Jurnal Teknologi Z-TRANSFORM METHOD FOR OPTIMIZATION OF ADD-DROP CONFIGURATION SYSTEM. Full Paper

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Jurnal Teknologi Z-TRANSFORM METHOD FOR OPTIMIZATION OF ADD-DROP CONFIGURATION SYSTEM Suzairi Daud *, Kashif Tufail Chaudary, Mahdi Bahadoran, Jalil Ali Laser Center, Ibnu Sina Institute for Scientific & Industrial Research, Universiti Teknologi Malaysia, 8131 UTM Johor Bahru, Johor, Malaysia Full Paper Article history Received 1 October 14 Received in revised form 1 December 14 Accepted 13 January *Corresponding author suzairidaud@utm.my Throughput Port, E (W) Drop Port, E (W) t t Graphical abstract 1 9 6 3 1.4 1.4 1. 1. 1.6 1.6 1.7 1 1.4 1.4 1. 1. 1.6 1.6 1.7 Abstract This paper presents the new approaches of optimization the add-drop configuration system by using Z-transform method. Dark soliton was chosen as the input signal Gaussian beam was chosen as the control signal for the model proposed. The incident light was said to achieve the maximum resonance with the ring resonator when the phase shift, φ πm. The derivation, analyzation, optimization of the system are typically very important especially for the communication technology. Keywords: Optical solitons, Z-transform method, dark-bright soliton, Gaussian beam Abstrak Penerbitan ini mempersembahkan cara terbaru untuk mengoptimumkan sistem penambah-lepasan menggunakan kaedah Z-ubahan. Soliton gelap dipilih sebagai signal masukan dan pancaran Gaussian dipilih sebagai signal pengawal bagi sistem dicadangkan. Cahaya pancaran dikatakan mencapai resonans maksimum dengan pengalun cincin apabila fasa ubahan, φ πm. Pembuktian, penganalisisan, dan pengoptimuman sistem ini sangat penting terutamanya dalam bidang komunikasi. Kata kunci: Soliton optik, Kaedah Z-ubahan, soliton gelap-cerah, pancaran Gaussian Penerbit UTM Press. All rights reserved 1. INTRODUCTION Add-drop configuration system consists of unidirectional coupling between a ring resonator nonlinear fibre waveguides [1 as depicted in Figure 1. Four channels of the ring resonator system are marked as input, add, throughput, drop ports, depicted as E in, E add, E t, E d respectively. When an input electric field is coupled into the ring waveguide through an external bus waveguide, a positive feedback is induced. The field inside the ring resonator is said to starts build-up [. Tuned soliton pulses are obtained using add-drop PANDA multiplexers. Figure 1 Add-drop configuration system 74:8 () 11 www.jurnalteknologi.utm.my eissn 18 37

1 Suzairi Daud et al. / Jurnal Teknologi (Sciences & Engineering) 74:8 () 11. ANALYZATION AND OPTIMIZATION OF ADD-DROP SYSTEM Input dark soliton was launched into the system through the input port controlled by Gaussian beam at the add port respectively. The power intensities coupled into the system is t times the input power for through-path transmission κ times the input power for cross-path transmission [3. t κ are the self-coupling coefficient cross-coupling coefficient of the waveguide respectively. t κ are related as [4: + t 1 (1) The transmission for one complete roundtrip is represented as: exp ( αl jk n L) () The Z-transform parameter is given as [: z 1 exp jk nl (3) where k n π λ n eff is the propagation constant, λ is the wavelength, n eff is the effective refractive index of the waveguide. The transmission optical field E t at throughput port is given as [6: E t [t 1 + ( κ 1 ) (t )(z 1 ) { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + (t 1 t az 1 ) n }. E in (4) By using Taylor s expansion series, Equation (4) can be simplified as: E t [ t 1 t az 1 1 t 1 t az 1 E in () The transmission power, P t is then given as [7: P t E t E t t 1 + a t at 1 t (e jknl + e jknl ) 1 + a t 1 t at 1 t (e jknl + e jk nl ) E in (6) By using e jx cos(x) + j sin(x) e jx cos (x) j sin(x), Equation (6) becomes: P t t 1 + a t at 1 t cos(k n L) 1 + a t 1 t at 1 t cos(k n L) E in (7) The transmission optical field, E d at drop port, from input E in is given as [8: E d [ κ 1 κ a z 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E in [ κ 1κ az 1 1 t 1 t az 1 E in (8) The transmission power, P d is given as [9: P d E d E d a(1 t 1 )(1 t ) 1 + a t 1 t at 1 t cos(k n L) E in (9) The transmission optical field, E t at throughput port, from input E add is given as [1: E t [ κ 1 κ a z 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n }. E add [ κ 1κ az 1 1 t 1 t az 1 E add (1) The transmission power, P t is given as [11: P t E t E t a(1 t 1 )(1 t ) 1 + a t 1 t at 1 t cos(k n L) E add (11) The transmission optical field E d at drop port from input E add is given as [1: E d [t + ( κ ) (t 1 )(z 1 ) { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E add [ t t 1 az 1 1 t 1 t az 1 E add (1) The transmission power, P d is given as [11: P d E d E d t + a t 1 at 1 t cos(k n L) 1 + a t 1 t at 1 t cos(k n L) E add (13) The scattering matrix method is used to obtain the total optical transmission field at throughput drop ports, which is given as [1:

13 Suzairi Daud et al. / Jurnal Teknologi (Sciences & Engineering) 74:8 () 11 [ E t E d S R [ E in E add (14) S R is given as: [ t 1κ az 1 1 t 1 t az 1 E add () Circulated field E 1 from input field E in can be expressed as: S R [ H 11 H 1 H 1 H Hence, [ t 1 t az 1 1 t 1 t az 1 [ κ 1κ az 1 1 t 1 t az 1 [ κ 1κ az 1 [ 1 t 1 t az 1 [ t t 1 az 1 1 t 1 t az 1 () E 1 [ t κ 1 az 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E in [ t κ 1 az 1 1 t 1 t az 1 E in (1) Similarly, circulated field E from input field E add is given as: [ E t E d [ t 1 t az 1 1 t 1 t az 1 [ κ 1κ az 1 1 t 1 t az 1 [ κ 1κ az 1 [ 1 t 1 t az 1 [ t t 1 az 1 1 t 1 t az 1 [ E in E add (16) By solving the matrix, Equations (1) (1) becomes: E t E throughput [ t 1 t az 1 1 t 1 t az 1 E i1 + [ κ 1κ az 1 1 t 1 t az 1 E d E drop E add (17) [ κ 1κ az 1 1 t 1 t az 1 E i1 + [ t t 1 az 1 1 t 1 t az 1 E add (18) The interaction between the input optical field, E in control signal, E add occurs inside the ring resonator waveguide. The circulated optical fields, E 1 E inside the system can be written as follows [13. Circulated field E 11, from input field E in is given as: E 11 [ κ 1 az 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E in [ κ 1 az 1 1 t 1 t az 1 E in (19) Similarly, circulated field E 1 from input field E add can be expressed as: E 1 [ t 1 κ az 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E add E [ κ az 1 { 1 + (t 1t az 1 ) + (t 1 t az 1 ) + +(t 1 t az 1 ) n } E add [ κ az 1 1 t 1 t az 1 E add () Hence, the transmission fields at E 1 E are given as: E 1 [ κ 1 az 1 1 t 1 t az 1 E in + [ t 1κ az 1 1 t 1 t az 1 E add (3) E [ t κ 1 az 1 1 t 1 t az 1 E in + [ κ az 1 1 t 1 t az 1 E add (4) Finally, the output fields at throughput drop ports are given as: E t [ t 1 t az 1 1 t 1 t az 1 E in + [ κ 1κ az 1 1 t 1 t az 1 E add () E d [ κ 1κ az 1 1 t 1 t az 1 E in + [ t t 1 az 1 1 t 1 t az 1 E add (6) 3. RESULTS AND DISCUSSION Add-drop system is very useful for filtering cancelling the chaotic signals, which is important indeed for the communication security link technologies. Dark soliton pulse with 3. W input power is launched into the system through the input port Gaussian beam with 1. W input power is injected through the add port. In operation, a 34 μm ring resonator radius is used for the proposed system. By using InGaAsP/InP fibre waveguide [14, the refractive index of the fibre, n o 3.34. The

14 Suzairi Daud et al. / Jurnal Teknologi (Sciences & Engineering) 74:8 () 11 waveguide wave coefficient, α the intensity insertion loss coefficient, γ of the coupler are α. db km -1 γ.1 respectively. Two fibre couplers connected with both bus waveguides, marked with κ 1 κ respectively as depicted in the schematic diagram shown in Figure 1. The coupling coefficients, κ 1 κ values are set at κ 1. κ.3 respectively. The results for output fields at throughput drop ports, E t E d of the system were examined. The interaction between dark soliton Gaussian beam within the system are shown in Figure where Figure is the output signal at drop port, Ed Figure is the signal generated at the throughput port, Et of the system. The highest output power generated were 1.798 13.944 W for E d E t ports respectively. The set-up in Figure 1 is then modified by adding a PANDA ring to the model designed. Due to the dynamical behaviour of the PANDA system, the signal flow through the right left sides of the nanorings results the large amplification of the travelling optical signals. At the circulating points E 1 E, the signals are tuned in the ring resonator due to resonance [. The circulating process within the ring results the high output signals of the system. The signals filtering cancelling process of the add-drop system results the single signal as the outputs as depicted in Figure 3. Those input control signals were continuous to propagate into the system caused the optical collisions between both signals within ring waveguides. Figure 3 shows the output signals generated at throughput port where Figure 3 shows the output signal generated without filtering process Figure 3 shows the signal generated after add-drop filtering process take placed. It can see that the maximum power generated increased up to 18.834 W instead of 13.944 W without the existence of the PANDA system. This is due to the intensity build-up factor within both right left nanorings [16. Drop Port, E t (W) 1 9 6 Output Power (W) 3 1.4 1.4 1. 1. 1.6 1.6 1.7 (W) 1 1.4 1.4 1. 1. 1.6 1.6 1.7 Figure 3 Generated signals at throughput port of the system where without filtering process after filtering process As discussed, the system consists of an input an add ports, where these two parameters influence the performance of the system at the circulating fields as well as output fields characteristics. The input power is one of very important parameter which will give big effects towards the performance of the system. The input power values are varied from to W respectively. The power value of the control signal is fixed at E add W. It is shown that the values of output power increases with increase of the input power, E in as in Figure 4. From the graph plotted, it can be seen that the output power of the system increases exponentially with the increase in the values of input power, E in. This is significantly related from the theoretical calculation where: E A e i(kz ωt) (7) E A e i(kz ωt) (8) 3 1 Figure 4 Relationship between input output power at throughput drop ports of the system (W) 1 1.4 1.4 1. 1. 1.6 1.6 1.7 1 3 3 4 4 Input Power (W) (W) 1 1.4 1.4 1. 1. 1.6 1.6 1.7 Figure Output signal of the add-drop system at the drop port throughput port 4. CONCLUSION The development analyzation of the add-drop configuration system using Z-transform method have been done. The meaningful of the optical solitons channel trapping toward the communication technology the used of the PANDA system collaborated with add-drop configuration system have been investigated thoroughly. It is proved that

Suzairi Daud et al. / Jurnal Teknologi (Sciences & Engineering) 74:8 () 11 the value of input signal of the system giving a big effect towards the system performance. Acknowledgement The authors like to acknowledge Laser Center, Ibnu Sina Institute for Scientific & Industrial Research, Universiti Teknologi Malaysia for supporting this research. References [1 Kivshar, Y. S. Agrawal, G. 3. Optical Solitons: From Fibers to Photonic Cristals. Academic Press. [ Little, B. E., Chu, S. T., Haus, H. A., Foresi, J. Laine, J. P. 1997. Microring Resonator Channel Dropping Filters. Journal of Lightwave Technology. (6): 998-. [3 Minzioni, P., Bragheri, F., Liberale, C., Di Fabrizio, E. Cristiani, I. 8. A Novel Approach to Fiber-Optic Tweezers: Numerical Analysis of the Trapping Efficiency. IEEE Journal of Selected Topics in Quantum Electronics. 14(1): 1-7. [4 Yupapin, P. P. 1. Generalized Quantum Key Distribution via Microring Resonator for Mobile Telephone Networks. Optics Letter. 11(): 4-4. [ Absil, P. P., Hryniewicz, J. V., Little, B. E., Wilson, R. A., Joneckis, L. G. Ho, P. T.. Compact Microring Notch Filters. IEEE Photonics Technology Letters. 1(4): 398-4. [6 Aziz, M. S., Suwanpayak, N., Jalil, M. A., Jomtarak, R., Saktioto, T., Ali, J. Yupapin, P. P. 1. Gold Nanoparticle Trapping Delivery for Therapeutic Applications. International Journal of Nanomedicine. 7: 11-17. [7 Jalil, M. A., Innate, K., Suwanpayak, N., Yupapin, P. P. Ali, J. 11. Molecular Diagnosis Using Multi Drug Delivery Network Stability. Artificial Cells, Blood Substitutes, Biotechnology. 39(6): 37-36. [8 Mitatha, S., Putthacharoen, R. Yupapin, P. P. 1. THz Frequency Bs Generation for Radio-Over-Fiber Systems. International Journal for Light Electron Optics. 13(11): 974-977. [9 Mitatha, S., Putthacharoen, R. Yupapin, P. P. 1. THz Frequency Bs Generation for Radio-Over-Fiber Systems. International Journal for Light Electron Optics. 13(11): 974-977. [1 Daud, S., Ueamanapong, S., Srithanachai, I., Poyai, A., Niemcharoen, S., Ali, J., Yupapin, P. P. 1. Particle Accelerator Using Optical Tweezer for Photodetector Performance Improvement. IEEE Transaction on Nanotechnology. 11: 187-19. [11 Van Mameren, J., Wuite, G. J. L. Heller, I. 11. Introduction to Optical Tweezers: Background, System Designs, Commercial Solutions. Applied Optics. 1-. [1 Poon, J., Scheuer, J., Mookherjea, S., Paloczi, G. T., Huang, Y. Yariv, A. 4. Matrix Analysis of Microring Coupled-Resonator Optical Waveguides. Opt. Express. 1(1): 9-13. [13 Wen J. L., Bo T., Tao X., Kun S. Yan J. 1. Bright Dark Solitons in the Normal Dispersion Regime on Inhomogeneous Optical Fibers: Soliton Interaction Soliton Control. Annals of Physics. 3: 1633-1643. [14 Daud, S., Ueamanapong, S., Srithanachai, I., Poyai, A., Niemcharoen, S., Ali, J., Yupapin, P. P. 1. Particle Accelerator Using Optical Tweezer for Photodetector Performance Improvement. IEEE Transaction on Nanotechnology. 11(6): 187-19. [ Aziz, M. S., Daud, S., Bahadoran, M., Ali, J., Yupapin, P. P. 13. Light Pulse in a Modified Add-Drop Optical Filter for Optical Tweezers Generation. Journal of Nonlinear Optical Physics & Materials. 1(4): 147. [16 Sarapat, K., Ali, J., Yupapin, P. P., Worrarutkul, A. Khunnam, W. 9. White Light Generation Amplification using a Soliton Pulse within a Nanowaveguide. Physics Procedia. : 3-7.