closed monoidal structure in topological categories

Dear all, I thank you very much for all the answers. I am going to read all these papers. But maybe it is simpler to explain my problem: Consider Theorem 27.22 of the book "The joy of cats" <http://www.tac.mta.ca/tac/reprints/articles/17/tr17abs.html> : a well-fibered topological construct is cartesian closed iff for any object A, Ax- preserves colimits. Does this theorem have a generalization for other symmetric monoidal structures than the binary product ? Thanks in advance. pg.