Matches in SemOpenAlex for { <https://semopenalex.org/work/W4309639042> ?p ?o ?g. }
- W4309639042 endingPage "622" @default.
- W4309639042 startingPage "622" @default.
- W4309639042 abstract "In recent years, there has been a significant amount of research on the extension of convex functions which are known as preinvex functions. In this paper, we have used this approach to generalize the preinvex interval-valued function in terms of (£1, £2)-preinvex interval-valued functions because of its extraordinary applications in both pure and applied mathematics. The idea of (£1, £2)-preinvex interval-valued functions is explained in this work. By using the Riemann integral operator, we obtain Hermite-Hadamard and Fejér-type inequalities for (£1, £2)-preinvex interval-valued functions. To discuss the validity of our main results, we provide non-trivial examples. Some exceptional cases have been discussed that can be seen as applications of main outcomes." @default.
- W4309639042 created "2022-11-28" @default.
- W4309639042 creator A5000893884 @default.
- W4309639042 creator A5026342382 @default.
- W4309639042 creator A5055620640 @default.
- W4309639042 creator A5087578803 @default.
- W4309639042 date "2022-11-07" @default.
- W4309639042 modified "2023-09-30" @default.
- W4309639042 title "Some New Integral Inequalities for Generalized Preinvex Functions in Interval-Valued Settings" @default.
- W4309639042 cites W1507872748 @default.
- W4309639042 cites W1935682865 @default.
- W4309639042 cites W1986928005 @default.
- W4309639042 cites W2019573725 @default.
- W4309639042 cites W2021279654 @default.
- W4309639042 cites W2047068616 @default.
- W4309639042 cites W2053149227 @default.
- W4309639042 cites W2096143754 @default.
- W4309639042 cites W2105712817 @default.
- W4309639042 cites W2235457012 @default.
- W4309639042 cites W2473731332 @default.
- W4309639042 cites W2556396095 @default.
- W4309639042 cites W2587428017 @default.
- W4309639042 cites W2749947267 @default.
- W4309639042 cites W2753517469 @default.
- W4309639042 cites W2793959380 @default.
- W4309639042 cites W2800481507 @default.
- W4309639042 cites W2889578720 @default.
- W4309639042 cites W2907252008 @default.
- W4309639042 cites W2912098339 @default.
- W4309639042 cites W2923153527 @default.
- W4309639042 cites W2945033688 @default.
- W4309639042 cites W2980553120 @default.
- W4309639042 cites W3026608470 @default.
- W4309639042 cites W3027843755 @default.
- W4309639042 cites W3035570213 @default.
- W4309639042 cites W3040984203 @default.
- W4309639042 cites W3047153430 @default.
- W4309639042 cites W3064727846 @default.
- W4309639042 cites W3087321204 @default.
- W4309639042 cites W3090884723 @default.
- W4309639042 cites W3093119204 @default.
- W4309639042 cites W3103026443 @default.
- W4309639042 cites W3125542708 @default.
- W4309639042 cites W3155369488 @default.
- W4309639042 cites W3156639000 @default.
- W4309639042 cites W3157413253 @default.
- W4309639042 cites W3167465614 @default.
- W4309639042 cites W3171287299 @default.
- W4309639042 cites W3191144063 @default.
- W4309639042 cites W3194087325 @default.
- W4309639042 cites W3202675325 @default.
- W4309639042 cites W3211827563 @default.
- W4309639042 cites W3212456975 @default.
- W4309639042 cites W3212781076 @default.
- W4309639042 cites W3217383746 @default.
- W4309639042 cites W4200579700 @default.
- W4309639042 cites W4205326909 @default.
- W4309639042 cites W4205977837 @default.
- W4309639042 cites W4206128546 @default.
- W4309639042 cites W4206175498 @default.
- W4309639042 cites W4210677456 @default.
- W4309639042 cites W4210699932 @default.
- W4309639042 cites W4230156094 @default.
- W4309639042 cites W4249516290 @default.
- W4309639042 cites W4288060615 @default.
- W4309639042 cites W4288427450 @default.
- W4309639042 cites W4289731849 @default.
- W4309639042 cites W4291016807 @default.
- W4309639042 cites W4291321799 @default.
- W4309639042 cites W4292290949 @default.
- W4309639042 cites W4296021750 @default.
- W4309639042 cites W4296219562 @default.
- W4309639042 cites W4296903214 @default.
- W4309639042 doi "https://doi.org/10.3390/axioms11110622" @default.
- W4309639042 hasPublicationYear "2022" @default.
- W4309639042 type Work @default.
- W4309639042 citedByCount "7" @default.
- W4309639042 countsByYear W43096390422023 @default.
- W4309639042 crossrefType "journal-article" @default.
- W4309639042 hasAuthorship W4309639042A5000893884 @default.
- W4309639042 hasAuthorship W4309639042A5026342382 @default.
- W4309639042 hasAuthorship W4309639042A5055620640 @default.
- W4309639042 hasAuthorship W4309639042A5087578803 @default.
- W4309639042 hasBestOaLocation W43096390421 @default.
- W4309639042 hasConcept C104317684 @default.
- W4309639042 hasConcept C112680207 @default.
- W4309639042 hasConcept C114614502 @default.
- W4309639042 hasConcept C134306372 @default.
- W4309639042 hasConcept C14036430 @default.
- W4309639042 hasConcept C145446738 @default.
- W4309639042 hasConcept C158448853 @default.
- W4309639042 hasConcept C17020691 @default.
- W4309639042 hasConcept C185592680 @default.
- W4309639042 hasConcept C18903297 @default.
- W4309639042 hasConcept C199360897 @default.
- W4309639042 hasConcept C201362023 @default.
- W4309639042 hasConcept C202444582 @default.
- W4309639042 hasConcept C2524010 @default.