  For a foliation $\F$ defined on a smooth complex manifold $M$ we introduce
the category of vertex operator algebra $V$ bundles with sections provided by
vectors of elements of the space of algebraically extended $V$-module
$W$-valued differentials. An intrinsic coordinate-independent formulation for
such bundles is given. Finally, we identify the cohomology of the spaces of
sections for a vertex operator algebra $V$ bundle with vertex operator algebra
cohomology of the holonomy groupoid $Hol(M, \F)$.
