Chapt 4 Final

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    1

    Satellite Link Design

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    Cost $25000/kg

    Therefore heavier the satellite higher the cost -> its

    recovered by selling its communication services.

    During launch diameter of satellite

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    Weight is driven by 2 factors

    Number of transponders & Output power of

    transponders.

    Weight of station-keeping fuel

    High power transponders require more electrical

    power dimensions ofsolar cells increases.weight of

    solar cells also increases.

    Half of the total weight of satellite is intended to remain

    in service for 15years is due to fuel.

    3

    Introduction-Contd..

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    3 factors influence system design.

    Choice of frequency band. Atmospheric propagation effects.

    Multi access technique.

    Major bands are 6/4, 14/11, 30/20GHz.

    More GEO satellites use both 6/4 and 14/11 every 20

    minimum spacing between satellites to avoid

    interference from uplink earth station.

    Additional satellites use 30/20GHz. But distortion dueto rain at higher frequency is more than lower

    frequencyAttenuation increases as square of

    frequency.

    4

    Introduction-Contd..

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    LEO & MEO Covers smaller area of earths surface.

    More no of satellites are required to serve a smaller

    area compared to GEO.

    Closer to earth

    produces stronger signal

    Thisadvantage is lost since earth station need low gain

    Omni directional antennas because the position of

    satellite is continually changing.

    They use multiple beam antennaincrease gain of

    satellite antenna beams and provide frequency reuse.

    5

    Introduction-Contd..

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    Maritime satellite communication

    Use low gain antenna at mobile unitL-band is used.

    C-band is used for fixed hub station (major earth station).

    Communication links are assigned to meet performance

    objectives.

    BER for a digital link

    SNR for analog link

    Both measured in baseband channel (information

    signal is generated or received)

    Eg: TV camera generates baseband video signalTV

    receivers delivers baseband video signal to the picture

    tube to form images.

    6

    Introduction-Contd..

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    A maritime satellite communication system.

    Introduction-Contd..

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    Digital data produced by computers at baseband and BER

    is measured at baseband.

    Baseband channel BER(Digital)or S/N ratio(Analog)is

    determined by CNR at input to demodulator in the

    receiver.

    C/N at demodulator input must be > 6dB

    In digital linkifC/N

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    C/N measured atinput ofreceiver and output terminals

    ofreceiverantenna.

    RF noise received along with signal and noise generated

    by receiver are combined into an equivalent noise power

    at input to receiver and noiseless receiver model is

    used.

    Noiseless receiverC/N ratio is constant at all points in

    RF and IF chain.

    C/N at demodulator input =C/N at receiver input

    Satellite link 2 paths uplink and downlink

    Overall C/N at earth station receiver depends on both

    links.

    Rain attenuationC/N fall below minimum permitted

    valueFor high frequency(30/20GHz)Lead to link

    outage. 9

    Introduction-Contd..

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    Basic Transmission Theory

    Two approaches to this calculation:

    1. Flux density

    2. Link Equation

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    Power received by an ideal antenna with area A m2.

    Incident flux density is F = Pt/4R2 W/m2. Received poweris Pr= F X A = PtA/4R

    2 W.

    11

    Basic Transmission Theory Contd..

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    Isotropic Radiator

    Consider an Isotropic Source (punctual radiator) radiating

    Pt Watts uniformly into free space Isotropic Radiator.

    At distance R, the area of the spherical shell with center at

    the source is4R2

    Flux density at distance R is given by

    Power flux density (p.f.d.) is a measure of the power per

    unit area.

    2

    4 R

    PF t

    W/m2

    Basic Transmission Theory Contd..

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    Power Flux Density

    Find the power density at the receiver.

    The power radiated from a transmitter must passthrough a spherical shell on the surface of which is thereceiver.

    The area of this spherical shell is4R2 .

    Therefore spherical spreading loss is 1/4R2

    Basic Transmission Theory Contd..

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    Isotropic Radiator

    24 R

    PF t

    W/m2

    Pt Watts

    Distance R

    Isotropic Source

    Power Flux Density:Surface Area of

    sphere = 4R2

    encloses Pt.

    Gain of isotopic

    antenna=1.

    Basic Transmission Theory Contd..

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    Antenna Gain 1

    Directive antennas to get power to go in wanted direction.

    Define Gain of antenna as increase in power in a given

    direction compared to isotropic antenna.

    4/

    )()(

    0P

    PG

    P() is variation of power with angle. G() is gain at the direction .

    P0 is total power transmitted.

    sphere = 4solid radians

    Basic Transmission Theory Contd..

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    Antenna Gain 2

    Antenna has gain in every direction!

    Usually Gain denotes the maximum gain of the antenna.

    The direction ofmaximum gain is called bore sight.

    is taken to be the direction in which maximum power isradiated.

    Gain of the antenna is then the value ofG() at angle =0o.

    Basic Transmission Theory Contd..

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    Received Power

    Transmitter with output PtWatts driving a lossless

    antenna with gain Gt, flux density in the direction of

    antenna boresight at distance R is

    The power available to a receive antenna of areaAe m2 we

    get:

    24

    xR

    AGPAeFP ettr

    2

    22W/m

    44 RGP

    R

    EIRPFtt

    Basic Transmission Theory Contd..

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    Effective Aperture

    Real antennas have effective flux collecting areas which

    are LESS than the physical aperture area.

    Practical Rx antenna of area Aphywill not deliver above

    Pr.Some energy is reflected and some is absorbed leads to

    decrease in efficiency.

    Define Effective Aperture Area Ae:

    xe phyAA Where Aphy is actual (physical) aperture area.

    = aperture efficiencyVery good: 75%

    Typical: 55%

    Basic Transmission Theory Contd..

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    Effective Aperture - 2

    2

    4

    e

    A

    Gr

    Antennas have (maximum) gain Gr related to the effective

    aperture area as follows:

    Where: Ae is effective aperture area.

    Basic Transmission Theory Contd..

    Gain is a ratio:

    It is usually expressed inDecibels (dB)

    G [dB] = 10 log10 (G ratio)

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    Back to Received Power

    The power available to a receive antenna of effective area Ar =Ae m

    2 is:

    --(Eqn. 4.6)24x R

    AGPAFP etter

    Where Ar = receive antenna effective aperture area = Ae

    2

    4

    er

    AG

    Inverting the equation given for gain gives:

    Inverting

    4

    2

    re

    GA

    --Link Equation

    Basic Transmission Theory Contd..

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    Back to Received Power

    Substituting in Eqn. 4.6 gives:

    2

    4

    R

    GGPP rttr

    Friis Transmission Formula

    The inverse of the term at the right referred to as Path Loss,

    also known as Free Space Loss (Lp)[Path Loss]:

    24

    RLp

    Therefore

    p

    rtt

    rL

    GGPP

    Basic Transmission Theory Contd..

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    More complete formulation

    rataap

    rttr

    LLLL

    GGPP

    Demonstrated formula assumes idealized case.Free Space Loss (Lp) represents spherical spreading only.

    Other effects need to be accounted for in the transmission equation:

    La = Losses due to attenuation in atmosphere

    Lta = Losses associated with transmitting antenna

    Lra = Losses associates with receiving antenna

    Basic Transmission Theory Contd..

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    Efficiency accounts for all the losses between the incident wavefront and the output port.

    Illumination efficiency or aperture taper efficiency

    Energy distribution produced by the feed across the aperture.

    Other losses due to spillover, blockage, phase error, diffraction

    effects, position and mismatch losses.

    For parabolodial reflector antennas efficiency is in the range 50

    to 75%.

    Horn antennas efficiency is ~90%

    Basic Transmission Theory Contd..

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    Aperture Antennas

    Typical values of:

    -Reflectors: 50-60%

    -Horns: 65-80 %

    2D

    Gain

    4

    22 DrA

    phy

    2244 phye AA

    Gain

    Aperture antennas (horns and reflectors) have a

    physical collecting area that can be easily calculated

    from their dimensions:

    Therefore, obtain the formula for aperture antenna

    gain as:

    Basic Transmission Theory Contd..

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    EIRP - 1

    An isotropic radiator is an antenna which radiates in alldirections equally.

    Antenna gain is relative to this standard

    Antennas are fundamentally passive

    No additional power is generated

    Effective Isotropic Radiated Power (EIRP) is the amountof power the transmitter would have to produce if it wasradiating to all directions equally

    Note that EIRP may vary as a function of direction becauseof changes in the antenna gain vs. angle.

    Basic Transmission Theory Contd..

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    The output power of a transmitter HPA is: Poutwatts

    Some power is lost before the antenna:

    Pt=Pout/Lt watts reaches the antenna

    Pt= Power into antenna

    The antenna has a gain of: Gtrelative to an isotropicradiator.

    This gives an effective isotropic radiated power of:

    EIRP = PtGt watts relative to a 1 watt isotropic radiator

    EIRP - 2

    HPA

    PoutLt

    Pt

    EIRP

    Basic Transmission Theory Contd..

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    Link Power Budget

    Transmission:

    HPA Power

    Transmission Losses

    (cables & connectors)Antenna Gain

    EIRPTx

    Antenna Pointing Loss

    Free Space Loss

    Atmospheric Loss

    (gaseous, clouds, rain)

    Rx Antenna Pointing Loss

    Rx

    Reception:Antenna gain

    Reception Losses

    (cables & connectors)

    Noise Temperature

    Contribution

    Pr

    Basic Transmission Theory Contd..

    The received power Pr is commonly referred to as Carrier

    Power, C.

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    Review of Decibel

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    What is a dB?

    Decibel (dB) is the unit for 10 times the base 10logarithmic ratio of two powers

    For instance: gain is defined as Pout/Pin (where Pout isusually greater than Pin)

    in dB:

    Similarly loss is:

    dBlog10

    in

    out

    P

    PG

    dBlog10

    out

    in

    P

    PL

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    Using Decibels - 1

    Rules:

    Multiply A x B:

    (Add dB values)

    Divide A / B:

    (Subtract dB values)

    dB)(

    dBdB

    )(log10)(log10

    )/(log10

    1010

    10

    BA

    BA

    BA

    BA

    dB)(

    dBdB

    )(log10)(log10

    )x(log10

    1010

    10

    BA

    BA

    BA

    BA

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    Using Decibels - 2

    Rules:

    Squares:

    (Multiply by 2) )dBin(x2

    )(log20

    )(log10x2

    )(log10

    10

    10

    2

    10

    A

    A

    A

    A

    Square roots:

    (Divide by 2)

    )dBin(x2

    1

    )(log210

    )(log10

    10

    10

    A

    A

    A

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    References in dB

    dB values can be referenced to astandard

    The standard is simply appended to dBTypical examples are:

    Units Reference

    dBi isotropic gain antenna

    dBW 1 watt

    dBm 1 milliwattdBHz 1 Hertz

    dBK 1 Kelvin

    dBi/K isotropic gain antenna/1 Kelvin

    dBW/m2

    1 watt/m2

    dB$ 1 dollar

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    Received Power[Contd.]

    In dB=>

    where EIRP= 10 log(Pt

    Gt

    ) dBW

    Lp=10 log(4 R/ )=20 log(4 R/ ) dB

    33

    Basic Transmission Theory Contd..

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    A satellite link. LNA, low noise amplifier.

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    Basic Transmission Theory Contd..

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    Noise Spectral Density

    N = K.T.B N/B = N0 is the noise spectral density(density of noise power per hertz):

    N0 = noise spectral density is constant up to 300GHz.

    All bodies with Tp >0K radiate microwave energy.

    (dBW/Hz)0 ss

    kT

    B

    BkT

    B

    NN

    System Noise Temperature & G/T Ratio

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    System Noise Temperature

    1) System noise power is proportional to system noisetemperature

    2) Noise from different sources is uncorrelated (AWGN)

    Therefore, we can

    Add up noise powers from different contributions

    Work with noise temperature directly

    So:

    But, we must:

    Calculate the effective noise temperature of eachcontribution

    Reference these noise temperatures to the same location

    Additive White Gaussian Noise (AWGN)

    RXlinelossLNAantennadtransmittes TTTTTT

    System Noise Temperature & G/T Ratio

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    System Noise temperature

    System noise is caused by thermal noise sources

    External to RX system

    Transmitted noise on link

    Scene noise observed by antenna

    Internal to RX system

    Noise Power=Pn=KTpBn

    Where

    K=Boltzmann Constant== 1.38x10-23

    J/K(-228.6 dBW/HzK)Tp=Physical temperature of source in Kelvin Degrees

    Bn=Noise BW in which noise power is measured in Hz

    Pn is delivered only to load that is impedance matched to the

    noise source

    System Noise Temperature & G/T Ratio

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    Noise temperature from 30K to 200k is achieved by

    without physical cooling ifGaASFETamplifiers are

    used.

    GaASFET amplifiers operate at temperature of30K at

    4GHz & 100K at 11GHz. LNA receiver for 20GHz have

    noise temperature of150K.

    A device with a noise temperature of Tn Kelvin (K)

    produces at its output the same noise power as a black

    body at a temperature Tn degrees Kelvin followed by a

    noiseless amplifier with the same gain as the actual deviceThe description of a low noise component by an

    equivalent noise source at the input of a noiseless

    amplifier is very useful because we can add noise

    temperature to determine the total noise power in a 39

    Noise temperature

    System Noise Temperature & G/T Ratio

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    Noise Temperature

    Noise Temperature

    If amplifier noise=0 =>Noise temperature=0K

    If amplifier noiseNoise Temperature

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    Noise Temperature-Performance

    Performance of a receiving system is determined by

    determining Ts.

    Ts is the noise temperature of a noise source, located at theinput of a noiseless receiver, which gives the same noise

    power as the original receiver, measured at the output of the

    receiver and usually includes noise from the antenna

    41

    System Noise Temperature & G/T Ratio

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    Noise Temperature-Performance[Contd.]

    The noise power referred to the input of the receiver is Pn

    where

    Pn=KTsBn wattsCarrier to Noise Ratio is given by=

    = =

    43

    System Noise Temperature & G/T Ratio

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    Noisy Model Of Receiver: Noise Analysis

    Noisy devices in the receiver replaced by equivalent

    noiseless blocks with same gain & noise generators at

    the input to each block, hence the block produces the same

    noise at its output as noisy device

    Entire receiver is reduced to a single equivalent noiseless

    block

    44

    System Noise Temperature & G/T Ratio

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    Simplified earth station receiver. BPF, band pass filter.

    45

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Communication receiver: Has RF amplifier (LNA) &

    single frequency conversion from its RF i/p to IF o/p.

    RF amplifier must generate as little noise as possible-hence

    called LNA.

    Mixer & local oscillator form a frequency conversion stagethat down converts the RF signal to a fixed IF.

    46

    Simplified earth station receiver. BPF, band pass filter.

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Double Conversion earth station receiver.

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    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Double Super heterodyne Conversion

    Consists of 2 stages of frequency conversion:

    The front end of the receiver is mounted behind the

    antenna feedConverts incoming RF signal to a first IF in the range

    900-1400 MHz[flo=2800 for C-band ,flo=10800 for

    Ku-band]

    Receivers accept all the signals transmitted from asatellite in a 500-MHz BW at C or Ku band

    48

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Double Super heterodyne Conversion[Contd.]

    900-1400 MHz signal is sent over a coaxial cable to a set-

    top receiver that has another down-converter and a

    tunable local oscillator & tunable channel select filter

    Local oscillator is tuned to convert the incoming signal

    from a selected transponder to a second IF frequency

    Second IF amplifier has BW equal to spectrum of

    transponder signal

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    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Receiver noise comes from several sources.

    Method which reduces several sources to a singleequivalent noise source at the receiver input.

    Using model in Figgives:

    End)-(Front

    (Mixer)(IF)

    inRFRFmIF

    mmIF

    IFIFn

    TTkBGGG

    BkTGGBkTGP

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

    i i i h C d

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    GRF, Gm & GIF are the gains of the RF amplifier, mixer,

    and IF amplifier.

    TRF, Tm & TIF are equivalent noise temperature of the RFamplifier, mixer, and IF amplifier.

    Tin is the noise temperature of the antenna, measured at

    its output port.

    52

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

    B i T i i Th C d

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    Noise model of receiver.All noisy units have been replaced byone

    noiseless amplifier, with a single noise source Ts as its input.

    53

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    B i T i i Th C d

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    Equate Pn :

    Succeeding stages of the receiver contribute less & less noise

    to the total system noise temperature.

    If RF amplifier in the receiver has a high gain, noisecontributed by IF amplifier & later stages can be ignored

    System noise temperature is sum of the antenna noisetemperature & the LNA noise temperature. Ts=Tantenna+TLNA.

    All noise comes from antenna or is internally generated in thereceiver.

    inRF

    RFm

    IF

    RF

    m

    inRF TTGG

    T

    G

    TTTT

    S

    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

    B i T i i Th C d

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    Model to deal with noise that reaches the receiver afterpassing through a lossy medium. Eg: Waveguides & rain

    losses.

    Model the noise emission as a noise source placed at the

    output of the atmosphere, which is the antenna aperture.Noise model for equivalent output noise source is shown

    in Fig , & it produces a noise temperature Tno given by

    Tno=Tp(1-Gl) where Gl is the linear gain of the attenuating

    device or medium(

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    Noise model for a lossy device. The lossy device has been replaced by a

    lossless device, with a single noise source Tno at its output.

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    Calculation of System Noise Temperature

    Basic Transmission Theory Contd..

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    Noise Figure & Noise TemperatureDefine the noise generated in the device.NF=(S/N)in /(S/N)out

    Noise figure is converted to noise temperature Td.

    Td=To(NF-1)Noise figure is a linear ratio, not in dB, & where To is the

    reference temperature used to calculate the standard noise

    figure~290K.

    58

    G/T Ratio for Earth Stations

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    G/T Ratio for Earth Stations

    Link equation in terms of C/N at the earth station

    Thus C/N proportional to [Unit dB/K]

    Describes the quality of receiving earth station or a

    satellite receiving system.

    Increasing increases C/N ratio.

    s

    r

    n

    tt

    ns

    rtt

    T

    G

    RKB

    GP

    RBKT

    GGPNC 22

    4

    4/

    s

    r

    T

    G

    s

    r

    T

    G