Duals and adjoints in the factorization higher Morita category
We study duals for objects and adjoints for $k$-morphisms in an $(\infty,n+N)$-category $\mathrm{Alg}_n(\mathcal{S})$ that models a higher Morita category for $E_n$ algebra objects in $\mathcal{S}$, a symmetric monoidal $(\infty,N)$-category. Our model of $\mathrm{Alg}_n(\mathcal{S})$ uses the geome...
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| Format: | Journal article |
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2018
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