[PDF] Top 20 La industria argentina a comienzos del siglo XXI

... invex functions. Note that the invex functions are not con- vex ...peinvex functions. They proved that a every differentiable preinvex function is an function, but the converse is not ...invex ... See full document

... In [6] Liu discussed the cases where certain power of the modulus of the function f is quasi- convex, and (α, m)-convex. Also he established in [7] the estimate of the left hand side of (1.1) in the case where |f |, and ... See full document

... differentiable preinvex functions on the invex sets in a normed space can be characterized by a class of variational inequalities, which is known as the variational-like ...variational-like ... See full document

... type inequalities for the functions which their derivatives of order n are generalized (s, m)-preinvex functions via classical ...type inequalities. Also, these results can be applied ... See full document

... convex functions, see [1, 2, 4, 6, 8, 10, 11, 13–16, 18–23, 25, 27–29, 32, 35] and the references ...h-convex functions with respect to an arbitrary non-negative function h, which is quite flexible and ... See full document

... In this work, we demonstrate Hermite-Hadamard type inequalities for Riemann-Liouville fractional inte-.. grals via once differentiable and twice differentiable defined using λϕ-preinvex [r] ... See full document

... convex functions is that of invex functions presented in ...the preinvex functions and their use in optimization and mathematical programming issues have been considered in ...the ... See full document

... A continuous function f uiv is a complex-valued harmonic function in a complex domain C if both u and v are real harmonic in C. In any simply connected domain D ⊆ C, we can write f h g, where h and g are ... See full document

... The authors discover a general k-fractional integral identity with multi-parameters for twice differentiable functions. By using this integral equation, the authors derive some new bounds on Hermite–Hadamard’s and ... See full document

... Now let a and bbe positive real numbers such that a < b.consider the function a < b. M : M (b, a) : [a, a + η (b, a)] × [a, a + η (b, a)] → R, which is one of the above mentioned means, therefore one can obtain ... See full document

... generalized beta-convex functions. This new class of convex functions includes several new and previous known classes of convex functions as special ...integral inequalities of ... See full document

... valued harmonic functions in a simply connected domain D in the complex plane  , then a continuous function f   u iv is called a com- plex valued harmonic map in D ...valued harmonic maps f ... See full document

... extended beta functions resembling the classical beta ...establish inequalities for ECHFs and EGHFs. Using classical integral inequalities, we also give Turán-type and re- verse ... See full document

... A continuous complex-valued function f u iv defined in a simply connected domain D, is said to be harmonic in D if both u and v are harmonic in D. In any simply connected domain D we can write f hg, where h ... See full document

... The above Theorems  and  illustrate that, to justify G-preinvexity of a function, it is sufficient to check intermediate-point G-preinvexity for the function. Our development extends the results of general preinvexity to ... See full document

... αF(x) + (1 − α)F(y) − F y + αη(x, y) ∈ D. (1.4) In [3], Kazmi showed that (i) if F : S → Y is D-preinvex, then any local weak mini- mum of F is a global weak minimum; (ii) if F : S → Y is D-preinvex and ... See full document

... convex functions, which is also known as co-ordinated convex functions, was introduced by Dragomir ...type inequalities for convex functions on the co-ordinates: ... See full document

... holds for any u , v ∈ K , we say that the function f satisfies the Condition D, see [22]. We note that, if f satisfies the Condition D, f is also an r-preinvex function. In [6], applying the definition of weakly ... See full document

... the preinvex functions and their role in optimization, variational inequalities and equilibrium ...invex functions as a significant gener- alization of the convex ...of preinvex ... See full document

... Remark . From Example . and Example ., we know that strictly G-preinvex func- tions are different from semistrictly G-preinvex functions and G-preinvex functions. By Example ., ... See full document