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The classical Stokes matrices for the quantum differential equation ofprojective n-space are computed, using multisummation and the so-calledmonodromy identity. Thus, we recover the results of D. Guzzetti that confirmDubrovin's conjecture for projective spaces. The same method yields explicitformulas for the Stokes matrices of the quantum differential equations ofsmooth Fano hypersurfaces in projective n-space and for weighted projectivespaces.

Stokes matrices for the quantum differential equations of some Fano varieties