Concerning some inequalities between means
Abstract AuthorsT. Popoviciu Institutul de Calcul Keywords? Paper coordinatesT. Popoviciu, Concerning some inequalities between means, Mathematica (Cluj), 1(24) (1959), pp. 81-93 (in…
Inequalities
Concerning some inequalities between means
Abstract AuthorsT. Popoviciu Institutul de Calcul Keywords? Paper coordinatesT. Popoviciu, Asupra unor inegalităţi între medii, Stud. Cerc. Mat. (Cluj), 11 (1960) 2, pp. 343-355…
On a theorem of W.A. Markov
Abstract AuthorsT. Popoviciu Institutul de Calcul Keywords? Paper coordinatesT. Popoviciu, Asupra unei teoreme a lui W.A. Markov, Acad. R. P. Romîne,…
On a theorem of W. A. Markov
Abstract AuthorsO. Arama (Institutul de Calcul) https://ictp.acad.ro/oleg-arama KeywordsTitle in EnglishOn a theorem of W. A. Markov Original title (in Romanian)Asupra…
An interpolation problem for the solutions of a class of linear differential equations
Abstract AuthorsA. Lupas Institutul de Calcul Keywords? Paper coordinatesA. Lupaş, An interpolation problem for the solutions of a class of linear…
On some inequalities
Abstract AuthorsA. Lupas (Institutul de Calcul) Alexandru Lupaş (1942-2007) Keywords? Paper coordinatesA. Lupaş, On some inequalities, Mathematica (Cluj)12(35) (1970), 293–298. PDFhttps://ictp.acad.ro/wp-content/uploads/2025/10/1970-Lupas_On_some_ineq-Mathematica.pdf About this…
An analogue in Lp space of the de la Vallée Poussin inequality relating to the polylocal problem
Abstract AuthorsO. Arama Institutul de Calcul Keywords? Paper coordinatesO. Aramă, Un analogue dans l’espace Lp de l’inégalité de de la Vallée…
The best constant in an integral inequality
Abstract AuthorsAlexandru Lupaş Institutul de Calcul Keywords? Paper coordinatesA. Lupaş, The best constant in an integral inequality, Mathematica (Cluj) 15(38) (1973), 219–222.…
Bilateral inequalities for means
Abstract Let \((M1,M2,M3)\) be three means in two variables chosen from \(H,G,L,I,A,Q,S,C\) so that \(M_{1}(a,b)<M_{2}(a,b)<M_{3}(a,b),0<a<b\). We consider the problem of…
Bilateral inequalities for harmonic, geometric and Hölder means
Abstract For \(0<a<b\), the harmonic, geometric and Holder means satisfy \newline\( H<G<Q\). They are special cases \((p=-1,0,2)\) of power means…