Table of Contents
渐近表示法
渐近上界
\( T(N) = O(f(N)) \) if there are positive constants \( c \) and \( n_0 \) such that \( T(N) \leq cf(N) \) when \( N \geq n_0 \) 。
渐近下界
\( T(N)= \Omega (g(N)) \) if there are positive constants \( c \) and \( n_0 \) such that \( T(N) \geq cg(N) \) when \( N \geq n_0 \)。
渐近紧确界
\(T(N)=\Theta (h(N)) \) if and only if \( T(N) = O(h(N)) \) and \( T(N) = \Omega (h(N)) \)。
非渐近紧确上界
\(T(N)=o(p(N)) \) if \( T(N) = O(p(N)) \) and \( T(N) \neq \Theta (p(N)) \)。
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