PageHeader : Funkcialaj, Ekvacioj 10 (1967) , 75-105
Title : A Method to Construct Analytic Expressions
Title : for Bounded Solutions of Non-linear
Title : Ordinary Differential Equations
Title : with an Irregular
Title : Singular Point
AuthorInfo : By Masahiro IWANO*
AuthorInfo : (University of Minnesota and Tokyo Metropolitan University)
subsubsection : БШ 1. Introduction.
section : CHAPTER I. THE EQUATION (A)
subsection : Section I. Particular Solutions.
subsubsection : БШ 2. Formal solutions.
subsubsection : БШ 3. Analytical meaning of the formal solution (2. 6).
subsection : Section II. Proof of Auxiliary Theorem I.
subsubsection : БШ 4. Fundamental inequalities.
subsubsection : БШ 5. Proof of the Proposition 4. 1.
subsubsection : БШ 6. Proof of Auxiliary Theorem I.
section : CHAPTER II. THE EQUATION (B)
subsubsection : БШ 7. Formal solution.
subsubsection : БШ 8. Analytic meaning of the formal solution (7. 1).
subsubsection : БШ 9. Proof of Auxiliary Theorem II.
subsubsection : БШ 10. Proof of Proposition 9. 1.
section : CHAPTER III. THE EQUATION (C).
subsubsection : БШ 11. Formal solution depending on (x,u).
subsubsection : БШ 12. Analytic meaning of the formal solution (11. 1).
subsubsection : БШ 13. Proof of Auxiliary Theorem III.
subsubsection : БШ 14. Determination of the function $\text{{\it {\bf \^{A}}}}(\varphi)$ .
subsubsection : БШ 15. Fundamental properties of the vector functions $\exp {\rm Re} \Lambda^{\hat}(x)$
subsubsection : БШ 16. Solution of Main Problem III.
section : References