IJSTE - International Journal of Science Technology & Engineering | Volume 2 | Issue 08 | February 2016 ISSN (online): 2349-784X
Performance Analysis of Multi-Channel Phased Array Based on Noise Figure K. Divya PG Scholar Sri Ramakrishna Institute of Technology, Coimbatore, India
Dr. R. M. S. Parvathi Dean(PG Studies) Sri Ramakrishna Institute of Technology, Coimbatore, India
Abstract Sensitivity of the receiver is one of the important parameter of communication system. System noise figure contributes more roles in receiver sensitivity. In single channel receiver very low noise device is used at the RF front end section to improve the system noise figure. In this research work multi-channel receiver noise figure is analysed with different configuration. In each configuration theoretical noise figure calculated for multi-channel receiver and it compared with measured results. The theoretical calculation and Simulation in Advanced Design System (ADS) is done. Keywords: Advanced Design System (ADS), Multichannel receiver, Noise Figure (NF), RF, system noise figure, Signal to Noise Ratio (SNR) ________________________________________________________________________________________________________ I.
INTRODUCTION
In antenna theory, a phased array is an array of antennas in which the relative phases of the respective signals feeding the antennas are set in such a way that the effective radiation pattern of the array is reinforced in a desired direction and suppressed in undesired directions. The phase relationships among the antennas may be fixed, as is usual in a tower array, or may be adjustable, as for beam steering. Phased array systems can be used to control missiles during the mid-course phase of the missile's flight. During the terminal portion of the flight, continuous-wave fire control directors provide the final guidance to the target. Noise figure (NF) and Noise factor (F) are measures of degradation of the signal-to-noise ratio (SNR), caused by components in a radio frequency (RF) signal chain. It is a number by which the performance of an amplifier or a radio receiver can be specified, with lower values indicating better performance and contributes to the receiver sensitivity. Noise Figure (NF) is sometimes referred to as Noise Factor (F). The relationship is mentioned as below: NF = 10 * log10 (F) The noise figure is the difference in decibels (dB) between the noise output of the actual receiver to the noise output of an “ideal” receiver with the same overall gain and bandwidth when the receivers are connected to matched sources at the standard noise temperature T0 (usually 290 K). The noise power from a simple load is equal to k T B, where k is Boltzmann's constant, T is the absolute temperature of the load (for example a resistor), and B is the measurement bandwidth. There are three types of noise figure methods are used. In that Y-Factor method is giving most accurate results. II. Y-FACTOR METHOD The Y-factor method is the basis of modern automatic noise figure measurement systems. The technique involves measuring the noise power at the output of a Device under Test (DUT) when two different noise sources are attached to the input of the DUT. The manual form of the Y-factor method is commonly used at microwave and millimeter-wave frequencies above the Intermediate frequency (IF) of automatic systems and also for spot noise figure measurements. The method is dependent on the accuracy of gain measurement, the ability to generate precise levels of excess noise power, and the sensitivity of noise power measurement. The impact of noise on system performance is quantified by the Signal to Noise Ratio (SNR) where SNR = S / N , S is the signal power, and N is the noise power. Consequently the contribution to noise of a DUT is captured by the noise factor F which is the ratio of the input to the output SNR's: S
F=
(N)in S (N )out
…….(1)
where the subscripts IN and OUT denote the input and output of the DUT respectively. Under matched conditions the available gain of the DUT is (S/N)out G= …..(2) (S/N)in
So signal power can be eliminated from the expression for noise factor by combining (1) and (2): N F = out ….. (3) Nin G
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