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Sign reversion approach to concave minimization problemsWe consider a problem of minimization of a concave function subject to affine constraints. By using
Sign reversion approach to concave minimization problemsWe consider a problem of minimization of a concave function subject to affine constraints. By using
Hardy-type inequalities on the weighted cones of quasi-concave functionsThe complete characterization of the Hardy-type Lp-Lq inequalitieson the weighted cones of quasi-concave
Weighted hardy-type inequalities on the cone of quasi-concave functionsThe paper is devoted to the study of weighted Hardy-type inequalities on the cone of quasi-concave
On the coefficients of concave univalent functions domain whose complement with respect to ℂ̄ is convex. We call these functions concave univalent functions
Sharp inequalities for the coefficients of concave schlicht functions on such functions f the second normalization f(1) = ∞. We call these functions concave schlicht functions
On the coefficients of concave univalent functions domain whose complement with respect to ℂ̄ is convex. We call these functions concave univalent functions
Discrete Concavity and Economy with Indivisible GoodsThe authors have derived necessary and sufficient conditions of discrete concavity of continuously
Sharp inequalities for the coefficients of concave schlicht functions on such functions f the second normalization f(1) = ∞. We call these functions concave schlicht functions
Morphology of mandibular lingual concavities [Morfologiia podnutreniĭ nizhneĭ cheliusti s iazychnoĭ storony]AIM: The literature review on assessment of lingual concavities in posterior mandibula with CBCT
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