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发表于 2012-12-9 23:38
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来自: 加拿大
本帖最后由 panda8866 于 2012-12-10 06:29 编辑
INTRODUCTION
When a permanent magnet material is assigned to a component, the user has to specify in the global coordinate system the Material Direction information describing the magnetization vector field.
The Material Direction includes two elements:
A Type, describing the magnetization pattern in space. The four permanent magnet Material Direction Types are:
-Uniform and Uniform Fixed
-Radially Cylindrical
-Radially Spherical
-General
One or more associated vectors which, together with the magnetization pattern corresponding to the Type, complete the specification of the magnetization vector field.
Note: the Material Direction is not affected by component distortion.
UNIFORM MATERIAL DIRECTION TYPES
In a permanent magnet component having a Uniform or Uniform Fixed Material Direction Type, the magnetization pattern has the same direction everywhere in the component.
For the Uniform type, the magnetization direction is transformed with the component. This is the default Material Direction type, and is commonly used to model bar magnets. For the Uniform Fixed type however, the magnetization direction does not change when the component is transformed.
The associated vector, the Direction, is a constant vector specifying the magnetization direction in the global coordinate system.
GENERAL MATERIAL DIRECTION TYPE
The General Material Direction option allows one to directly specify in the global coordinate system the magnitude (in A/m) and direction of the full magnetization vector field M0 = -Hc as geometrically based expressions using standard mathematical functions. The following position variables are recognized:
1.Cartesian coordinates: x, y, z e.g., -1000*y/sqrt(x^2 + y^2), 1000*x/sqrt(x^2 + y^2), 0 (length is in meters)
2.Cylindrical coordinates: r, theta, z, e.g., 1000*cos(theta), 1000*sin(theta), 0. The direction is along the cylindrical radius vector r, and theta is the angle from the x-axis in radians with range [-π, π].
3.Spherical coordinates: R, theta, phi, e.g., 1000*cos(theta), 1000*sin(theta), 1000*cos(phi). The direction is along the spherical radius vector R, theta is the angle from the x-axis in radians with range [-π, π], and phi is the angle from the z-axis in radians with range [0, π].
希望能有帮助。 |
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