  Dualities of resolving subcategories of finitely generated modules over Artin
algebras are characterized as dualities with respect to Wakamatsu tilting
bimodules. By restriction of these dualities to resolving subcategories of
finitely generated modules with finite projective or Gorenstein-projective
dimensions, Miyashita's duality and Huisgen-Zimmermann's correspondence on
tilting modules as well as their Gorenstein version are obtained. Applications
include constructing triangle equivalences of derived categories of finitely
generated Gorenstein-projective modules and showing the invariance of higher
algebraic $K$-groups and semi-derived Ringel-Hall algebras of finitely
generated Gorenstein-projective modules under tilting.
