Maybe my question is a bit fuzzy. It is well known that Aubin-Lions Lemma is a useful theory: http://en.wikipedia.org/wiki/Aubin_Lions_lemma . It has been discussed in Simon's paper(AMPA 1987). But I have seen some other version of this lemma which is not included in this paper, dose anybody know recent development of this lemma?

P.S. A more specific question is: In Aubin-Lions Lemma, it need these Banach Space be reflexive spaces, are there any results without reflexivity?

I have a question about Aubin-Lions Lemma, the standard Aubin-Lions lemma need those Banach Space be reflexive spaces, are there any version of Aubin-Lions without reflexivity?

Standard aubin-lions:http://en.wikipedia.org/wiki/Aubin-Lions_lemma

Maybe my question is a bit fuzzy. It is well known that Aubin-Lions Lemma is a useful theory: http://en.wikipedia.org/wiki/Aubin_Lions_lemma . It has been discussed in Simon's paper(AMPA 1987). But I have seen some other version of this lemma which is not included in this paper, dose anybody know recent development of this lemma?

Maybe my question is a bit fuzzy. It is well known that Aubin-Lions Lemma is a useful theory: http://en.wikipedia.org/wiki/Aubin_Lions_lemma . It has been discussed in Simon's paper(AMPA 1987). But I have seen some other version of this lemma which is not included in this paper, dose anybody know recent development of this lemma?

P.S. A more specific question is: In Aubin-Lions Lemma, it need these Banach Space be reflexive spaces, are there any results without reflexivity?