Last Updated：2025/12/06
In complex analysis, the Mittag-Leffler function often appears when solving fractional differential equations and serves as a natural generalization of the exponential function.
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In complex analysis, the Mittag-Leffler function often appears when solving fractional differential equations and serves as a natural generalization of the exponential function.
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複素解析では、関数 E_{α,β}(z)=∑_{k=0}^∞ z^k/Γ(αk+β)（ミッタク＝レフラー関数）は、分数階微分方程式を解く際にしばしば現れ、指数関数の自然な一般化として用いられます。
