Construction de varietes de Frobenius via les polynomes de Laurent : une autre approche
Abstract
Description
We explain how to construct a Frobenius structure on the parameter space of the universal unfolding of a Laurent polynomial using a result of C. Hertling and Y. Manin. This new approach greatly simplifies the (classic) one used in the paper "Gauss-Manin systems, Brieskorn lattices and Frobenius structures (I)", written with C. Sabbah.
26 pages, updated and extended version. Section 2 is slightly modified (we now consider more general deformations). Hertling and Manin's (GC) and (IC) conditions are detailed. The polynomial case is discussed
26 pages, updated and extended version. Section 2 is slightly modified (we now consider more general deformations). Hertling and Manin's (GC) and (IC) conditions are detailed. The polynomial case is discussed