Proof of Theorem 1.11 (Asymptotics)

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2025年

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Kazuaki Taira

摘要

Chapter is devoted to the proof of Theorem 1.11 for any \(0 < \varepsilon < 1/4\) in the simple Arrhenius reaction-rate law case ( \(m = 0\) ). Our proof of Theorem 1.11 is based on a method inspired by Dancer (J Differ Equ 74:120–156, 1988).

Chapter is devoted to the proof of Theorem 1.11 for any \(0 &lt; \varepsilon &lt; 1/4\) in the simple Arrhenius reaction-rate law case ( \(m = 0\) ). Our proof of Theorem 1.11 is based on a method inspired by Dancer (J Differ Equ 74:120–156, 1988).

Proof of Theorem 1.11 (Asymptotics)

摘要

Chapter is devoted to the proof of Theorem 1.11 for any \(0 < \varepsilon < 1/4\) in the simple Arrhenius reaction-rate law case ( \(m = 0\) ). Our proof of Theorem 1.11 is based on a method inspired by Dancer (J Differ Equ 74:120–156, 1988).