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21篇 您的检索式:期刊名="Rev Roum Math Pures Appl"
    题名 作者 年代 出处 被引量
1On a Briot-Bouquet differential subordination显示文摘Eenigenburg P Miller S S Moeanu P T 1984Rev Roum Math Pures Appl1984,29,7:1
2On the Complemented Subspace of lp 0显示文摘Popa N 1981Rev Roum Math Pure of Appl1981,2,26:1
3On convex vectorial optimization显示文摘Godini G 1978Rev Roum Math Pures et Appl1978,23,7:1
4The correction by compact perturbations of the singular behavior of operators显示文摘Apostol C 1976Rev Roum Math Pures et Appl1976,21,:1
5Using the method of Loewner chains to intro-duce some subclasses of biholomorphic mappings in 显示文摘Kohr G 2001Rev Roum Math Pures Appl2001,46,:1
6On the set of best opproximation of an element in anormed linear spaces显示文摘Singer I 1960Rev Roum Math Pure Appl1960,,:1
7On a Briot- bouquet differential subordination显示文摘EENIGENBURG P MILLER S S MOCANU P T 1984Rev Roum Math Pures Appl1984,29,7:1
8Dual Quasi-Hopf algebra coactions, smash coproducts and relative Hopf modules显示文摘Bulacu D Nauwelaerts E 2002Rev Roum Math Pures Appl2002,47,4:1
9Approximation of functions by a new class of linear polynomial operators显示文摘Stancu D D 1968Rev Roum Math Pure Appl1968,13,8:1
10On the set of best approximation of an element in a normed linear space显示文摘Singer I 1960Rev Roum Math Pure Appl1960,,5:1
11On the set of best approximation of an element in a normed linear space显示文摘Singer I 1960Rev Roum Math Pure Appl1960,,5:1
12Locally convex topological vector spaces with hilbertian seminorms显示文摘Kramar E 1981Rev Roum Math Pures et Appl1981,26,1:1
13On the set of best approximation of an element in a normed linear space显示文摘Singer I 1960Rev Roum Math Pure Appl1960,4,5:1
14System dequation differentielle d'oscillation Nolinears显示文摘Barbalat I 1959Rev Roum Math pure Appl1959,4,:1
15Systems d' equations differentielles d' oscillations nonliearies显示文摘Barbalat I 1959Rev Roum Math Pures Appl1959,,04:1
16On the set of best approximation of an element in a normed linear space显示文摘SINGER I 1960Rev Roum Math Pure Appl1960,5,:1
17Perturbation by Nemytskii operators of m-T-accretive operators in Lq, q∈(1,+∞)显示文摘Calvert B 1977Rev Roum Math Pures Appl1977,,7:1
18Using the method of Loewner chains to introduce some subclasses of univalent holomorphic mappings in C^n显示文摘KOHR G 2001Rev Roum Math Pures Appl2001,46,:1
19Some remarks on the sum of two m-dissipative mappings显示文摘Corduneanu A 1975Rev Roum Math Pures Appl1975,,4:1
20On semi-symmetric metric connection 显示文摘Yano K 1970Rev Roum Math Pures et Appl1970,15,:1
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