Performance Analysis of Ofdm Transceiver using Gmsk Modulation Technique

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Performance Analysis of Ofdm Transceiver using Gmsk Modulation Technique Gunjan Negi Student, ECE Department GRD Institute of Management and Technology Dehradun, India negigunjan10@gmail.com Anuj Saxena Department of Information Technology Karnataka State University Karnataka ididoon@gmail.com Abstract Orthogonal Frequency Division Multiplexing is one of the most arising technologies for digital communication. An OFDM signal is the addition of many individual signals modulated over a group of orthogonal subcarriers with same bandwidth. Because of its high robustness against interference, this technology becomes fundamental for modern wireless standards. In the proposed paper, OFDM is implemented using Gaussian Minimum Shift Keying encoding technique. The bit error rate (BER) performance has been evaluated in AWGN (Additive White Gaussian Noise) channel. The system performance has been interpreted by using BER Vs SNR plot. Keywords-component; Orthogonal Frequency Division Multiplexing, Gaussian Minimum Shift Keying, Additive White Gaussian Noise, BER, SNR ***** I. INTRODUCTION OFDM is a technique in which multiple carriers can be modulated at the same time. Multi-carrier modulation is a method in which we send data by breaking it into number of components, and transmitting each of the components over individual carrier signals. The single carrier has narrow bandwidth, but the complex signal can have broad bandwidth. Due to the high data rate transmission and robustness against fading, orthogonal frequency division multiplexing (OFDM) is a favourable technique in the present broadband wireless communication systems. This paper demonstrates the implementation of an OFDM transceiver using Gaussian Minimum Shift Keying modulation technique. The whole paper is divided into 4 sections- section 2 gives the implementation of the OFDM transceiver with OFDM system requirements and specifications. Section 3 gives the experimental results of system evaluation in term of simulation environment. Section 4 includes conclusions of OFDM implementation. A. System Design The general structure of OFDM transceiver system using Matlab simulation is illustrated in figure 1. Figure 1: Block Diagram of OFDM Transceiver System B. Transmitter The input image is first converted to source data. The data is then passed through the encoder. Convolution encoding is done to encode the data sequence. The interleaving increases resistance to channel conditions such as fading. Binary to decimal convertor converts binary vector to a decimal number. C. GMSK Modulator GMSK is a Continuous Phase Modulation scheme generated by filtering NRZ data with a Gaussian shaping filter. The GMSK performance is measured by BT product, where B is the bandwidth of the Gaussian filter and T is the symbol 5503

duration. As the BT product increases, the spectrum becomes To eliminate Inter Symbol Interference (ISI) guard band or narrow but it may lead to increase in inter symbol interference. The impulse response for Gaussian filter is given by: cylic prefix is added before the data symbol. Figure 3 shows the cyclic prefix. h(t) = 1/( 2π σ T)e^ (-t 2 /2σ 2 T 2 ) (1) Figure 2 shows the block diagram of GMSK modulator. Ts T Figure 3: Cyclic Prefix Figure 2: GMSK Modulator The resulting signal is represented by Here, T is the Symbol duration and Ts is the length of cyclic prefix. The cyclic prefix copies the rear part of the OFDM symbol and puts it to the front end. D. Channel S(t) = a I (t) cos(πt/2t) cos(2πf c t) a Q (t)sin(2πf c t) (2) Where, a I (t) and a Q (t) are the even and odd information respectively. a I (t) has pulse edges on t= {-T,T,3T..} and a Q (t) on t={0,2t,4t..}. The carrier frequency is f c. This equation can be rewritten in a form of phase and frequency modulation, S(t) = cos[2πf c t + b k (t)πt/2t + ᴓ k ] (3) where b k (t) is +1 when a I (t)=a Q (t) and -1 if they are of opposite signs, and is 0 if a I (t) is 1, and otherwise. Therefore, the signal is modulated in frequency and phase, and the phase changes continuously and linearly. After modulation, Pilot data is added to the modulated data. Pilots are the unmodulated data sequences which are transmitted along with the data. They are used for synchronization and channel estimation purposes. The signal then undergoes IFFT (Inverse Fast Fourier Transform) which transform the signal from frequency domain to time domain. AWGN (Additive White Gaussian Noise) is added to the channel. The probability density function for AWGN is given by: P x (x) = E. Receiver 1 2πσ (e-(x-m x)^2)/2σ 2 (4) At the receiver end, the cyclic prefix is removed from the signal. The signal then undergoes FFT (Fast Fourier Transform) which transforms the signal from time domain to frequency domain. FFT: X(k)= N 1 n=0 x n e j2πkn/n Then the introduced pilot data is removed from the OFDM signal. The signal is then passed through the GMSK demodulator. The demodulator demodulates the OFDM signal and moves it back to the baseband signal. Decimal to binary convertor converts the decimal number to the binary vector. Deinterleaver restores the ordering of symbol. Vertibi decoding is used to decode the data sequence and finally we get the output image. (5) 5504

II. IMPLEMENTATION Figure 4.Shows the (.jpg) image that has been used as an input The steps for implementation are as follows: Initialize required variables Step 1. fp read image file Step 2. [or oc on] get size of image Step 3. Rimage reshape image Step 4. t_data convert image to logical form Step 5. for d=0:1:9 Step 6. data divide into packets Step 7. trellis convolutional code polynomials to trellis Step 8. codedata Convolutionally encode binary data Step 9. End For Step 10. S get size Step 11. matrix reshape Step 12. intlvddata Interleave Step 13. dec convert to decimal Step 14. y modulate using GMSK Step 15. ifft_sig perform inverse fft Step 16. Add Cyclic Prefix Step 17. Ofdm_sig add White Gaussian Noise At Receiver end reverse the steps 3 through 17. III. SIMULATION AND RESULTS Table 1 shows the input parameters of the ofdm system simulation. (.jpg) file has been used as the input to test performance of the ofdm transceiver. MATLAB software has been used to implement the ofdm transceiver. There are total 5 plots available in this simulation including transmitted image, received image, transmitted OFDM signal, received OFDM signal and BER plot. Table 1: The Input parameters Parameter Value Source Data (.jpg) Size 600 400 IFFT Size 64 Pilot Data 4 Code Convolution Coding No of Carrier 64 Modulation method GMSK SNR 0-10dB for ofdm transceiver. Figure5.Illustrates the transmitted OFDM signal Figure 4: Transmitted Input Image Figure 5: Transmitted OFDM signal Figure 6 shows the received image and figure 7 shows the received OFDM signal. Figure 6: Received Image Figure 7: Received OFDM Signal 5505

A. Error Calculation Results lobe levels of the spectrum and thus the interference between Mean Square Error and Peak Signal to Noise Ratio are the parameters used to measure the Image quality. For the proposed technique, the percentage value of MSE and PSNR is calculated. Mean Square Error Result = 0.999674 Result of PSNR = 84.28 The performance of the system has been evaluated for AWGN channel and Bit Error Rate analysis has been done for GMSK modulation technique. Figure 8 shows the Bit Error Rate curve for GMSK technique. Figure 8: Bit Error Rate Performance of GMSK IV. CONCLUSION Input image of dimensions 600 400 is transmitted through channel and received at the receiver. In the transmitter, the image experiences convolution coding, interleaving, conversion, GMSK modulation, IFFT, pilot insertion and cyclic extension. In the channel, Additive White Gaussian Noise is added to the signal. Then the noise added signal undergoes removal of cyclic extension, pilot exertion, FFT, de-modulation, conversion, de-interleaving, decoding and the original image can be received at the receiver. The system performance is interpreted by using BER Vs SNR plot. In GMSK technique, the input binary sequence is passed through a pre modulator Gaussian shaping filter. This reduces the side the sub carriers. But this Gaussian filter causes Inter Symbol Interference. Thus to reduce this interference, Channel Equalization algorithms could be used at the receiver end. There are various equalization techniques that can be adopted such as DFE, ZF equalization, MLSE etc ACKNOWLEDGMENT I would like to thank my guide Mr. Arun Kumar, my co-guide Mr. Anuj Saxena and my HOD Mr. Ankit Jha for helping me throughout the work. Also, I would like to thank all the faculty members of ECE department for their assistance. Without their cooperation, it would not be a success. REFERENCES [1] Yinsheng Liu et al., Channel Estimation for OFDM, IEEE 2014. [2] Dungun Kim et al., Filter and Forward Relay Design for MIMO OFDM Systems, IEEE Vol. 62, No. 7, July 2014. [3] Deergha Aggarwal et al., PAPR Reduction Using Precoding and Companding Techniques for OFDM Systems, 2015 International Conference on Advances in Computer Engineering and Applications (ICACEA) [4] Md. Alamgir Hossain et al., Low-Complexity Blind Phase Noise Compensation in OFDM Systems, International Conference on Electrical Engineering and Information & Communication Technology (ICEEICT) 2014, IEEE. [5] Navdeep Singh Randhawa et al., A Survey of Equalization Techniques for an Effective Equalizer Design in MIMO- OFDM Systems, 2015 International Conference on Circuit, Power and Computing Technologies [ICCPCT], IEEE. [6] H. A. Rahim et al., Design and Simulation of OFDM System Using DPSK Technique for Wireless LAN, International Conference on Computer and Communication Engineering (ICCCE 2010), May 2010. [7] H.O.Qrabil et al., Design and Implementation of OFDM Transceiver System Using M-PSK Encoding Technique, 4th International Conference on Power Engineering, Energy and Electrical Drives, May 2013. [8] Rajesh Bansode et al., Design, Simulation and Performance Evaluation of 4 4 MIMO Transceiver Systems Using 16 QAM, International Conference & workshop on Advanced Computing 2013 (ICWAC 2013). 5506

[9] Behrouz Maham et al., Impact of Transceiver I/Q Imbalance on Transmit Diversity of Beamforming OFDM Systems, IEEE Vol. 60, No. 3, March 2012. [10] Eonpyo Hong et al., Peak-to-Average Power Ratio Reduction for MISO OFDM Systems with Adaptive All- Pass Filters, IEEE, Vol. 10, No. 10, October 2011. [11] Kyung-Hwa Kim et al., An ICI Suppression Scheme Based on the Correlative Coding for Alamouti SFBC- OFDM System with Phase Noise, IEE, July 2011. [12] Gaurav Chandra et al., Analyzing the Effect of Modulation Order and Sub-bands on PTS and SLM PAPR Reduction Technique in Various 802.11 Standards Using Different Modulator, International Journal of Scientific & Engineering Research, Volume 4, Issue 5, May-2013. [13] Dharma Devi et al., BER Performance of GMSK Using Matlab, International Journal of Advanced Research in Computer Engineering and Technology, Vol. 2, Issue 4, April 2013. 5507