Resumen de Symplectic fixed points and Lagrangian intersections on weighted projective spaces
In this note we show that Arnold conjecture for the Hamiltonian maps still holds on weighted complex projective spaces. For the real part of the weighted complex projective space, a Lagrange orbifold we also prove that Arnold conjecture for the Lagrange intersections for it is also true if each weight of this weighted complex projective space is odd
