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词汇 Net flux
分类 英语词汇 英语翻译词典
释义

Net flux

原声例句
玩转物理学

Oh, that is why the net electric flux  through the right triangular box was zero.

哦,这就是为什么穿过直角三角盒的净电通量为零。

玩转物理学

I will also point out that, if the net charge  inside a closed Gaussian surface is zero, then the net electric flux through  the Gaussian surface is also zero.

我还要指出,如果封闭高斯曲面内的净电荷为零,则穿过高斯曲面的净电通量也为零。

中文百科

通量 Flux

(重定向自Net flux)

通量,即通过量之意,是一个物理学概念。在热学和流体力学领域中,是指在单位时间内通过单位面积的流量,它是一个矢量;在电磁学领域中,是指在单位面积上垂直于其表面的磁场或电场的强度,它是一个标量。

英语百科

Flux 通量

(重定向自Net flux)
F is a flux of the first sort, ∫F·dS is a flux of the second sort (through surface S). dS is the differential vector area element, n is the unit normal to the surface. Left: flux (type 2) is proportional to the component of flux (type 1) that flows normal to the surface. Right: The reduction in flux (type 2) through a surface can be visualized by reduction in F or dS equivalently (resolved into components, θ is angle to normal n). F·dS is the component of flux (type 1) passing though the surface, multiplied by the area of the surface (see dot product). For this reason the units of a type type 2 flux are unit area multiplied by its type 1 equivalent.
The flux visualized. The rings show the surface boundaries. The red arrows stand for the flow of charges, fluid particles, subatomic particles, photons, etc. The number of arrows that pass through each ring is the flux.
Fluss durch eine Probefläche

Flux is two separate simple and ubiquitous concepts throughout physics and applied mathematics. Within a discipline, the term is generally used consistently, but care must be taken when comparing phenomena from different disciplines. Both concepts have mathematical rigor, enabling comparison of the underlying math when the terminology is unclear. For transport phenomena, flux is a vector quantity, describing the magnitude and direction of the flow of a substance or property. In electromagnetism, flux is a scalar quantity, defined as the surface integral of the component of a vector field perpendicular to the surface at each point. As will be made clear, the easiest way to relate the two concepts is that the surface integral of a flux according to the first definition is a flux according to the second definition.

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