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Doc.: IEEE 802.15-04-0585-00-004b Submission October 2004 Paul Gorday, Motorola Slide 1 Project: IEEE P802.15 Working Group for Wireless Personal Area.

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Presentation on theme: "Doc.: IEEE 802.15-04-0585-00-004b Submission October 2004 Paul Gorday, Motorola Slide 1 Project: IEEE P802.15 Working Group for Wireless Personal Area."— Presentation transcript:

1 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 1 Project: IEEE P Working Group for Wireless Personal Area Networks (WPANs) Submission Title: [Multipath Simulation Models for Sub-GHz PHY Evaluation] Date Submitted: [October 2004] Source: [Paul Gorday] Company: [Motorola] Address: [8000 W. Sunrise Blvd., Plantation, FL, 33322, USA] Voice:[ ], Re: [ IEEE ] Abstract:[This contribution presents two multipath simulation models for use in evaluating and comparing optional sub-GHz PHYs.] Purpose:[To document channel models used for PHY evaluation.] Notice:This document has been prepared to assist the IEEE P It is offered as a basis for discussion and is not binding on the contributing individual(s) or organization(s). The material in this document is subject to change in form and content after further study. The contributor(s) reserve(s) the right to add, amend or withdraw material contained herein. Release:The contributor acknowledges and accepts that this contribution becomes the property of IEEE and may be made publicly available by P

2 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 2 Two Multipath Models Two analytical multipath channel models are defined for evaluating optional sub-GHz PHY performance. Diffuse exponential model –Presented in Handbook [1] and recommended for narrowband systems by TG3a channel modeling sub-committee [2] –Preferred for baseband simulations Discrete exponential model –Sampled version of diffuse model –Acceptable alternative for simulations with high sampling rates

3 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 3 Diffuse Exponential Model Diffuse – each delay bin contains multipath energy Exponential – average power decays exponentially Fading - each delay bin has independent Rayleigh fading Single Parameter: - RMS delay spread - Mean excess delay - Max excess delay (10 dB) Max excess delay (20 dB) 5 k (Bin #) Normalized Average Power k 2 = Normalized Average Power C = Normalization Constant T s = Simulation Sample Period k = Bin Number k max 5 /T s Power-Delay Profile (Depicted: = 4T s )

4 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 4 Diffuse Exponential Model Baseband Simulation Each channel realization can be simulated using an FIR filter (tapped delay line), where the tap weights are independent complex Gaussian random variables with zero mean and variance given by the power delay profile. In other words, the FIR coefficients are: where N(m, 2 ) is the normal, or Gaussian, random variable. Assume quasi-static channel, such that h(k) is constant during packet. One or more packets are sent for each channel realization. At least 1000 random channel realizations for each PER value.

5 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 5 Diffuse Exponential Model Example Matlab Code for Baseband Simulation Variable description signal_in = input to channel model signal_out = output of channel model profile = power-delay profile channel = random realization of the channel kmax = maximum tap index for power-delay profile tau = RMS delay spread Ts = simulation sampling period Sample Matlab Code kmax = ceil (5*tau/Ts); profile = exp(-(0:kmax)*Ts/tau); profile = profile/(sum(profile)); channel = sqrt(profile/2).*(randn(size(profile))+j*randn(size(profile))); signal_out= conv(channel,signal_in);

6 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 6 Discrete Exponential Model For simulations with high sampling rates, the diffuse model leads to long FIR filters when modeling large delay spreads. This increases complexity and reduces simulation speed. An acceptable alternative in such cases is to use a discrete, or sampled version of the diffuse exponential model. The taps (rays) are uniformly spaced by L samples, such that: –RMS delay spread = 1.85LT s –Max excess delay = 10LT s –Avg. power of last ray is 22 dB lower than avg. power of first ray

7 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 7 Discrete Exponential Model Power-Delay Profile The power-delay profile for this discrete model is tabulated below. k k 2 k x x x x x x x x x x x 10 -2

8 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 8 Discrete Exponential Model Baseband Simulation Each channel realization can be simulated using a tapped delay line, where the tap weights are independent complex Gaussian random variables with zero mean and variance given by the power delay profile. In other words, the tap weights are: The taps are uniformly spaced by L samples. Assume quasi-static channel, such that h(k) is constant during packet. One or more packets are sent for each channel realization. At least 1000 random channel realizations for each PER value.

9 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 9 Discrete Exponential Model Example Matlab Code for Baseband Simulation Variable description signal_in = input to channel model signal_out = output of channel model profile = power-delay profile channel = random realization of the channel L = number of samples between rays (RMS delay spread = 1.85LTs) Sample Matlab Code profile = zeros(1,10*L+1); profile(1:L:end) = exp(-(0:10)/2); profile = profile/(sum(profile)); channel = sqrt(profile/2).*(randn(size(profile))+j*randn(size(profile))); signal_out = zeros(size(signal_in)); for k = 0:10 signal_out=signal_out+channel(k+1)*[zeros(1,k*L) signal_in(1:length(signal_in)-k*L)]; end

10 doc.: IEEE b Submission October 2004 Paul Gorday, Motorola Slide 10 References [1] B. OHara and A. Petrick, IEEE Handbook – A Designers Companion, IEEE Press, [2] J. Foester, Channel Modeling Sub-committee Report (Final), IEEE P /490r1-SG3a, Feb


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