Dg analogues of the Zuckerman functors and the dual Zuckerman functors II

Abstract

In the first part of this series of papers we constructed dg analogues of the Zuckerman functors over commutative rings and the dual Zuckerman functors over the field of complex numbers. In this paper we construct their derived functors in view of the theory of model categories.

19 pages

References in corpus (4)

• Higher Topos Theory
• Dg analogues of the Zuckerman functors and the dual Zuckerman functors I
• Equivariant analogues of Zuckerman functors
• Integral models of Harish-Chandra modules of the finite covering groups of PU(1,1)

Cited by in corpus (2)

• Dg analogues of the Zuckerman functors and the dual Zuckerman functors I
• Flat Base Change Formulas for $(\mathfrak{g},K)$-modules over Noetherian rings