• 沒有找到結果。

Chapter 4 Architecture Design and Hardware Reduction

4.5 RTL and Gate Level Simulation Results

4.5.2 Synthesis and Simulation Results

The synthesis results are listed in Table 4-5. The process is TSMC 65 nm 1P9M at 1.2 V and the system required sampling rate of IEEE 802.15.3c is 1728 MHz. The synthesis tool is Synopsys Design Compiler and design constrains set the operation speed at 216 MHz. The area report comes from the Design Complier, and the power consumption report is from the Prime Power. The maximum power consumption appears at data transmission stage since the whole circuit executes the functions of equalization and adaptive algorithm. The maximum power consumption of main functional units is listed in Table 4-6. The gate-level simulation result is shown in Fig.

4-9, which shows that it can achieve the criterion at Eb/N0 of 10 dB under the channel model mentioned in Section 2.2.

Table 4-5 Synthesis result of the proposed FDE

Process TSMC 65 nm 1P9M (1.2V)

Clock rate 216 MHz

Gate count (including memory) 504k

Power 81.87 mW

Memory

(generated by memory compiler)

ROM: 64 × 144 RAM: 64 × 64

Table 4-6 Power consumption percentage of each functional unit

Total 81.87 mW (100%)

Complex multiplier 36.51 mW (44.6%)

Memory 12.53 mW (15.3%)

Others 32.83 mW (40.1%)

0 1 2 3 4 5 6 7 8 9 10 11 12 10-5

10-4 10-3 10-2 10-1 100

Eb/N0(dB)

BER

AWGN pi/2 BPSK pi/2 QPSK pi/2 BPSK, RTL pi/2 QPSK, RTL

Fig. 4-9 BER vs. Eb/N0 of RTL simulation

The related work can be found in [19]. In [19], the channel model is NLOS residential model with 6.26 ns RMS delay spread. Other non-ideal effects include nonlinear power amplifier and phase noise. Compared with [19], we choose the LS-LMS combined algorithm instead of MMSE. The difficulty of realizing MMSE is the information of noise variance. In [19], the noise variance is assumed well known.

Since we take hardware design into account, only the realizable algorithm is in our consideration. Furthermore, our channel model includes Doppler Effect to simulate the time-variant channel effect. The comparisons between the proposed FDE and related work in [19] are listed in Table 4-7.

Table 4-7 Comparisons between the proposed FDE and related work

Proposed [19]

Sampling rate 1728 MHz 1728 MHz

Modulation π/2 BPSK, π/2 QPSK QPSK,8PSK

Channel model LOS residual model[14]

RMS delay spread: 12.73 ns

NLOS residential model [14]

RMS delay spread =6.26 ns

Non-ideal effects Doppler Effect Nonlinear power amplifier and phase noise

Synchronization Perfect Perfect

Equalization LS-LMS FDE MMSE FDE

FEC No Reed-Solomon coding

RS (255, 239, 23) Eb/N0 at 1.54*10-4

BER

10 dB 10 dB

Chapter 5 Conclusion and Future Work

We propose a fast convergent adaptive FDE that can satisfy the specification of IEEE 802.15.3c SC mode. The proposed FDE combines LMS adaptive algorithm with LS channel estimation. The LMS algorithm has the advantage of low computational complexity and sufficient convergence speed with the aid of LS channel estimation.

The proposed FDE can overcome the multi-path fading channel and Doppler Effect.

The required Eb/N0 is 10dB to achieve the criterion of 1.54*10-4 BER, and we have built both floating- and fixed-point behavior models in C language.

In RTL design, we reduce the division required by LS. The division circuit is replaced with a table lookup scheme, which mainly uses the pre-stored information.

By using the data behavior of inverse, truncating the LSB and doing shifting can successfully reduce the size of the table down to 0.01%. The hardware resources between LMS and LS are also reduced by using the hardware sharing technique. The area of the related complex multipliers and register file are 47% and 44% off respectively, and the total area reduction is 38%. To achieve the sampling rate of 1728 MHz, we use both pipeline and parallel structure. The design is 8 times parallel with the clock rate of 216 MHz. The total gate count after the synthesis is 504k (excluding FFT/IFFT). With two modulation schemes, π/2 BPSK and π/2 QPSK, the data rate can be up to 2.9 Gbps. We also design the proposed FDE with Verilog HDL and the simulation result shows that the proposed FDE can achieve the 1.54*10-4 BER (uncoded) at 10 dB of SNR.

In the future, we will consider the modifications on the algorithm to deal with the effects of inter-carrier-interference (ICI) and the reduction of FFT blocks.

Reference

[1] http://scvt.run.montefiore.ulg.ac.be/Bourdoux06_60GHz.pdf

[2] IEEE 802.15.3c/D04, IEEE P802.15 Working Group for Wireless Personal Area Networks, March 2009.

[3] http://www.ieee802.org/11/Reports/vht_update.htm

[4] D. Falconer, S. L. Ariyavisitakul, A. Benyamin-Seeyar, and B. Eidson,

“Frequency Domain Equalization for Single-Carrier Broadband Wireless Systems”, IEEE Communications Magazine, vol. 40, no. 4, 2002, pp. 58-66.

[5] B. Farhang-Boroujeny and K. S. Chan, ”Analysis of the Frequency-Domain Block LMS Algorithm,” IEEE TRANSACTIONS ON SIGNAL PROCESSING, vol. 48, August 2000, pp.2332 – 2342.

[6] B. Rafaely and S.J. Elliot, “A computationally efficient frequency-domain LMS algorithm with constraints on the adaptive filter,” IEEE Transactions on Signal

Processing, vol. 48, issue 6, June 2000, pp. 1649 – 1655.

[7] D. Falconer and S. L. Ariyavisitakul, “Frequency Domain Equalization for 2-11 GHz Broadband Wireless Systems,” IEEE 802.16 Working Group on Broadband Wireless Access Standards, Jan., 2001.

[8] M.V. Clark, ”Adaptive frequency-domain equalization and diversity combining for broadband wireless communications,” IEEE Journal on Selected Areas in

Communications, vol. 16, issue 8, pp. 1385 – 1395, Oct. 1998.

[9] K. Berberidis and J. Palicot, “A block quasi-Newton algorithm implemented in the frequency domain,” IEEE International Conference on Acoustics, Speech,

and Signal Processing, vol. 3, May 1996, pp.1731 – 1734.

[10] K. Berberidis, S. Rantos, and J. Palicot, “A Step-by-Step Quasi-Newton

Algorithm in the Frequency Domain and Its Application to Adaptive Channel Equalization,” IEEE Transactions on Signal Processing, vol. 52, issue 12, Dec.

2004, pp. 3335 – 3344.

[11] W.A. Syafe, K. Nishijo, Y. Nagao, M. Kurosaki, and H. Ochi, “Adaptive Channel Estimation using Cyclic Prefix for Single Carrier Wireless System with FDE,”

International Conference on Advanced Communication Technology, vol. 2, 17-20

Feb. 2008, pp. 1032 – 1035.

[12] F. Petenaude and M.L. Moher, “A new symbol timing tracking algorithm for π/2-BPSK and π/4-QPSK modulations,” IEEE International Conference on

Communications, vol.3, June 1992, pp. 1588 – 1592.

[13] M. L. B. Riediger, P. K. M. Ho, and Jae H. Kim, “A Receiver for Differential Space-Time π/2-Shifted BPSK Modulation Based on Scalar-MSDD and the EM Algorithm,” EURASIP Journal on Wireless Communications and Networking, vol. 2005, 2005.

[14] S. Yong, "TG3c channel modeling sub-committee final report," IEEE P802.15 Working Group for Wireless Personal Area Networks, IEEE802.15-07-0584-00-oo3c, Jan. 2007.

[15] K. Azadet, E.F. Haratsch, H. Kim, F. Saibi, J.H. Saunders, M. Shaffer, L. Song, and Meng-Lin Yu, “Equalization and FEC techniques for optical transceivers,”

IEEE Journal of Solid-State Circuits, vol. 37, issue 3, March 2002, pp. 317 –

327.

[16] Maurice G. Bellanger, “Adaptive Digital Filters”, 2nd ed., New York: Marcel Dekker, 2001.

[17] Paulo S. R. Diniz, “Adaptive Filtering: algorithms and practical implementation”, 2nd ed., Boston: Kluwer Academic Publishers, 2002.

for space-time block-coded DS-CDMA downlink,” IEEE International

Conference on Communications, vol. 4, May 2005, pp. 2343 – 2347.

[19] R. Kimura, R. Funada, etal., “Golay sequence aided channel estimation for millimeter-wave WPAN systems,” IEEE 19th International Symposium on

Personal, Indoor and Mobile Radio Communications, Sept. 2008, pp. 1 - 5 .

[20] K. Ishihara, K. Takeda, and F. Adachi, “Iterative Channel Estimation for

Frequency-Domain Equalization of DSSS Signals,” IEICE TRANS. COMMUN., vol. E90–B, no.5, MAY 2007 .

[21] K. Amis and D.L. Roux, “Predictive decision feedback equalization for space time block codes with orthogonality in frequency domain Personal,” IEEE 16th

International Symposium on Indoor and Mobile Radio Communications, vol.

2, 11-14 Sept. 2005, pp. 1140 – 1144.

[22] R. Kumar and M. Khan, “Mitigation of multipath effects in broadband wireless systems using quantized state adaptive equalization methods,” IEEE Aerospace

Conference, 2006, pp. 9.

[23] F. H. Hsiao and Terng-Yin Hsu, “A Frequency Domain Equalizer for WLAN 802.11g Single-Carrier Transmission Mode”, IEEE International Symposium on

Circuits and Systems, vol. 5, May 2005, pp. 4606 – 4609.

[24] S. Haykin, “Adaptive Filter Theory”, 4th ed., Upper Saddle River, N.J.: Prentice Hall, 2002.

[25] A. Burg, S. Haene, W. Fichtner, and M. Rupp, “Regularized Frequency Domain Equalization Algorithm and its VLSI Implementation,” IEEE International

Symposium on Circuits and Systems, May 2007, pp. 3530 – 3533.

[26] J. Coon, S. Armour, M. Beach, and J. McGeehan, “Adaptive frequency-domain equalization for single-carrier MIMO systems,” IEEE International Conference

[27] Y. Zeng and T. S. Ng, “Pilot Cyclic Prefixed Single Carrier Communication:

Channel Estimation and Equalization,” IEEE Signal Processing Letters, vol. 12, issue 1, Jan. 2005, pp. 56 – 59.

[28] Y. W. Lin, H. Y. Liu, and C. Y. Lee, “A 1-GS/s FFT/IFFT processor for UWB applications,” IEEE J. Solid-State Circuits, vol. 40, no. 8, pp. 1726-1735, Aug.

2005.

[29] J. H. Yu, K. J. Hou, and T. D. Chiueh, “Multi-way Baseband Receiver Design for IEEE 802.15.3c HSI-OFDM Mode,” VLSI Design/CAD Symposium, Session 3-3, 2009.

相關文件