184
7 Feynman Transform of a Modular Operad
instead of
T (θ 1 ) ⊗ T (θ 2 )
A(n 1 + 1; g 1 ) ⊗ A(n 2 + 1; g 2 )
C (θ 1 ) ⊗ C (θ 2 )
.
References
1. Barannikov, S.: Modular operads and Batalin-Vilkovisky geometry. Int. Math. Res. Not.
2007(19), 31 (2007). Art. ID rnm075. http://dx.doi.org/10.1093/imrn/rnm075
2. Getzler, E., Kapranov, M.: Modular operads. Compos. Math. 110(1), 65–126 (1998)
3. Markl, M., Shnider, S., Stasheff, J.: Operads in algebra, topology and physics. In: Mathematical
Surveys and Monographs, vol. 96. American Mathematical Society, Providence, RI (2002)
7 Feynman Transform of a Modular Operad
instead of
T (θ 1 ) ⊗ T (θ 2 )
A(n 1 + 1; g 1 ) ⊗ A(n 2 + 1; g 2 )
C (θ 1 ) ⊗ C (θ 2 )
.
References
1. Barannikov, S.: Modular operads and Batalin-Vilkovisky geometry. Int. Math. Res. Not.
2007(19), 31 (2007). Art. ID rnm075. http://dx.doi.org/10.1093/imrn/rnm075
2. Getzler, E., Kapranov, M.: Modular operads. Compos. Math. 110(1), 65–126 (1998)
3. Markl, M., Shnider, S., Stasheff, J.: Operads in algebra, topology and physics. In: Mathematical
Surveys and Monographs, vol. 96. American Mathematical Society, Providence, RI (2002)