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Thermal Noise Definition - Telecommunications - Lecture Slides, Slides of Telecommunication electronics

This is the Lecture Slides of Telecommunications which includes Phase Lock Loop, Feedback System, Selected Input Signal, Frequency Changes, Phase Detector, Loop Filter, Voltage Controlled Oscillator, Periodic Input Signal etc. Key important points are: Thermal Noise Definition, Noise Power, Elements Generate, Boltzman Constant, Temperature in Kelvin, Bandwidth Used, Measure the Noise Power, Room Temperature, Noise Generated, Ideal Noiseless System

Typology: Slides

2012/2013

Uploaded on 02/13/2013

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Thermal Noise Definition

  • All dissipative (resistive) elements generate

thermal, or Johnson, noise.

  • This noise power is expressed in Watts as

PN

= kTB (note: P

N

is not a function of resistance)

where

k — (Boltzman constant) 1.38 × 10

joule/K

T — the temperature in Kelvin

B — the bandwidth used to measure the noise power,

expressed in Hz

  • In an ideal noiseless system, the thermal noise

controls the lowest detectable signal.

  • In a true physical system, the noise of the system is

added to the thermal noise to establish the “Noise

Floor.”

  • Generally the minimum useful signal level is well above

the Noise Floor.

Noise Floor Definition

  • The dB difference between the KTB thermal

noise power and the actual noise power is called

Noise Figure (NF).

  • When it is referenced to the input port of a circuit or

system, the Noise Figure:

P KTB

KTB

P

NF Nactual

Nactual

dB 10 log = 10 log − 10 log 

=

  • In an actual physical system, in the absence of IM

distortion, the Noise Figure at the input

determines the lowest detectable signal.

  • However, for error-free detection, a certain minimum

“signal-to-noise ratio” is required.

  • Harmonic distortion in amplifiers is caused by

nonlinear effects on the sinusoidal waveform.

  • Distortion components are created at integer multiples

of the signal frequency shown below:

  • A memoryless nonlinearity may be described by a

Power Series where the real coefficients of some

of the terms may have negative signs.

  • If the input signal is a sinusoidal wave,
  • the higher order terms at the output show up in

forms of higher frequencies, harmonically related

to VIN.

v A cos( f t )

IN c

= 2 π

[ ] [ ] [ ]

[ ] [ ] [ ]

DC term Fundamental Harmonic Harmonic

f t

a A f t

a A f t

a A a A

a A a

a a A f t a A f t a A f t

a a A f t a A f t a A f t

v a a v a v a v a v

nd rd

c c c

c c c

c c c

n OUT IN IN IN n IN

3 3

2 2

2 3 2

2 2 0

3 3

2 0 1 2

3 3

2 0 1 2

3 3

2 0 1 2

cos( ) cos( ) cos( )

cos( ) cos( ) cos( )

cos( ) cos( ) cos( )

Gain Compression

• If the magnitude of the input signal (A) is raised

to a sufficient level, the gain term of the

fundamental output will compress, due to the fact

that the sign of a

is negative.

_ cos( f t^ )
a A

v (^) OUT Fund a A 2 π c

3 3

The power level where the actual
fundamental output power is 1 dB less
than expected, is called the 1dB Gain
Compression, or P 1dB of the amplifier.
  • In hard compression, beyond P 1dB

, the higher

order terms become more dominant and the

output waveform begins to look like a square-

wave.

  • Referred to the input this level is IIP3.
    • The 1dB compression level is ABOUT 10dB below

OIP3.

  • In exceptional devices, 20dB.