subhomogeneous

From sub- +‎ homogeneous.

subhomogeneous (not comparable)

1. (mathematics) Scalable up to an inequality, fulfilling ${\displaystyle f(\alpha x)\leq \alpha f(x)}$.
   • 2015, Patrick Ingram, “Canonical heights and preperiodic points for subhomogeneous families of polynomials”, in arXiv‎^[1]:

     For example, the family ${\displaystyle z^{d}+t}$ is subhomogeneous.