ScalingStacks

0NAT

Definition 4.4. Let L⊂BL\subset B be a link embedded in a 3-ball. Then we define the Khovanov–Rozansky homology of LL in BB to be

KhRN​(B,L)=defΓflat​(T⁡(B,L)),\mathrm{KhR}_{N}(B,L)\stackrel{{\scriptstyle\mathrm{def}}}{{=}}\Gamma_{\textrm{flat}}(T(B,L)),

the bigraded abelian group of flat sections of the bundle T⁡(B,L)T(B,L).

Original mathematics by the credited authors. Source collection and HTML conversion remain in progress.

Scott Morrison, Kevin Walker, Paul Wedrich

Original source: arXiv:1907.12194v5