3] V. Guillemin and S. Sternberg, Geometric quantization and multiplicities of group representations, Invent. Math., 67 (1982), 515-538.
[4] V. Guillemin and S. Sternberg, The Gelfand-Cetlin system and quantization of the complex flag manifolds, J. Funct. Anal., 52 (1983), 106-128.
[5] L. C. Jeffrey and J. Weitsman, Bohr-Sommerfeld orbits in the moduli space of flat connections and the Verlinde dimension formula, Comm. Math. Phys., 150 (1992), 593-630.
[6] L. C. Jeffrey and J. Weitsman, Toric structures on the moduli space of flat connections on a riemann surface: volumes and the moment map, Adv. Math., 106 (1994), 151-168.
[7] Y. Kamiyama, The cohomology of spatial polygon spaces with anticanonical sheaf, Int. J. Appl. Math., 3 (2000), 339-343.
[8] M. Kapovich and J. Millson, The symplectic geometry of polygons in Euclidean space, J. Differential Geom., 44 (1996), 479-513.
[9] A. A. Kirillov, Geometric Quantization, Encycl. of Math. Sciences, Dynamical Systems vol. 4, Springer, 1990, pp. 138-172.
[10] A. Klyachko, Spatial polygons and stable configurations of points in the projective line, Algebraic geometry and its applications (Yaroslaevl’, 1992), Vieweg, 1994, pp. 67-84.
[11] E. Meinrenken, Symplectic surgery and the 𝑆 𝑝𝑖𝑛𝑐 -Dirac operator, Adv. in Math., 134 (1998), 240-277.
[12] M. Markl, Operads and PROPs, Handbook of algebra, vol. 5, Elsevier, 2008, pp. 87-140.
[13] M. Markl, S. Shnider, and J. Stasheff, Operads in Algebra, Topology and Physics, Mathematical Surveys and Monographs, vol. 96, Amer. Math. Soc., Providence, RI, 2002.
[14] J. P. May, The Geometry of Iterated Loop Spaces, Lecture Notes in Mathematics, vol. 271, Springer-Verlag, 1972.
[15] M. R. Sepanski, Compact Lie Groups, Graduate Texts in Mathematics, 235, Springer, New York, 2007.
[16] T. Takakura, Intersection theory on symplectic quotients of products of spheres, Internat. J. Math., 12 (2001), 97-111.
[17] Y. Tian and W. Zhang, An analytic proof of the geometric quantization conjecture of GuilleminSternberg, Invent. Math., 132 (1998), 229-259.
[18] T. Yamanouchi and M. Sugiura, Introduction to Continuous Group Theory, Baifukan, 1960, in Japanese.
[19] N. M. J. Woodhouse, Geometric Quantization, Second Edition, Oxford University Press, 1991.