On Semi-E-Convex and Quasi-Semi-E-Convex Functions ABSTRACT | FULL TEXT
Abstract
which a lower semi-continuous function defined on a real normed space
is a semi-E-convex or quasi-semi-E-convex function.
Keywords
References
- Chen, X. Some Properties of semi-E-convex Functions J. Math. Anal. Appl. 275, 251–262, 2002.
- Syau, Y. R. and Lee, E. S. Some properties of E-convex functions, Elsevier Applied Mathe- matics Letters 18, 1074–1080, 2005.
- Syau, Y. R. A Note On Convex Functions, Internal. J. Math. Scl. 22 (3), 525–534, 1999.
- Yang, X. M. Technical Note On E-convex Sets, E-convex Functions, and E-convex Program- ing, Journal of Optimization Theory and Applications 109 (3), 699–704, 2001.
- Youness, E. A. E-convex sets, E-convex Functions, and E-convex Programming, Journal of Optimization Theory and Applications 102 (2), 439–450, 1999.
Details
Primary Language
English
Subjects
Statistics
Journal Section
Research Article
Authors
Farzollah Mirzapour
This is me
Publication Date
June 1, 2012
Submission Date
May 11, 2014
Acceptance Date
-
Published in Issue
Year 2012 Volume: 41 Number: 6