Resumen de A Characterization of Multiplicity-Preserving Global Bifurcations of Complex Polynomial Vector Fields
Kealey Dias
For the space of single-variable monic and centered complex polynomial vector fields of arbitrary degree d, it is proved that any bifurcation which preserves the multiplicity of equilibrium points admits a decomposition into a finite number of elementary bifurcations, and the elementary bifurcations are characterized.
