I am struggling with a code.the code for signal transmition in Non Orthogonal Multiple Access. Please help me.
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simith
el 15 de Mzo. de 2017
Respondida: Aschalew Ambelu
el 19 de Mayo de 2023
clc;
clear all;
n=100;%n0.0f bits for transmit signal
ds1=2;%distance from BS to su1
dp=3;%distance from BS to pu
ds2=4;%distance from BS to su2
%%%the signal from the BS
xp=rand(1,n)>0.5;
xs1=rand(1,n)>0.2;
xs2=rand(1,n)>0.3;
X=xp+xs1+xs2;
%%%the signal received @the su1
for s=0.1:0.01:1%noise variation
N=s*randn(1,n);
ys1=xs1/ds1.^2+N+xp/dp.^2+xs2/ds2.^2
end
5 comentarios
ahmad almuhands
el 28 de Nov. de 2020
please... i want matlab code of this paper.... thank you
Walter Roberson
el 28 de Nov. de 2020
ahmad almuhands:
This facility exists to assist people in learning MATLAB, and helping them debug problems. We do not write programs for people (unless the programs are very small.)
Respuesta aceptada
Axel Moor
el 1 de Nov. de 2017
I hope the code below could be of some help. Regards to you all.
clc;
clear all;
%=============================================================================
%=============================================================================
% Non Orthogonal Multiple Access (NOMA) Simulation
% Version 1: Encode only: Transmitter side, no modulation
%=============================================================================
% This code was based on codes made by Simith (SMT) and Thanh Nguyen (TNY)
% published in:
% Website: MathWorks (R) - www.mathworks.com
% Forum: MATLAB Answers [TM] - /matlabcentral/answers/
% Title: I am struggling with a code.the code for signal transmition in
% Non Orthogonal Multiple Access. Please help me.
% Asked: simith on 15 Mar 2017 - SMT
% Answer: Thanh Nguyen on 21 Apr 2017 - TNY
%=============================================================================
%=============================================================================
%=============================================================================
% Variable Names:
% Variable names were changed according to a notation 'similar' to the
% 'Hungarian Notation' and structured programming for better
% understanding of NOMA techniques since many MATLAB Users are not use
% to the meaning of equation variables related to NOMA mathematics.
%
% +--------- new NOMA variable name
% |
% +---+---+
% VarName_XXX
% +-+-+
% |
% +--- original SMT/TNY variable name,
% '_00' if the variable isn't in SMT/TNY codes
%=============================================================================
% n0.0f bits for transmit signal: 4 bits only - REMOVE '/25' for 100 bits
% as original SMT/TNY codes;
TxBits_n = 100/25;
% distance from Base Station (BS) to Primary User, to User1, to User2 - SMT
% Assuming maximum distance as 10, for attenuation calculation purposes
DstBStoPUser_dp = 3;
DstBStoUser1_ds1 = 2;
DstBStoUser2_ds2 = 4;
MaxDsttoUser_00 = 10;
SumSquareDst_00=DstBStoPUser_dp^2+DstBStoUser1_ds1^2+DstBStoUser2_ds2^2;
% signal from BS - Power allocation already applied on signal(???) - SMT:
% xp=rand(1,n)>0.5;
% xs1=rand(1,n)>0.2;
% xs2=rand(1,n)>0.3;
%
% power allocation for Primary User, User1 and User 2 - TNY:
% pp=0.5;
% p1=0.3; inverse from SMT: p1<->p2
% p2=0.2; inverse from SMT: p1<->p2
%
% NOMA corrected: farther away from Base Station (BS), more allocated power;
% Assuming the Base Station (BS) has total power of 1 and will allocate
% power for each User as proportional to squared distance: Pwr ~ Dst^2
%
TotPwrBS_00 = 1.0;
% previously suggested: 0.3
PwrPUser_pp = TotPwrBS_00*(DstBStoPUser_dp^2)/SumSquareDst_00;
% previously suggested: 0.2
PwrUser1_p1 = TotPwrBS_00*(DstBStoUser1_ds1^2)/SumSquareDst_00;
% previously suggested: 0.5
PwrUser2_p2 = TotPwrBS_00*(DstBStoUser2_ds2^2)/SumSquareDst_00;
%=============================================================================
%%%Create random binary messages/signals from Base Station (BS)
%=============================================================================
% signal of 'n' bits from BS to Primary User, User1 and User2 based on
% with power allocation already applied??? - SMT:
% xp=rand(1,n)>0.5;
% xs1=rand(1,n)>0.2;
% xs2=rand(1,n)>0.3;
% signal stream of Primary User, User1 and User2 - TNY:
% 'rand' generates any number between [0 and 1], NOT binary, noise included???
% xp=rand(1,n);
% xs1=rand(1,n);
% xs2=rand(1,n);
%
% Correct (actual) binary messages of 'TxBits_n' bits length:
% equal probability of 0 and 1 in every bit;
% 'rand' generates numbers in [0 to 1], uniformally distributed;
% Mean is 0.5
%
SgnPUser_xp = rand(1,TxBits_n) > 0.5;
SgnUser1_xs1 = rand(1,TxBits_n) > 0.5;
SgnUser2_xs2 = rand(1,TxBits_n) > 0.5;
%=============================================================================
%%%Superposition Encoding
%=============================================================================
% Direct sum of signals: incorrect - SMT: X=xp+xs1+xs2;
% NOMA: Power-domain Multiplexing, sum of products signal*sqrt(power) - TNY:
%
Enc_X = sqrt(PwrPUser_pp)*SgnPUser_xp;
Enc_X = sqrt(PwrUser1_p1)*SgnUser1_xs1 + Enc_X;
Enc_X = sqrt(PwrUser2_p2)*SgnUser2_xs2 + Enc_X;
%=============================================================================
%%%Received signals for all Users
%=============================================================================
% Adding Gaussian Noise: use 'randn' instead of 'rand':
% 'randn' generates numbers in [-Inf,+Inf], normally distributed (Gaussian);
% Mean is zero, but with strong concetration in [-1 to +1];
% 'rand' generates numbers in [0 to 1], uniformally distributed;
% Mean is 0.5
%
% NOMA: Additive White Gaussian Noise (AWGN) with ZERO MEAN and double-side
% power spectral density, N0/2.
% Noise variation on time N(t) (addition): different for every bit;
%
% Since 'randn' concetrates in [-1 to +1] or even larger and a bit is only
% [0 or 1], and Power<=1 the Signal-to-Noise Ratio (SNR) could be too low.
% So a constant to reduce Noise level is necessary.
%
NoiseReduc_0 = 10;
NoisePUser_N = randn(1,TxBits_n)/NoiseReduc_0;
NoiseUser1_N = randn(1,TxBits_n)/NoiseReduc_0;
NoiseUser2_N = randn(1,TxBits_n)/NoiseReduc_0;
% Channel Attenuation Gain (multiplier): different for every User/channel,
% no variation on time. Attenuation is inversely proportional to the power
% and directly proportional to squared distance.
% As the allocated power is proportional to squared distance: Pwr ~ Dst^2,
% it makes all Attenuations become a "boring" constant (0.71 in this case).
% So a random System Loss inversely proportional to power was included to
% increase the unpredictability of simulation.
%
SyLosPUser_00 = 1 + rand/(10*PwrPUser_pp);
AtnGnPUser_00 = TotPwrBS_00/PwrPUser_pp * 1/SyLosPUser_00;
AtnGnPUser_00 = AtnGnPUser_00*(DstBStoPUser_dp^2)/(MaxDsttoUser_00^2);
AtnGnPUser_00 = 1 - AtnGnPUser_00;
SyLosUser1_00 = 1 + rand/(10*PwrUser1_p1);
AtnGnUser1_00 = TotPwrBS_00/PwrUser1_p1 * 1/SyLosUser1_00;
AtnGnUser1_00 = AtnGnUser1_00*(DstBStoUser1_ds1^2)/(MaxDsttoUser_00^2);
AtnGnUser1_00 = 1 - AtnGnUser1_00;
SyLosUser2_00 = 1 + rand/(10*PwrUser2_p2);
AtnGnUser2_00 = TotPwrBS_00/PwrUser2_p2 * 1/SyLosUser2_00;
AtnGnUser2_00 = AtnGnUser2_00*(DstBStoUser2_ds2^2)/(MaxDsttoUser_00^2);
AtnGnUser2_00 = 1 - AtnGnUser2_00;
%=============================================================================
%%%Signal received by each User
%=============================================================================
% SMT: bit-lenght iteraction adding a Noise, increasing per bit - incorrect;
% Adding signal/(squared distance) - incorrect;
% for s=0.1:0.01:1 % noise variation
% N=s*randn(1,n);
% ys1=xs1/ds1.^2+N+xp/dp.^2+xs2/ds2.^2
% end
%
% NOMA: the Superposition Encoding (Enc_X) containing the messages to all
% Users already calculated above is affected by Attenuation (multiplier) and
% Noise (additive) just one time only as in Linear equation below:
%
% Yk(t) = X(t).Gk + Wk(t) where
%
% Yk(t) = superimposed signal received by User[k];
% X(t) = superimposed signal with all Users messages as transmitted by BS;
% Gk = channel attenuation gain for the link between BS and User[k];
% Wk(t) = additive White Gaussian Noise (AWGN) at the User[k] with
% mean ZERO and density N0;
%
RxSgnPUser_ysp = Enc_X*AtnGnPUser_00 + NoisePUser_N;
RxSgnUser1_ys1 = Enc_X*AtnGnUser1_00 + NoiseUser1_N;
RxSgnUser2_ys2 = Enc_X*AtnGnUser2_00 + NoiseUser2_N;
12 comentarios
Sami Hadeyya
el 31 de Mzo. de 2020
Editada: Sami Hadeyya
el 31 de Mzo. de 2020
Dear Moor
please share Energy-Spectral Efficiency Tradeoff of Downlink
NOMA System with Fairness Consideration if you have
Muhammad Ali
el 9 de Mzo. de 2023
Any one have code for switching algorithm between OMA, cooperative NOMA & non-cooperative NOMA depending on user data rates? Please share if anyone have.
Más respuestas (6)
Tahir Arshad
el 1 de Mayo de 2018
hello sir, can you please share the matlab code for NOMA specially receiver side. thanks
0 comentarios
Sami Hadeyya
el 31 de Mzo. de 2020
Dear Thanh Nguyen
please share Energy-Spectral Efficiency Tradeoff of Downlink
NOMA System with Fairness Consideration if you have
0 comentarios
Thanh Nguyen
el 21 de Abr. de 2017
I am not sure whether my answer can help you about the NOMA.
Firstly, generate the bit sequences for each user separately and then modulate them by a common modulation scheme like QPSK. In this step, the signal for each users is considered equally in power.
Secondly, combine the signals into one stream (I call NOMA modulation in power domain, or in some papers they call Superposition Encoding). In this step, we have to consider the Power Allocation for each user s' signal (reference to others NOMA papers for more detail).
Finally, the sole signal will be transmitted as the same way as you described.
Let consider my suggested pseudo code:
clc;
clear all;
n=100;%n0.0f bits for transmit signal
%%%the signal from the BS
xp=rand(1,n); % signal stream of primary user
pp=0.5; % power allocation for primary user
xs1=rand(1,n); % signal stream of user 1
p1=0.3; % power allocation for user 1
xs2=rand(1,n); % signal stream of user 2
p2=0.2; % power allocation for user 2
%superposition encoding
X=sqrt(pp)*xp+sqrt(p1)*xs1+sqrt(p2)*xs2;
8 comentarios
Sami Hadeyya
el 31 de Mzo. de 2020
please Iam woking on project based on noma iam stuck at simulations so please help.if there is matlab code
please send it. thanks
shardul thapliyal
el 8 de Jun. de 2020
can we add these random samples without modulation?? how will reciever know what were the individual samples??
simith
el 24 de Nov. de 2017
2 comentarios
Daniel Demessie
el 9 de Abr. de 2019
if there is matlab code for power allocation for non orthogonal multiple access
please send it
Daniel Demessie
el 9 de Abr. de 2019
thanks so much if you have matlab code for Spectrally efficient Non-Orthogonal Multiple Access (NOMA) please send it
1 comentario
Jan
el 10 de Abr. de 2019
This is not answer to the question. Please do not hijack other threads by posting pseudo-answers.
Aschalew Ambelu
el 19 de Mayo de 2023
Any one can you help me
Matlab code of improving spectral efficiency of MIMO system using polar code, NOMA and M-QAM combining togather
pleace help me
0 comentarios
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