Resumen de A note on repelling periodic points for meromorphic functions with a bounded set of singular values

Anna Miriam Benini

• Let f be a meromorphic function with a bounded set of singular values and for which infinity is a logarithmic singularity. Then we show that f has infinitely many repelling periodic points for any minimal period n≥1, using a much simpler argument than the corresponding results for arbitrary entire transcendental functions.