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散度、旋度、梯度的力学模型

A Mechanical Model on Divergence, Curl and Gradient
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摘要 本文建立了散度、旋度、梯度的力学模型。在所考察的场中置入一个小薄壳空心球,把场看作为作用于小球的力场。于是矢量场的散度对应于小球受力膨胀时的球内等效附加压强,矢量场的旋度对应于小球受力旋转时的角加速度矢量,标量场的梯度对应于小球受力时的加速度矢量。最后举例说明了此模型的应用。 An unific model on divergence, curl and gradient is designed in this paper, Put a Small hollow ball into an explored field. We regard it as a field of force acting on the small hollow ball. Therefore, the divergence of a vector field corresponds to an equivalent additional pressure in the hollow ball as the ball is expanding for it experi ences the force of the field, the curl of a vector field corresponds to a vector of angular acceleration of the ball as the ball is rotating for it experiences the force of the field, the gradient of a scalar field corresponds to a vector of accelearation of the ball as the ball experiences the force of the field. Finally, Some instances illustrating the application of the model are cited.
作者 蔡领
出处 《华东冶金学院学报》 1991年第2期79-85,共7页
关键词 矢量场 标量场 散度 旋度 梯度 Vector field Scalar field Divergence Curl Gradient.
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