stabilizable

From stabilize +‎ -able.

stabilizable (comparative more stabilizable, superlative most stabilizable)

1. Capable of being stabilized.
   • 2018, Lars Ljungqvist and Thomas J. Sargent, Recursive macroeconomic theory, 4th edition, MIT Press, page 136:

     First, ${\displaystyle A}$ and ${\displaystyle B}$ must be such that it is possible to pick a control law ${\displaystyle u_{t}=-Fx_{t}}$ that drives ${\displaystyle x_{t}}$ to zero eventually, starting from any ${\displaystyle x_{0}\in R^{n}}$ (“the pair ${\displaystyle (A,B)}$ must be stabilizable”).