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초록· 키워드
오류제보하기
In this paper, it is shown that if f satisfies the following
functional inequality [수식] then f is a bi-additive mapping.
We moreover prove that if f satisfies the following functional inequality
(0.2) [수식] then f is an additive-quadratic mapping
목차
등록된 정보가 없습니다.
참고문헌 (27)
참고문헌 신청
A. Gil´anyi / 2001 / Eine zur Parallelogrammgleichung ¨aquivalente Ungleichung / Aequationes Math 62 : 303 ~ 309
A. Gil´anyi / 2002 / On a problem by K. Nikodem / Math. Inequal. Appl 5 : 707 ~ 710
C. G. Park / 2003 / On the stability of the Jensen’s equation in a Hilbert module / Bull. Korean Math. Soc 40 (1) : 53 ~ 61
C. Park / 2005 / Generalized Hyers?Ulam?Rassias stability of n-sesquilinear-quadratic mappings on Banach modules over C?-algebras / J. Comput. Appl. Math 180 : 279 ~ 291
C. Park / 2007 / Functional inequalities associated with Jordan?von Neumann type additive functional equations / J. Inequal. Appl 41820 : 1 ~ 13
A. Gil´anyi / 2002 / On a problem by K. Nikodem / Math. Inequal. Appl 5 : 707 ~ 710
C. G. Park / 2003 / On the stability of the Jensen’s equation in a Hilbert module / Bull. Korean Math. Soc 40 (1) : 53 ~ 61
C. Park / 2005 / Generalized Hyers?Ulam?Rassias stability of n-sesquilinear-quadratic mappings on Banach modules over C?-algebras / J. Comput. Appl. Math 180 : 279 ~ 291
C. Park / 2007 / Functional inequalities associated with Jordan?von Neumann type additive functional equations / J. Inequal. Appl 41820 : 1 ~ 13
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