On analogs of the Keller-Osserman theorem for higher order differential inequalitiesOn analogs of the
Keller-Osserman theorem for higher order differential inequalities
Generalization of the Keller-Osserman theorem for higher order differential inequalities inequality Σ/|α|=α aα (x,u) ≥ g (|u|) in ℝn is trivial, where
m, n ≥ 1 are integers and aα and g are some
Keller–Osserman Phenomena for Kardar–Parisi–Zhang-Type Inequalities both the classical result of
Keller and Osserman and its recent Kon’kov–Shishkov generalization