Report of Meeting. The Fifth Katowice-Debrecen Winter Seminar On Functional Equations and Inequalities February 2-5, 2005, Będlewo, Poland
Abstract
Report of Meeting. The Fifth Katowice-Debrecen Winter Seminar On Functional Equations and Inequalities February 2-5, 2005, Będlewo, Poland.
Keywords
functional equations and inequalities; convex functions; Hermite-Hadamard inequality
References
2. Alzer H., Ruscheweyh S., Salinas L., On the functional inequality f(x)f(y)—f(xy) ≤ f(x)+f(y)-f(x+y), (manuscript).
3. Baron K., Jarczyk W., Improving regularity of some functions by Grosse-Erdmann's theorems, Grazer Math. Ber., 346 (2004), 37-42.
4. Davies R.O., Ostaszewski A.J., On a difference-delay equation, J. Math. Anal. Appl., 247 (2000), 608-626.
5. Dhombres J., Relations de dépendance entre équations fonctionnelles de Cauchy, Aequationes Math., 35 (1988), 186-212.
6. Ger R., On an equation of ring homomorphisms, Publ. Math. Debrecen, 52 (1998), 397-417.
7. Ger R., Ring homomorphisms equation revisited, Rocz. Nauk.-Dydakt. Prace Mat., 17 (2000), 101-115.
8. Gilányi, A., Charakterisierung von monomialen Funktionen und Lösung von Funktionalgleichungen mit Computern, Diss., Universität Karlsruhe, 1995.
9. Gilányi A., On approximately monomial functions. In: Functional Equations - Results and Advances (Eds. Z. Daróczy, Zs. Páles), Kluwer Academic Publishers, 2002, 99-111.
10. Grosse-Erdmann K.G., Regularity properties of functional equations and inequalities, Aequationes Math., 37 (1989), 233-251.
11. Hammer C., Über die Funktionalungleichung f(x+y) + f(xy) ≥ f{x) + f(y) + f(x)f(y), Aequationes Math. 45, (1993), 297-299.
12. Házy A., Páles Zs., On approximately midconvex functions, Bull. London Math. Soc., 36 (2004), 339-350.
13. Házy A., Páles Zs., On approximately t-convex functions, Publ. Math. Debrecen, 66 (2005), 489-501.
14. Járai A., Regularity properties of functional equations in several variables, Kluwer (in print).
15. Páles Zs., 7. Problem in Report of Meeting, Aequationes Math., 67 (2004), 307.
16. Sablik M., Taylor's theorem and functional equations, Aequationes Math., 60, 3 (2000), 258-267.
17. Szostok T., On ω—convex functions (manuscript).
18. Wolna D., The asymptotic stability of monomial functional equations, Publ. Math. Debrecen, 63 (2003), 145-156.
19. Zdun M.C., On continuity of iteration semigroups on metric spaces, Comment. Math. Prace Mat., 29 (1989), 113-116.
Instytut Matematyki, Uniwersytet Śląski w Katowicach Poland
The Copyright Holders of the submitted text are the Author and the Journal. The Reader is granted the right to use the pdf documents under the provisions of the Creative Commons 4.0 International License: Attribution (CC BY). The user can copy and redistribute the material in any medium or format and remix, transform, and build upon the material for any purpose.
- License
This journal provides immediate open access to its content under the Creative Commons BY 4.0 license (http://creativecommons.org/licenses/by/4.0/). Authors who publish with this journal retain all copyrights and agree to the terms of the above-mentioned CC BY 4.0 license. - Author’s Warranties
The author warrants that the article is original, written by stated author/s, has not been published before, contains no unlawful statements, does not infringe the rights of others, is subject to copyright that is vested exclusively in the author and free of any third party rights, and that any necessary written permissions to quote from other sources have been obtained by the author/s. - User Rights
Under the Creative Commons Attribution license, the users are free to share (copy, distribute and transmit the contribution) and adapt (remix, transform, and build upon the material) the article for any purpose, provided they attribute the contribution in the manner specified by the author or licensor. - Co-Authorship
If the article was prepared jointly with other authors, the signatory of this form warrants that he/she has been authorized by all co-authors to sign this agreement on their behalf, and agrees to inform his/her co-authors of the terms of this agreement.