A PIN diode is a specific type of semiconductor diode. Its name comes from its unique structure, which consists of three distinct semiconductor regions: P-type, Intrinsic, and N-type. This configuration is particularly important for its performance at high frequencies, such as microwave frequencies.
The standard and most recognized configuration of a PIN diode is represented as p-i-n. Let's break down what this means:
The notation uses standard semiconductor terminology:
The hyphens (-) simply link the regions in sequence to describe the diode's structure.
The intrinsic region is the key feature that distinguishes a PIN diode and makes it suitable for microwave applications:
Based on the standard semiconductor device nomenclature and the structure essential for microwave operation:
Therefore, the standard configuration of a PIN diode operating at microwave frequencies is correctly given by the p-i-n structure.
If the effective area of an antenna becomes \(\frac{2A}{3}\) from its initial value of 'A', while keeping its operating frequency same. Then, the antenna gain becomes \(\left(\frac{2x+4}{15}\right)\) times of its initial value. The value of x will be:
Match List I with List II
| LIST I (Type of Aperture Antenna) | LIST II (Beam widtd half power points) |
| A. Uniformly illuminated linear Array | I. \(\frac{58}{D_\lambda}\) |
| B. Uniformly illuminated circular aperture | II. \(\frac{56}{a_{E\lambda}}\) |
| C. Optimum E-plane rectangular horn | III. \(\frac{67}{a_{E\lambda}}\) |
| D. Optimum H-plane rectangular horn | IV. \(\frac{51}{L_\lambda}\) |
Choose the correct answer from the options given below:
Match the following lists in terms of radiation resistances of various antennas :
| List – I | List – II |
| a. Short vertical monopole | i. \(31200\left(\dfrac{\text{Area of Loop}}{\lambda^{2}}\right)^{2}\) |
| b. Small loop antenna | ii. \(80\pi^{2}\left(\dfrac{L}{\lambda}\right)^{2}\) |
| c. Dipole antenna | iii. 73 ohms |
| d. Radiation resistance of half wave dipole | iv. \(400\left(\dfrac{\text{Physical height}}{\lambda}\right)^{2}\) |
Choose the correct answer from the codes given below:
Following statements are given :
(a) Beam width between first nulls for a broadside long array is given by \(\dfrac{2\lambda}{nd}\).
(b) Beam width between first nulls for an end fire long array is given by \(2\sqrt{\dfrac{2\lambda}{nd}}\).
(c) Beam width between first nulls for a broadside long array is given by \(\dfrac{\lambda}{nd}\).
(d) Beam width between first nulls for an end fire long array is given by \(\dfrac{\lambda}{nd}\).
Which of the above statements are correct ?