RECENT RESULTS IN THE INFINITE MATRIX THEORY, AND APPLICATION TO HILL EQUATION

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1. Titelei
2. Contents
3. ORDER ALGEBRAS
4. RECENT RESULTS IN THE INFINITE MATRIX THEORY, AND APPLICATION TO HILL EQUATION
5. A NOTE ON OSTROWSKI TYPE INEQUALITIES
6. SOME UNIVALENCE CRITERIA
7. GENERATING RELATIONS INVOLVING HYPERGEOMETRIC FUNCTIONS BY MEANS OF INTEGRAL OPERATORS
8. ON THE ZEROS OF SOLUTIONS OF THE DIFFERENTIAL EQUATION ω^(2m) + p(z)ω = 0
9. RETARDED FUNCTIONAL DIFFERENTIAL EQUATIONS IN BANACH SPACES AND HENSTOCK-KURZWEIL INTEGRALS
10. EXISTENCE AND UNIQUENESS OF POSITIVE SOLUTION OF A SEMILINEAR ELLIPTIC EQUATION IN Rⁿ
11. ASYMPTOTICS OF PSEUDODIFFERENTIAL PARABOLIC EQUATIONS
12. ON LACUNARY STATISTICAL LIMIT POINTS
13. CHARACTERIZATION FOR THE LIMIT POINTS OF STRETCHED DOUBLE SEQUENCES
14. σ-CORE FOR REAL BOUNDED SEQUENCES
15. THE DELTA FUNCTION AND THE COMPOSITION OF DISTRIBUTIONS
16. ON REFLEXIVITY OF m(CK))