Zobrazeno 1 - 10
of 15
pro vyhledávání: '"Miguel Marano"'
Autor:
Fabián Eduardo Levis, Miguel Marano
Publikováno v:
Numerical Functional Analysis and Optimization. 34:16-35
Let f = (f1, , fm ), where fj belongs to the Orlicz space [0, 1], and let w = (w1, , wm ) be an m-tuple of m positive weights. If ⊂ [0, 1] is the class of nondecreasing functions, we denote by ,w(f, ) the set of best simultaneous monotone approxima
Publikováno v:
Numerical Functional Analysis and Optimization. 32:1127-1145
We get results in Orlicz spaces L φ about best local approximation on non-balanced neighborhoods when φ satisfies a certain asymptotic condition. This fact generalizes known previous results in L p spaces.
Autor:
Miguel Marano
Publikováno v:
Applied Mathematics Letters. 14:741-752
Following a precise definition of shape-preserving interpolating functions to data, we construct in a new and elementary manner such a cubic spline S2 ϵ C2, letting two additional knots per interval. We give an explicit description of S2, which has
Autor:
A. Damas, Miguel Marano
Publikováno v:
Numerical Functional Analysis and Optimization. 22:1-11
We prove the uniqueness of best 3-convex φ-approximation to a continuous function f ∈ L φ (J 0), where J 0 is a bounded, open interval and φ : [0, + ∞) → [0, + ∞) is a convex function that generalizes the p th–power functions, p ≥ 1.
Autor:
Miguel Marano
Publikováno v:
Numerical Functional Analysis and Optimization. 20:753-777
A n-convex function defined on a bounded open interval J 0 n ≥2 is the (n−l)-st indefinite integral of a nondecreasing function. This fact and the simple structure of the latter enable to obtain concrete results about a n-convex best φ approxima
Autor:
Miguel Marano, Hector H. Cuenya
Publikováno v:
Numerical Functional Analysis and Optimization. 19:273-283
It is shown that an approximative property with respect to Orlicz or Luxemburg norms in Orlicz spaces, useful for computing best approximants from some class of functions, is generally satisfied only for the L p -norms, 1 < p < ∞, whenever the meas
Autor:
José M. Quesada, Miguel Marano
Publikováno v:
Analysis in Theory and Applications. 13:51-57
We give a construction of the maximum and the minimum of the set of nondecreasing l ϕ n -approximants in the discrete case, where ϕ is a positive convex function. A characterization of that set is also obtained.
Autor:
Miguel Marano
Publikováno v:
Journal of Mathematical Analysis and Applications. 199(2):526-544
Let (Ω, A , μ) be a finite measure space and let Φ : [0, ∞)→[0, ∞) be a Δ2-convex function, Φ≢0, Φ(0)=0. The Φ-approximation of a real A -measurable functionfis the process of minimizing ∫ΩΦ(|f−h|) dμ among the real functionshof
Autor:
Miguel Marano, Robert Huotari
Publikováno v:
Journal of Computational and Applied Mathematics. 54:151-157
Suppose K is a compact convex subset of R n. If for every x∈ R n , the net of best lp-approximants, from K, of x converges to the strict uniform approximant as p → ∞, we call K a strict Polya set. Two conditions which guarantee that K is a stri
Autor:
Maria P. Diago, Juan Fernández-Novales, Salvador Gutiérrez, Miguel Marañón, Javier Tardaguila
Publikováno v:
Frontiers in Plant Science, Vol 9 (2018)
Assessing water status and optimizing irrigation is of utmost importance in most winegrowing countries, as the grapevine vegetative growth, yield, and grape quality can be impaired under certain water stress situations. Conventional plant-based metho
Externí odkaz:
https://doaj.org/article/9ee493e4fd744aed989c50fd4340dbd7