• 易迪拓培训,专注于微波、射频、天线设计工程师的培养
首页 > HFSS > HFSS help > Define an Integration Line

HFSS15: Define an Integration Line

录入:edatop.com     点击:

An integration line is a vector that can represent the following:

• A calibration line that specifies the direction of the excitation field pattern at a port. If you are analyzing more than one mode at a port, define a separate integration line for each mode; the orientation of the electric field differs from mode to mode.

• An line along which to integrate E.dl to compute a voltage for Zpv or Zvi impedance of a port. In this case, select two points at which the voltage differential is expected to be at a maximum. For example, on a microstrip port, place one point in the center of the microstrip, and the other directly underneath it on the ground plane. In a rectangular waveguide, place the two points in the center of the longer sides.

Note: For more information, see Wave Port Dialog For Modal Solutions. For definitions of how HFSS defines these Zpv and Zvi values, see Calculating the PV Impedance, and Calculating the VI Impedance.

To define an integration line:

1. Double-click the port excitation from the project tree to bring up the Wave Port dialog box and click the Modes tab.

2. From the Integration Line column, select New Line.

The port dialog box disappears. If the Show Measure dialog option on the Modeler Options: Drawing tab is selected, the Measure Data dialog appears when you draw the vector.

.

3. Use the Measure Data dialog to locate the start and end points and draw the integration line.

Note: The Measure Data dialog displays data for the face area, and the positions for the reference point (start point) and end point (end point) as you define them.

Related Topics

Wave Port Dialog For Modal Solutions

Duplicating Integration Lines

Modifying an Integration Line

Technical Notes: Setting the Field Pattern Direction

HFSS 学习培训课程套装,专家讲解,视频教学,帮助您全面系统地学习掌握HFSS

上一篇:Defining Antenna Arrays
下一篇:Defining a Regular Antenna Array

HFSS视频培训课程推荐详情>>
HFSS教程推荐

  网站地图