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Convergence of generalized power series solutions of functional equations

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Analyzing generalized power series convergence in functional equations, suggesting functional insights.

New findings indicate improvements in the understanding of generalized power series convergence.
Key results involve the existence and uniqueness of local holomorphic solutions in complex settings.
Analysis incorporates classical outcomes related to the convergence of Taylor power series.
Investigations summarize previous work while presenting new generalizations and insights into the subject.

Gontsov et al. (2025) studied this question.

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