Biot-Savart Law毕奥-萨伐尔定律
The Biot-Savart Law relates magnetic fields to the currents which are their sources. In a similar manner, Coulomb's law relates electric fields to the point charges which are their sources. Finding the magnetic field resulting from a current distribution involves the vector product, and is inherently a calculus problem when the distance from the current to the field point is continuously changing. 毕奥-萨伐尔定律将磁场与产生它们的电流联系起来。类似地,库仑定律将电场与产生它们的点电荷联系起来。求电流分布所产生的磁场涉及向量积,并且当电流到场点的距离持续变化时,这本质上是一个微积分问题。
![]() See the magnetic field sketched for the straight wire to see the geometry of the magnetic field of a current. 参见直导线的磁场示意图,以了解电流的磁场的几何结构。
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Magnetic field contribution of a current element电流元的磁场贡献
Each infinitesmal current element makes a contribution to the magnetic field at point P which is perpendicular to the current element, and perpendicular to the radius vector from the current element to the field point P. 每个无限小的电流元对点P处的磁场做出贡献,该贡献垂直于电流元,也垂直于从电流元到磁场点P的半径矢量。
The relationship between the magnetic field contribution and its source current element is called the Biot-Savart law. 磁感应强度的贡献与其源电流元之间的关系称为毕奥-萨伐尔定律。
The direction of the magnetic field contribution follows the right hand rule illustrated for a straight wire. This direction arises from the vector product nature of the dependence upon electric current. 磁场贡献的方向遵循右手定则,如直导线所示。该方向源于磁场对电流依赖性的向量积性质。
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Biot-Savart Law Applications毕奥-萨伐尔定律应用
Some examples of geometries where the Biot-Savart law can be used to advantage in calculating the magnetic field resulting from an electric current distribution. 一些几何形状,其中可以利用毕奥-萨伐尔定律来计算由电流分布产生的磁场。
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