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Growth and Characterization of Pencil-Like ZnO Nanowires in the Presence of a Disturbance in Boundary Layer
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作者 A.Kamalianfar Mahmoud Godarz Naseri +2 位作者 Marzih Kamalianfar S.A.Halim K.P.Lim 《Acta Metallurgica Sinica(English Letters)》 SCIE EI CAS CSCD 2016年第6期595-600,共6页
Pencil-like zinc oxide(ZnO) nanowire was synthesized on Si(111) substrate through a simple vapor phase method using a mixture of zinc oxide and graphite as the source material. The source inside a quartz tube crea... Pencil-like zinc oxide(ZnO) nanowire was synthesized on Si(111) substrate through a simple vapor phase method using a mixture of zinc oxide and graphite as the source material. The source inside a quartz tube created a Zn-rich vapor that facilitated the formation and growth of ZnO nanowires. Field emission scanning electron microscopic studies indicated that pencil-like ZnO nanowires had a size of the range from 50 to 150 nm in diameter and several microns in length. X-ray diffraction was used to investigate the crystal structure of ZnO nanowires. Raman scattering and photoluminescence were applied to characterize the optical properties of the pencils. The growth mechanism of the nanopencils was discussed based on the growth conditions. 展开更多
关键词 Zinc oxide Nanowires Vapor-phase transport pencil-like
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重虚圆点四次曲线的构成方法
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作者 边欣 《中国农业大学学报》 CAS CSCD 北大核心 1999年第4期6-9,共4页
重虚圆点四次曲线是很重要的一类高次平面曲线。提出并研究了它的2种构成方法──圆锥曲线的反演变换法和类射影对应圆束相交法;给出了类射影对应圆束的定义和2种构成法的实例及计算机图形。
关键词 重虚圆点 四次曲线 反演变换 类射影对应圆束
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Hamiltonian Polynomial Eigenvalue Problems
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作者 Mustapha Bassour 《Journal of Applied Mathematics and Physics》 2020年第4期609-619,共11页
We present in this paper a new method for solving polynomial eigenvalue problem. We give methods that decompose a skew-Hamiltonian matrix using Cholesky like-decomposition. We transform first the polynomial eigenvalue... We present in this paper a new method for solving polynomial eigenvalue problem. We give methods that decompose a skew-Hamiltonian matrix using Cholesky like-decomposition. We transform first the polynomial eigenvalue problem to an equivalent skew-Hamiltonian/Hamiltonian pencil. This process is known as linearization. Decomposition of the skew-Hamiltonian matrix is the fundamental step to convert a structured polynomial eigenvalue problem into a standard Hamiltonian eigenproblem. Numerical examples are given. 展开更多
关键词 HAMILTONIAN Matrix POLYNOMIAL EIGENVALUE Problem Skew-Hamiltonian/Hamiltonian PENCIL Cholesky Like-Decomposition
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