  We generalize Grothendieck's residues $Res\frac{\psi}{s}$ to virtual cases,
namely cases when the zero loci of the section $s$ has dimension larger than
the expected dimension(zero). We also provide an exponential type integral
formalism for the virtual residue, which can be viewed as an analogue of the
Mathai-Quillen formalism for localized Euler classes.
