In order terms, the Euclidean space time is a closed surface without end, like the surface of the Earth.
按规则来说,欧几里得空间-时间是一个没有尽头的闭合曲面,就像地球表面。
单词 | Closed surface |
释义 |
Closed surface
原声例句
2018最热精选合辑 In order terms, the Euclidean space time is a closed surface without end, like the surface of the Earth. 按规则来说,欧几里得空间-时间是一个没有尽头的闭合曲面,就像地球表面。 玩转物理学 It just means the integral is over a closed surface. 它只是意味着积分是在一个封闭的曲面上。 玩转物理学 A Gaussian surface is a three-dimensional closed surface. 高斯曲面是三维封闭曲面。 玩转物理学 Uh … The imaginary closed Gaussian cylindrical surface is made up of 3 surfaces. 呃… 假想的封闭高斯圆柱面是由3个曲面组成。 Crash Course Physics 速成课物理 But here, the integral will always equal zero for a closed surface. 但在这里,对于闭合曲面,积分始终为零。 时间简史(原版) The idea that space and time may form a closed surface without boundary also has profound implications for the role of God in the affairs of the universe. 空间和时间可以形成一个没有边界的封闭表面的想法也对上帝在宇宙事务中的作用具有深远的影响。 Crash Course Physics 速成课物理 A " closed surface" in this case is just the surface of any shape that completely encloses a charge, like a sphere or any other three dimensional shape. 在这种情况下,“封闭表面”只是完全包围电荷的任何形状的表面,例如球体或其他三维形状。 Crash Course Physics 速成课物理 Maxwell's first equation is a form of Gauss's Law, which states that the electric flux through a closed surface is proportional to the total charge enclosed by that surface. 麦克斯韦第一个方程是高斯定律的一种形式,它指出通过封闭表面的电通量与封闭在该表面中的总电荷成正比。 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
曲面 Surface (topology)(重定向自Closed surface)
![]() ![]() ![]() ![]() 在数学(拓扑学)中,一个曲面(surface)是一个二维流形。三维空间中的例子有三维实心物体的边界。流体的表面,例如雨滴或肥皂泡是一种理想化的曲面。关于雪花的表面,它有很多精细的结构,超越了这个简单的数学定义。关于实际的曲面的资料,请参看表面张力,表面化学,曲面能量。
英语百科
Surface (topology) 曲面(重定向自Closed surface)
![]() ![]() ![]() ![]() In topology and differential geometry, a surface is a two-dimensional manifold, and, as such, may be an "abstract surface" not embedded in any Euclidean space. For example, the Klein bottle is a surface, which cannot be represented in the three-dimensional Euclidean space without introducing self-intersections (it cannot be embedded in the three dimensional Euclidean space). |
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