ИСТИНА |
Войти в систему Регистрация |
|
ИПМех РАН |
||
We show that the problem of structural stability of generic dynamic inequality with locally bounded derivatives on two-dimensional sphere is equivalent to such a problem on the plane when near the infinity the inequality either has local transitivity property or has no any admissible velocities at all. This reduction result together with the ones from \cite{Gris} implies the structural stability of generic smooth simplest dynamic inequalities on two-dimensional sphere.