For n ≥ 8, sharp asymptotics of S(0) - S(εV) and blow-up profiles, rates, and locations are derived for the biharmonic Brézis-Nirenberg problem with Navier boundary conditions.
Geng, On blow-up of positive solutions for a biharmonic equation involving nearly critical exponent , Comm
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Energy asymptotics and blow-up phenomena for biharmonic Br\'{e}zis-Nirenberg problem
For n ≥ 8, sharp asymptotics of S(0) - S(εV) and blow-up profiles, rates, and locations are derived for the biharmonic Brézis-Nirenberg problem with Navier boundary conditions.