Fundamentals of Electromagnetics with MATLAB, Second Edition

|
| 8.1.1. Perform the integration of the integral which arises in Example 8.1. |
|
|
| 8.1.2. Using dimensional arguments, show that the term corresponds to the electrostatic energy stored in the region x > x 0 in Example 8.1. |
|
|
| 8.2.1. Hint: Use the method of images and the array concept, then apply a numerical integration. |
|
|
| 8.4.1. |
|
|
| 8.4.2. A short magnetic dipole with a radius a ( a << ?) is located above a ground plane a distance h < ?/4 ( h >> a). The dipole is parallel to the ground plane. Find the directivity of this antenna. How does the ground plane change the directivity? |
|
|
| 8.4.3. Find the directivity of two short magnetic dipoles that are excited in phase and are physically separated by one half-wavelength. |
|
|
| 8.4.4. Determine the effects that a ground plane has on the radiation resistance of a short electric dipole with a length ? ( ? << A) that... |