TY - JOUR
T1 - Day convolution for ∞-categories
AU - Glasman, Saul
PY - 2016/1/1
Y1 - 2016/1/1
N2 - Given symmetric monoidal ∞-categories C and D, subject to mild hypotheses on D, we define an ∞-categorical analog of the Day convolution symmetric monoidal structure on the functor category Fun(C,D). An E∞ monoid for the Day convolution product is a lax monoidal functor from C to D.
AB - Given symmetric monoidal ∞-categories C and D, subject to mild hypotheses on D, we define an ∞-categorical analog of the Day convolution symmetric monoidal structure on the functor category Fun(C,D). An E∞ monoid for the Day convolution product is a lax monoidal functor from C to D.
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U2 - 10.4310/MRL.2016.v23.n5.a6
DO - 10.4310/MRL.2016.v23.n5.a6
M3 - Article
AN - SCOPUS:85013420187
SN - 1073-2780
VL - 23
SP - 1369
EP - 1385
JO - Mathematical Research Letters
JF - Mathematical Research Letters
IS - 5
ER -