Broadside arrays have A. Number of dipoles of unequal size B. Number of dipoles equally spaced C. Collinear dipoles D. Dipoles in phase E. Dipoles are 90 out of phase Choose the correct answer from the options given below:
B, C and D only
Broadside arrays are a type of antenna array used to achieve a directional radiation pattern. They are designed such that the main beam of radiation is perpendicular (broadside) to the line or plane along which the individual antenna elements are arranged.
Let's analyze the characteristics listed in the options in the context of a typical broadside array, particularly a linear broadside array which is a common configuration.
| Characteristic | Description for Broadside Array | Status (True/False from Options) |
|---|---|---|
| Element Size | Typically equal | A: Unequal size (False) |
| Element Spacing | Equally spaced along the array axis | B: Equally spaced (True) |
| Element Arrangement | Arranged along a line (Collinear structure) | C: Collinear dipoles (True interpretation) |
| Element Phase | All elements in phase ($\alpha=0$) | D: Dipoles in phase (True) |
| Element Phase (Specific Example) | E: Dipoles 90° out of phase (False) |
Antenna arrays are broadly classified based on their radiation pattern relative to the array axis. The two fundamental types for linear arrays with uniform element excitation are broadside and endfire arrays.
The direction of the main lobe of a linear array with uniform spacing 'd' and progressive phase shift '$\alpha$' is given by the angle $\theta_m$ (relative to the array axis) where the Array Factor is maximum. This occurs when $\psi = kd\cos\theta_m + \alpha = 0$ or integer multiples of $2\pi$. For the principal maximum, we set $\psi = 0$.
$$kd\cos\theta_m + \alpha = 0$$
$$\cos\theta_m = -\frac{\alpha}{kd}$$
For a broadside array, the main lobe is at $\theta_m = 90^{\circ}$, so $\cos\theta_m = \cos 90^{\circ} = 0$. This requires $\alpha = 0$, meaning the elements are in phase.
For a conventional endfire array, the main lobe is at $\theta_m = 0^{\circ}$ (along the axis) or $\theta_m = 180^{\circ}$ (opposite to the axis). For $\theta_m = 0^{\circ}$, $\cos 0^{\circ} = 1$, requiring $\alpha = -kd$. For $\theta_m = 180^{\circ}$, $\cos 180^{\circ} = -1$, requiring $\alpha = kd$.
This confirms that the in-phase condition ($\alpha=0$) is characteristic of a broadside array.
Which of the following antennas is the standard reference antenna for the directiveness?
Consider the following statements:
(a) Fiber optic cable is much lighter than copper cable
(b) Fiber optic cable is not affected by power surges or electromagnetic interference
(c) Optical transmission is inherently bidirectional.
Which of the statements is (are) correct?To match the impedance of a 'ground penetrating radar antenna' to the ground, impedance of ground is given by the expression, (if ϵ r= 14, μ r= 1, σ = 10 −2 ℧/m, operating frequency = 200 MHz)
For an isotropic antenna P n(θ, φ) = 1, D = 1, for all θ and φ. The beam area for the isotropic antenna is given by:
A device that makes possible the use of the same antenna for transmission and reception both