  It is shown that every multiplicative right Hom-alternative algebra is both
Hom-power associative and Hom-Jordan admissible. Multiplicative right
Hom-alternative algebras admit Albert-type decompositions with respect to
idempotents. Multiplication operators defined by idempotents in right
Hom-alternative algebras are studied. Hom-versions of some well-known
identities in right alternative algebras are proved.
