Le plus grand facteur premier de la fonction de Landau

A preprint appeared on the math arXiv this week entitled, "Le plus grand facteur premier de la fonction de Landau."  I think that translates as, "The largest prime factor of Landau's function."  Landau's function is the maximal order of S_n (the symmetric group on n elements).  The first paper I ever published was The Largest Prime Divisor of the Maximal Order of an Element of S_n.

So this new paper is interesting to me.  My paper is reference 7.  I'm mentioned 3 times in the body of the text.  Here are the mentions, as rendered by Google Translate:

1. This increase was enhanced by Grantham
2. For this we use the method of Grantham
3. In the proof of the theorem of [7], α1 suites. . . , Α9, β1,. . . , Used β9 J. Grantham are very similar to those obtained by Algorithm 1 y = 3329.

I think the last one needs a little work.  I'll have to sit down when I have time to read a 40-page paper in French and figure out what's going on.

But anyway, not only do I have a problem, I also have a method.  Cool.