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MICRO RING RESONATOR FOR COMMUNICATION SECURITY

MOJGAN KOUHNAVARD

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MOJGAN KOUHNAVARD

A dissertation submitted in partial fulfillment of the requirement for the

award of the degree of Master of Science (Physics)

Faculty of Science

Universiti Teknologi Malaysia

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iii

To my beloved parents and my brother (Morteza)

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ACKNOWLEDGEMENT

All praises and thanks to Allah, who has guided us to this, never could we have

found guidance, were it not that Allah had guided us.

I wish to express my deepest gratitude and sincere appreciation to my main

supervisor Prof. Dr. Jalil Ali and Prof. Dr. Preecha Yupapin for their encouragement,

guidance, critics and friendship. Words cannot express my gratitude towards my

supervisor, Prof. Dr. Jalil Ali for the patience, humble supervision. My sincere

appreciation also extends to all my colleagues and others who have provided

assistance at on numerous occasions. Their views and tips are useful indeed.

In the course of this research, i am also indebted to Iraj Sadegh Amiri for his

sincere assistance, his comments and valuable suggestions. He has assisted me on the

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v

ABSTRACT

A novel system of dark soliton array (DSA) for secured communication

generated by using the multiplexed dark soliton pulses is proposed. The multi soliton

pulses with relevant parameters are input into the micro ring resonators system with

the radii of 10 5, where the dynamic dark solitons can be controlled and generated. The DSA are obtained by using a series micro ring resonators with

parameters where in the wavelength range of is1.56, is 1.58 and is 1.60. For security applications, the DSA can be tuned and amplified. Thus, the use of DSA

for high capacity which can be realized by using proposed secured system. In

transmission, the long distance link of the multi variable network can be performed

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ABSTRAK

Satu sistem baru dari susunan soliton gelap (DSA) untuk keselamatan

komunikasi yang dihasilkan dengan beberapa denyutan soliton gelap dicadangkan.

Denyutan multi soliton dengan parameter yang tepat dimasukkan ke dalam sistem

penyalun cecincin mikro dengan jejari 10 Pm and 50 Pm dimana soliton gelap

dinamik boleh dikawal dan dijanakan. DSA ini diperoleh dengan menggunakan siri

penyalur cecincin mikro dengan beberapa parameter yang sesuai dimana julat

SDQMDQJ JHORPEDQJ DGDODK Ȝ1 ȝP Ȝ2 ȝP GDQ Ȝ3 ȝP 8QWXN

aplikasi keselamatan, DSA boleh diselaraskan dan digandakan. Maka, penggunaan

DSA untuk kapasiti yang tinggi dapat diwujudkan dengan menggunakan sistem yang

dicadangkan. Dalam penghantaran, laluan jarak jauh dari rangkaian multi

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vii

TABLE OF CONTENTS

CHAPTER TITLE PAGE

DECLARATION ii

DEDICATION iii

ACKNOWLEDGEMENTS iv

ABSTRACT v

ABSTRACT vi

TABLE OF CONTENTS vii

LIST OF TABLES xiii

LIST OF FIGURES xiv

1 INTRODUCTION 1

1.1 Introduction 1

1.2 Research Background 2

1.3 Problem Statement 5

1.4 Research Objective 6

1.5 Scope of Research 6

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2 LITERATURE REVIEW 7

2.1 Literature Review 7

2.2 Nonlinear Behavior 9

2.3 Soliton Properties 11

2.4 Self Phase Modulation 11

2.5 The formation of Soliton 12

2.6 Soliton Classification 15

2.7 Spatial Soliton 15

2.8 Temporal Soliton 17

2.9 Dispersion 19

2.10 Group Velocity Dispersion 20

2.11 Diffraction 21

2.12 Dark Soliton 21

2.13 Bright Soliton 22

2.14 Waveguide 23

2.15 Ring Resonator 23

2.16 Chaos Phenomena 25

2.17 Coupler 26

2.18 Wavelength Division Multiplexer (WDM) 27

3 THEORY 28

3.1 Introduction 28

3.2 Evaluation of Soliton 29

3.3 Dark Soliton Array Generation 31

3.4 Transmitted and Inserted Electromagnetic

Relation 33

3.5 Secured Communication 35

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ix

3.5.2 Fitness 36

3.5.3 Free Spectral Range (FSR) 36

3.5.4 Quality Factor 37

4 METHODOLOGY 39

4.1 Security Confirmation Using Micro

Ring Resonator 39

5 RESULT AND DISSCUSION 42

5.1 Dark Soliton Non-Linear Behavior 42

5.2 Signal and Chaos Generation 44

5.3 Fast and Slow Light Generation for

Communication Security 45

5.4 Dark Soliton Array Generation via Multiplexer 47

6 CONCLUSION 50

6.1 Conclusion 50

6.2 Recommendation 51

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LIST OF TABLE

TABLE NO. TITLE PAGE

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xi

LIST OF FIGURES

FIGURE NO. TITLE PAGE

2.1 Spectral broadening of a pulse due to SPM 12

2.2 An optical soliton with a hyperbolic secant envelope 14

2.3 Focus of light by convex lens 16

2.4 Linear and non-linear effect on Gaussian pulse 18

2.5 Dark soliton pulse 22

2.6 Bright soliton pulse 22

2.7 Schematic diagram of FORR with a single fiber coupler 22

2.8 The output signal for varying number of ring passes 25

2.9 The chaotic of micro ring resonator at the radius 10 26 3.1 Evolution of soliton in normal dispersion regime 29

3.2 Evolution of soliton in anomalous dispersion regime 30

3.3 Schematic diagram for a ring resonator coupled to

a single waveguide 33

3.4 Transmission characteristic of single ring resonator 35

3.5 Factor depending on the finess for a specific radius R 38

4.1 Proposed system for secured communication purposes 40

5.1 Results obtained when dark soliton pulse is input into

the micro ring resonator where,R1 = 10m , A= 0.50, 0.25 m , = 0.0009,

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5.3 Fast and slow the light (a) Dark soliton input (b)

Chaotic Signal (c) Slow light (d)Slow dark soliton

(e)Bright soliton via add/drop filter 46

5.4 Multi dark soliton array generation 47

5.5 Simulation results of the dynamic optical trapping

array with in micro ring and nano ring resonators,

(a), (b) and (c) when the dark soliton input

wave-OHQJWKVDUHȜ1 Ȝ2 DQGȜ3

respectively 48

ȝP

5.6 Simulation results of the dynamic optical trapping

array within micro ring and nano ring resonators,

where multi-plex wavelengths are = 1.56, =

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1

CHAPTER 1

1.1

Introduction

Soliton has been known as a nonlinear solitary wave for year[1]. In general the

common property of soliton is known as the self-phase modulation (SPM) which is the

chaotic and challenging behavior. The non-dispersive behavior of the soliton is the main

advantage .It may be used in long distance communication link where the long distance

link without a repeater can be employed. The other interesting behavior is the

localization effect where the soliton pulse can be trapped and stored within a periodic

medium which is useful in many area of applications[2]. In the context of nonlinear

optics, soliton are classified as being temporal or spatial, depending on whether

confinement of light happen in time or space during the wave propagation.

Temporal soliton represents optical pulses that maintain their shape however

spatial solitons represent self-guide beams that remains confined in the transverse

directions orthogonal to the direction of propagation. Both types of soliton evolve from

nonlinear change in the refractive index by the light intensity. This is known as optical

Kerr effect [3]. This occurs, when the intensity of light pulses are strong enough to

modify the refractive index (n) of the fiber.

= + = + (

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core area of the fiber.

In terms of intensity, soliton is classified as dark and bright soliton where dark

soliton are characterized by being formed from a localized reduction of intensity

compared to a continues wave while a bright soliton is characterized as a localized

intensity peak above a continues wave (CW) background, so the dark soliton is featured

as a localized intensity dip below a continues wave (CW) background.

1.2

Background of study

Solitons has been considered as solitary wave[4-5]. It was first observed by a

Scottish engineer, John Scott Russell in 1834, when he saw a rounded, smooth and

well-defined heap of water separated itself from the prow of barrage brought to rest and

proceed without changing of its shape or reduction in speed for over two miles along the

union canal linking Edinburgh with Glasgow. This observation contradicts the nonlinear

theory of airy published in 1845, which predicted that the wave with evaluation of finite

amplitude cannot propagate without change of its form. According to his theory the

wave should get steeped and eventually break. The controversy of Russell’s observation

arises because the nonlinear shallow-water theory neglects the dispersion. Generally it

prevents wave steepening. The problem was solved by Joseph Boussinesq [6] in 1871

and Lord Rayleigh[8]in1876 independently. They made the important contributions to

the topic of solitary wave by showing that if one ignores dissipation, the increase in

local wave velocity associated by finite amplitude is balanced by the decrease associated

with dispersion leading to the wave of permanent form. In 1895,Korteweg de Vries

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3

long wavelength in water of relatively shallow depth [7]. This equation is known as

Kortage de Vries equation (KdV) which shows the periodic solution of that equation.

They name cnodial waves can be found in closed form and without further

approximation.

In the same year that the operative fiber transmission systems were developed,

Hasegawa predicted the short optical at the wavelength for anomalous dispersion can

propagate in the fiber as an optical soliton [8]. Continuously, in 1974 the existence of

soliton (spatial soliton) was reported by Ashkin and Bjorkholm in a cell filled with

sodium vapor [9]. It was more than ten years ago this field was revisited in experiments,

at Limoges University in liquid carbon disulphide [10]. After all these experiments

spatial solitons have been demonstrated in glass, semiconductors and polymers [11-12].

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Historical perspectives

p

p

1808-1882

• Soliton was first described by John Scott Russe.Soliton was first described by John Scott Russe. 1965

• Norman Zabusky of Bell Lab and Martin Kruskal of Princeton University first demonstrated soliton behavior in media subject to Kortewag-de Varies (kdv) in equation which is nonlinear partial differential equation of the third order. equation which is nonlinear partial differential equation of the third order. 1967

• Gardner,Greene,Kruskal and Miura discovered an inverse scattering transform enabling analytical solution of kdv equation.

enabling analytical solution of kdv equation. 1973

• Akira Hasegawa of AT&T Bell labs was the first to suggest that solitons could exist in optical fibers.

1998

• Linn Mollenauer and his team transmitted soliton pulse over 4,000 kilometers using Raman effect ,named after the Indians scientist Sir C.V. Ramang ,

1991

• Bell Lab research team transmitted soliton error-free at 2.5 GB over more than 14000 kilometers,using erbium optical fiber amplifiers (EOFA).

14000 kilometers,using erbium optical fiber amplifiers (EOFA). 1998

• Thierry Georges and his team at France Telecom R&D Center,combining optical solitons of diffrent wavelengths (wavelength division multiplexing).

solitons of diffrent wavelengths (wavelength division multiplexing). 2001

• The practical use of soliton became a reality when Algety Telecom deployed submarine telecommunications equipment in Europe carrying real traffic using John Scott Russell's solitary wave

John Scott Russell s solitary wave 2002

• Alexander V. Buryak study on Optical solitons due to quadratic nonlinearities from basic physics to futuristic applications

2003

Kivshar Agrawal published a book by the title of Optical solitons : From fibres to photonic crystals

2004

• Akira Hasegaw studied on the Effect of polarization mode dispersion in optical soliton transmission in fibers

soliton transmission in fibers 2005

• M. F. Ferreira worked on optical Solitons in Fibers for Communication Systems to solve a long distance transmission

2006

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5

1.3 Problem Statement

In order to understand why optical solitons are needed in optical fiber

communication system, the problems that limit the distance and/or capacity of optical

data transmission should be considered. A fiber-optic transmission line consists of

transmitter and a receiver connected with each other by a transmission optical fibers

which have chromatic dispersion, losses (attenuation of signal), and nonlinearity that

lead to distortion of signal [13]. Due to the fact that optical receiver has a finite

sensitivity, the signal should have a high-enough level to achieve error-free performance

of the system. On the other hand by increasing the signal level, nonlinear effect in the

fiber also increase. To compensate these problem, the optical amplifiers is needed along

the transmission line therefore, a new source of errors will be introduced to the system

[14].

To keep the signal to noise ratio (SNR) high enough for the error-free system

performance, one has to increase the signal level and hence reduce the potential

problems caused by the nonlinear effects. The idea of soliton transmission is to guide the

nonlinearity to the desired direction and used it for the desired benefit. When the soliton

pulses are used to as an information carrier, the effect of dispersion and nonlinearity

balance or compensate each other which can be satisfy by using dark soliton, then pulses

propagate through the fiber without changing their spectral and temporal shapes.

In addition, in the area of communication security, the power attenuation of the

output signal becomes a problem in terms of network security over the long distance

link, thus the high quality of the pulses again and return to zero (RZ) nature of the data

suggest dark soliton to be suitable candidate for all optical communication network

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To propose the use of dark soliton in dark soliton array resonators for secured

communication link

1.5

Scope of Research

We propose a system of dark soliton array (DSA) generated by using the

multiplexed darks soliton pulses which are input into micro ring resonator where the

dynamic dark solitons are controlled and the required array generated. The stable DSA

are obtained by using a series microring and nanoring resonators with some suitable

parameters. The various areas of applications such as dark-bright soliton conversion and

power amplification will be proposed and dark soliton array will be developed.

1.6

Significance of study

One of the interesting applications is optical communication which can be

secured by using the dark soliton input to the micro ring resonator. Also the ability to

slow down the propagation speed of the light, and stop or store optical pulses is

Figure

Table 1.1: Historical Review of Soliton

References

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