英和和英

形容詞

Lipschitz continuous (not comparable)

1. (mathematics) (Of a real-valued real function ${\\displaystyle f}$) Such that there exists a constant ${\\displaystyle K}$ such that whenever ${\\displaystyle x_{1}}$ and ${\\displaystyle x_{2}}$ are in the domain of ${\\displaystyle f}$, ${\\displaystyle |f(x_{1})-f(x_{2})|\\leq K|x_{1}-x_{2}|}$.