共查询到20条相似文献,搜索用时 187 毫秒
1.
2.
3.
4.
5.
7.
8.
M.K. Aouf 《Journal of The Franklin Institute》2010,347(10):1927-1941
Let denote the class of functions analytic in U={z:|z|<1} which satisfy for fixed M, z=reiθ∈U and
9.
10.
P.A. Lee 《Journal of The Franklin Institute》1979,307(6):331-339
For the following mixed bivariate probability distribution between a discrete random variable X and a continuous random variable Λ: where α, β > 0, 0 < p = 1 ? q < 1, x=0,1,2,...,a canonical expansion is obtained in terms of the Laguerre and Meixner orthogonal polynomials. The chance mechanisms giving rise to this mixed bivariate distribution are also discussed. 相似文献
11.
In this paper, the second order non-linear differential equation
12.
In this paper we stochastically perturb the functional Kolmogorov-type system
13.
In this paper, we investigated the differential equation
14.
Differential subordinations and argument inequalities 总被引:1,自引:0,他引:1
The main object of the present paper is to investigate certain properties of multivalent functions associated with a linear operator . 相似文献
15.
Salim A. Messaoudi 《Journal of The Franklin Institute》2007,344(5):765-776
In this paper we consider the semilinear viscoelastic equation
17.
M.A. Bokhari 《Journal of The Franklin Institute》2007,344(5):637-645
The n-point Gauss quadrature rule states that
18.
The purpose of this paper is to compute the Hankel transform Fn(y) of order n of a function f(x) and its inverse transform using rationalized Haar wavelets. The integrand is replaced by its wavelet decomposition. Thus representing Fn(y) as a Fourier-Bessel series with coefficients depending strongly on the local behavior of the function , thereby getting an efficient algorithm for their numerical evaluation. Numerical evaluations of test functions with known analytical Hankel transforms illustrate the proposed algorithm. 相似文献
19.
20.
F.B. Gao 《Journal of The Franklin Institute》2011,348(6):1020-1034
We consider an n-dimensional p-Laplacian-like neutral functional differential equation (NFDE) in the form