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Method of asymptotic partial domain decomposition for non-steady problems: heat equation on a thin structure 非稳定问题的渐近部分区域分解方法:薄结构上的热方程
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 2015-01-01 DOI: 10.1007/978-3-319-12148-2_7
G. Panasenko
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引用次数: 10
A new approach on helices in Euclidean n-space 欧几里德n空间中螺旋的一种新方法
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 2012-08-12 DOI: 10.5072/ZENODO.22564
Ali csenol, Evren Ziplar, Y. Yaylı, .Ismail Gok
In this work, we give some new characterizations for inclined curves and slant helices in n-dimensional Euclidean space E n : Morever, we consider the pre-characterizations
本文给出了n维欧几里德空间中倾斜曲线和斜螺旋的一些新的表征,并考虑了预表征
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引用次数: 15
Fixed points of generalized contraction mappings in cone metric spaces 锥度量空间中广义收缩映射的不动点
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 2011-12-21 DOI: 10.5072/ZENODO.29968
D. Turkoglu, M. Abuloha, T. Abdeljawad
In this paper, we proved a flxed point theorem and a common flxed point theorem in cone metric spaces for generalized contraction mappings where some of the main results of ¶
在本文中,我们证明了锥度量空间中广义收缩映射的一个挠点定理和一个公共挠点定理
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引用次数: 17
CERTAIN CLASSES OF ANALYTIC FUNCTIONS WITH NEGATIVE COEFFICIENTS ASSOCIATED WITH A CONVOLUTION STRUCTURE 一类与卷积结构相关的负系数解析函数
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 2009-01-01 DOI: 10.7153/JMI-03-29
G. Murugusundaramoorthy, Santosh B. Joshi
Making use of a convolution structure, we introduce a new class of analytic functions PTg(λ,α,β,γ) defined in the open unit disc and investigate its various characteristics. Further we obtained distortion bounds , extreme points and radii of close-to-convexity, starlikeness and convexity for functions belonging to the class PTg(λ,α,β,γ).
利用卷积结构,引入了一类新的解析函数PTg(λ,α,β,γ),并研究了它的各种特性。进一步得到了PTg(λ,α,β,γ)类函数的近凸、星形和凸的畸变界、极值点和半径。
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引用次数: 8
International mathematical olympiad 国际奥林匹克数学竞赛
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 1999-12-11 DOI: 10.1142/9789814390224_0008
Ž. Hanjš
Today mathematical competitions are very popular with primary and secondary school students and there are many countries all around the world where they are regularly organised. There are several rounds and a lot of students are included, especially at the beginning rounds. The best students from the previous round have the right to continue on the higher level of competition. The final level for the secondary school student competitors is the International Mathematical Olympiad (IMO). The team for the IMO from Croatia is determined at the National Competition which is held in May. The first mathematical competitions were organised in Hungary in 1894, and in Romania in 1898. Mathematical competitions in Croatia for the secondary school students started in 1959 and next year the first Federal Competition was held, which was then organised every year until 1991. Romania was the initiator of the first international competition. The idea of organizing it came from the Romanian mathematician Tiberiu Roman in 1956, and mathematics is still his great love, although he is 83 years old. After detailed preparations the first International Mathematical Olympiad was held in Romania in 1959, as well as the second one in 1960. At the beginning only the following countries from the Eastern Europe participated: Bulgaria, East Germany, Czechoslovakia, Hungary, Poland, Romania and the USSR. In 1963 Yugoslavia participated for the first time, and after that new and new countries from Europe arrived. The first Olympiad in Yugoslavia took place in Cetinje, Montenegro, in 1967, and the second one in Belgrade in 1977. 21 countries took part at that 19 th IMO. Cuba was the first non-European country which participated at the 13 th IMO, in 1971, and it was the host country in 1987. Australia participated for the first time at the 22 nd IMO in 1981, and was the host country in 1988, when the 200 th anniversary of Europeans inhabiting that continent was. In 1980 the IMO was not organized, and only some local olympiads were held. In 1993 Croatia as well as Bosnia and Herzegovina, Macedonia and Slovenia became regular members of IMO. In 1999 the 40 th IMO was organized in Romania, and it was the fifth one held in this country (the previous ones had been held in 1959, 1960, 1969, 1978). During the last few years there where about 80 countries and 450 contestants at the IMO.
今天,数学竞赛在中小学生中非常流行,世界上许多国家都定期组织数学竞赛。有几轮,很多学生都包括在内,特别是在开始的几轮。前一轮的优秀生有权继续参加更高级别的比赛。中学生参赛者的最后一个级别是国际数学奥林匹克竞赛(IMO)。克罗地亚参加国际海事组织的队伍将在5月举行的全国比赛中确定。第一届数学竞赛于1894年在匈牙利举办,1898年在罗马尼亚举办。克罗地亚中学生数学竞赛始于1959年,第二年举办了第一届联邦数学竞赛,此后每年举办一次,直到1991年。罗马尼亚是第一届国际比赛的发起国。1956年,罗马尼亚数学家Tiberiu Roman提出了举办这一活动的想法,尽管他已经83岁了,但数学仍然是他的挚爱。经过详细的准备,第一届国际数学奥林匹克竞赛于1959年在罗马尼亚举行,第二届于1960年举行。一开始只有下列东欧国家参加:保加利亚、东德、捷克斯洛伐克、匈牙利、波兰、罗马尼亚和苏联。1963年南斯拉夫第一次参加,之后又有来自欧洲的新国家加入。南斯拉夫第一届奥运会于1967年在黑山的采蒂涅举行,第二届奥运会于1977年在贝尔格莱德举行。21个国家参加了第19届海事组织。古巴是1971年第一个参加第13届海事组织的非欧洲国家,它是1987年的东道国。澳大利亚于1981年首次参加第22届国际海事组织,并于1988年成为东道国,当时是欧洲人居住该大陆200周年。1980年,国际海事组织没有组织,只有一些地方奥运会举行。1993年,克罗地亚以及波斯尼亚-黑塞哥维那、马其顿和斯洛文尼亚成为海事组织的正式成员。1999年,第40届国际海事组织在罗马尼亚举行,这是在该国举行的第五届国际海事组织(前几届分别于1959年、1960年、1969年、1978年举行)。在过去的几年里,大约有80个国家和450名选手参加了国际海事组织。
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引用次数: 0
Holographic Neural Networks 全息神经网络
IF 0.4 4区 数学 Q2 Mathematics Pub Date : 1992-11-16 DOI: 10.1109/LEOS.1992.694008
E. Paek
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引用次数: 2
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Mathematical Communications
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