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ON THE POLYCONVOLUTION FOR THE FOURIER, FOURIER SINE AND FOURIER COSINE TRANSFORMS

机译：关于傅里叶，傅里叶正弦和傅里叶余弦变换的多重卷积

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Joint Research on Environmental Science and Technology for the Earth

机译：地球环境科学与技术联合研究

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Nguyen Xuan Thao; Nguyen Duc Hau;
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年度 2016
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正文语种 eng
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专利

1. On the polyconvolution with a weight function for Fourier cosine, Fourier and Fourier sine transforms [J] . Khoa N.M., Tuan T. Advances in nonlinear variational inequalities . 2011,第1期

机译：关于具有傅立叶余弦，傅立叶和傅立叶正弦变换的加权函数的多卷积
2. On the polyconvolution for Hartley, Fourier cosine and Fourier sine transforms [J] . Thao N.X., Khoa N.M., Van Anh P.T. Integral transforms and special functions . 2013,第7a9期

机译：关于Hartley，Fourier余弦和Fourier正弦变换的多重卷积
3. On the Polyconvolution with the Weight Function for the Fourier Cosine, Fourier Sine, and the Kontorovich-Lebedev Integral Transforms [J] . Nguyen Xuan Thao Mathematical Problems in Engineering . 2010,第PTa2期

机译：关于具有傅立叶余弦，傅立叶正弦和Kontorovich-Lebedev积分变换的加权函数的多卷积
4. Fractional cosine and sine transforms in relation to the fractional Fourier and Hartley transforms [C] . Alieva, T., Bastiaans, . 2003

机译：相对于分数傅里叶和Hartley变换的分数余弦和正弦变换
5. VLSI implementation of multidimensional discrete Fourier transform and discrete cosine transform. [D] . Yu, Sungwook. 2000

机译：VLSI实现了多维离散傅里叶变换和离散余弦变换。
6. Fourier-Transform Raman and Fourier-Transform Infrared Spectroscopy (An Investigation of Five Higher Plant Cell Walls and Their Components). [O] . CFB. Sene, M. C. McCann, R. H. Wilson, 1994

机译：傅里叶变换拉曼光谱和傅里叶变换红外光谱（对五种高等植物细胞壁及其成分的研究）。
7. ON THE GENERALIZED CONVOLUTION WITH A WEIGHT-FUNCTION FOR THE FOURIER COSINE, MELLIN AND FOURIER SINE INTEGRAL TRANSFORMS [O] . Nguyen Xuan Thao, Tran An Hai 2016

机译：关于傅里叶余弦，梅林和傅里叶正弦积分变换的加权函数的广义卷积
8. Solution of the Laplace Equation in the Presence of a Semi-Infinite Boundary - the Case of an Oscillating Cantilever Plate in Uniform Incompressible Flow (Neumann Boundary Conditions; Fourier Sine and Cosine Transforms) [R] . Shayo, L. K. 1980

机译：半无限边界存在下Laplace方程的解 - 以均匀不可压缩流中的振荡悬臂板为例（Neumann边界条件; Fourier正弦和余弦变换）

ON THE POLYCONVOLUTION FOR THE FOURIER, FOURIER SINE AND FOURIER COSINE TRANSFORMS

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