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In this paper we expand the kernel of Cauchy integral equation of first kind as a series of Chebyshev polynomials of the second kind times some unknown functions. These unknown functions are determine...
In this note, Hölder's inequality is deduced directly from the Cauchy-Schwarz inequality.
The main purpose of this survey is to identify and highlight the discrete inequalities that are connected with (CBS)- inequality and provide refinements and reverse results as well as to study some fu...
In 1940 S.M. Ulam proposed the famous Ulam stability problem. In 1941 D.H. Hyers solved the well-known Ulam stability problem for additive mappings subject to the Hyers condition on approximately addi...
On a Generalized $n-$inner Product and the Corresponding Cauchy-Schwarz Inequality.
In this paper a Cauchy problem for holomorphic differential operators of Fuchsian type is investigated. Using Ovcyannikov techniques and the method of majorants, a necessary and sufficient condition f...
On the Bounds for the Spectral and $\ell _p$ Norms of the Khatri-Rao Product of Cauchy-Hankel Matrices.
卷期页码:第27卷 第10期 (2006年10月) P.1235 文章编号:1000-0887(2006)10-1235-08 一类大气演化方程组的Cauchy问题 何卷雄1,何幼桦2 1.中国科学院 大气物理研究所 国际气候与环境科学中心,北京 100029;2.上海大学 数学系,上海 200444 摘要:在分层理论的框架下讨论一类大气演化方程组的Cauchy问题,证明了:1) 惯...
Let Fα, α ≥ 0 be the class of Cauchy transforms of order α equipped with the bounded variation norm. The bounded linear functionals on Fα are characterized and an inclusion between duals is given.
本文采用非均匀2-型三角剖分上的样条函数空间中的拟插值方法,构造了一类计算二维Cauchy主值积分的数值求积公式,并对其逼近误差进行了研究.同时通过算例验证了此方法的有效性.
In this paper, we prove the global existence of generalized solutions of Cauchy problem for transportation equations; moreover, we construct the solution by generalized potential.
具张弛的P系统的Cauchy问题     张弛  P系统  经典解  生命区间       2012/11/12
考虑具张弛的P系统,得到了其经典解整体存在性和非存在性,并给出了其解生命区间精确估计式.
We present a technique of deriving basic hypergeometric identities from their specializations with a fewer number of parameters by using the classical Cauchy identity on the expansion of the power of ...

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