\(ML\)-inequality
Theorem 1.1 (\(ML\)-inequality). If \(f\) is continuous on a contour \(\Gamma \) of length \(L\) and \(\abs {f(z)} \leq M\) for all \(z\) on \(\Gamma \), then
\[ \absStar{\int _\Gamma f(z) \dd z} \leq ML. \]
Source: [1, ch. 4]
Theorem 1.1 (\(ML\)-inequality). If \(f\) is continuous on a contour \(\Gamma \) of length \(L\) and \(\abs {f(z)} \leq M\) for all \(z\) on \(\Gamma \), then
Source: [1, ch. 4]