논문KCI 등재
On an inequality of Klamkin
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Connections of an inequality of Klamkin with Stolarsky means and convexity are shown. An application to arithmetical func-tions is given.
Abstract
Connections of an inequality of Klamkin with Stolarsky means and convexity are shown. An application to arithmetical func-tions is given.
참고문헌 (10)
- J. M. Brown, "Solutions to Problem E2483", Amer. Math. Monthly, 82, pp.758~760 (1975)
- G. H. Hardy, "An introduction to the theory of numbers" (1960), Oxford Univ. Press
- M. S. Klamkin, "Problem E2483", Amer. Math. Monthly, 81, pp.660~ (1974)
- "E. KrÄatzel, Zahlentheorie, Berlin, 1981", ~ (1981)
- D. S. Mitrinovic, "Analytic inequalities" (1970), Springer Verlag
- D. S. Mitrinovic, "Handbook of number theory" (1995), Kluwer Acad. Publ.
- J. Sandor, "On an inequality of Klamkin with arithmetical applications", Int. J. Math. E. Sci. Techn, 25, pp.157~158 (1994)
- J. Sandor, "On the identric and logarithmic means", Aequationes Math, 40, pp.261~270 (1990)
- J. Sandor, "Handbook of number theory, II" (2005), Springer Verlag
- K. B. Stolarsky, "The power and generalized logarithmic means", Amer. Math. Monthly, 87, pp.545~548 (1980)
관련 논문AI추천
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