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      For most fast algorithms to manipulate formal power series, a fast
      multiplication algorithm is essential. If one desires to compute all
      coefficients of a product of two power series up to a given order, then
      several efficient algorithms are available, such as fast Fourier
      multiplication. However, one often needs a lazy multiplication
      algorithm, for instance when the product computation is part of the
      computation of the coefficients of an implicitly defined power series.
      In this paper, we describe two lazy multiplication algorithms, which are
      faster than the naive method. In particular, we give an algorithm of
      time complexity  .
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Keywords: power series, multiplication, algorithm