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用巨磁电阻材料构成磁电子学新器件,已开始在信息存储领域成功地获得了应用.文章介绍了用于计算机硬磁盘驱动器的巨磁电阻磁头和巨磁电阻随机存储器,描述了它的工作原理、性能特点及发展趋势.指出巨磁电阻材料在传感器方面的应用也令人瞩目,有着广阔的市场前景. 相似文献
23.
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基于超导的迈斯纳效应与超导量子干涉技术,结合柔性并联机构理论,设计一种基于超导的全张量重力梯度敏感头。敏感头采用6个完全相同的同时具有移动与转动自由度的敏感结构,对称的布置在正六面体外,对称面的两个敏感结构相对旋转90°成垂直状态。轴向间距使两个敏感结构直接测量重力梯度轴向分量,相互垂直使两个敏感结构既可以测量重力梯度交叉分量,也可以测量共模角加速度。利用超导线圈的电感变化响应质量块位移,进一步通过超导回路将其转变为磁场变化,并由超导量子干涉器进行检测。敏感结构采用8分支的柔性并联机构支承,构成空间对称的形式,可以实现对称的力学特性,保证各处的柔性铰链产生均匀变形,减少非对称的偏移,避免单一铰链的应力集中,具有沿轴移动刚度与绕轴转动刚度小、非设计的寄生误差方向刚度大的优势。在惯性系下的全张量重力梯度值可由坐标变换得到,可以预期得到1E的测量精度。 相似文献
25.
This paper describes a practical method for design and fabrication of holographic optical elements (HOEs) as off-axis imaging optics. The authors have designed and fabricated a compact glass-like and see-through display using HOE and a total internal reflection prism. Observers can see through the display because wavelength selectivity of the HOE provides high transparency. Wave front of the HOE is designed by commercial software, though the actual fabrication method is not provided. The authors propose a practical method to fabricate HOEs, which can be applied to a wide range of imaging optics.This paper was originally presented at the 2nd International Conference on Optical Design and Fabrication, ODF2000 which was held on November 15–17, 2000 at the International Conference Center, Tokyo, Waseda University, Japan. 相似文献
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高速列车外形的气动性能数值计算和头部外形的改进 总被引:7,自引:0,他引:7
运用流体力学数值计算软件CFX对我国200km/h电动旅客列车的空气动力性能进行了数值模拟计算,针对列车气动外形存在的问题,对列车头部外形进行了改进,并提出了三种列车头部外形改进方案且对其进行了数值模拟研究。计算结果表明,方案三优于其它两种方案,且较改进前列车的空气动力性能有了较大改善。 相似文献
28.
<正>负离子表面活性剂混合体系曾被认为是表面活性剂配方的禁忌,但通过增大表面活性剂头基的面积,正负混合体系在很宽的物质的量比下都不会产生沉淀,而且还会产生显著的增效效应。头基大的离子型表面活性剂甚至能够用来增溶难溶的反电荷表面活性剂。 相似文献
29.
The flow of fluids in heterogeneous porous media is modelled by regarding the hydraulic conductivity as a stationary random space function. The flow variables, the pressure head and velocity field are random functions as well and we are interested primarily in calculating their mean values. The latter had been intensively studied in the past for flows uniform in the average. It has been shown that the average Darcy's law, which relates the mean pressure head gradient to the mean velocity, is given by a local linear relationship. As a result, the mean head and velocity satisfy the local flow equations in a fictitious homogeneous medium of effective conductivity. However, recent analysis has shown that for nonuniform flows the effective Darcy's law is determined by a nonlocal relationship of a convolution type. Hence, the average flow equations for the mean head are expressed as a linear integro-differential operator. Due to the linearity of the problem, it is useful to derive the mean head distribution for a flow by a source of unit discharge. This distribution represents a fundamental solution of the average flow equations and is called the mean Green function G
d (x). The mean head G
d(x) is derived here at first order in the logconductivity variance for an arbitrary correlation function (x) and for any dimensionality d of the flow. It is obtained as a product of the solution G
d
(0)(x) for source flow in unbounded domain of the mean conductivity K
A and the correction
d
(x) which depends on the medium heterogeneous structure. The correction
d
is evaluated for a few cases of interest.Simple one-quadrature expressions of
d
are derived for isotropic two- and three-dimensional media. The quadratures can be calculated analytically after specifying (x) and closed form expressions are derived for exponential and Gaussian correlations. The flow toward a source in a three-dimensional heterogeneous medium of axisymmetric anisotropy is studied in detail by deriving 3 as function of the distance from the source x and of the azimuthal angle . Its dependence on x, on the particular (x) and on the anisotropy ratio is illustrated in the plane of isotropy (=0) and along the anisotropy axis ( = /2).The head factor k
* is defined as a ratio of the head in the homogeneous medium to the mean head, k
*=G
d
(0)/G
d=
d
–1. It is shown that for isotropic conductivity and for any dimensionality of the flow the medium behaves as a one-dimensional and as an effective one close and far from the source, respectively, that is, lim
x0
k
*(x) = K
H/K
A and lim
x
k
*(x) = K
efu/K
A, where K
A and K
H are the arithmetic and harmonic conductivity means and K
efu is the effective conductivity for uniform flow. For axisymmetric heterogeneity the far-distance limit depends on the direction. Thus, in the coordinate system of (x) principal directions the limit values of k
* are obtained as
. These values differ from the corresponding components
of the effective conductivities tensor for uniform flow for = 0 and /2, respectively. The results of the study are applied to solving the problem of the dipole well flow. The dependence of the mean head drop between the injection and production chambers on the anisotropy of the conductivity and the distance between the chambers is analyzed. 相似文献
30.