2026-07-072026-07-07http://salesiana.dossiersoluciones.com/handle/123456789/148764We define an integer graded symplectic Floer cohomology and a spectral sequence which are new invariants for monotone Lagrangian sub-manifolds and exact isotopies. Such an integer graded Floer cohomology is an integral lifting of the usual Floer-Oh cohomology with $Z_{\Si (L)}$ grading. As one of applications of the spectral sequence, we offer an affirmative answer to an Audin's question for oriented, embedded, monotone Lagrangian tori, i.e. $\Si (L) = 2$.24 pages, amslatexDifferential GeometryLagrangian embedding, Maslov indexes and Integer graded symplectic Floer cohomologytext