شماره مدرك :
5200
شماره راهنما :
4870
پديد آورنده :
ابراهيمي علويجه، قاسم
عنوان :

بررسي حالت گذاري امواج در مواد پاشنده و كاربردهاي آن

مقطع تحصيلي :
كارشناسي ارشد
گرايش تحصيلي :
مخابرات
محل تحصيل :
اصفهان: دانشگاه صنعتي اصفهان، دانشكده برق و كامپيوتر
سال دفاع :
1388
صفحه شمار :
نه،95ص.:مصور،نمودار
يادداشت :
ص.ع.به فارسي
استاد راهنما :
رضا صفيان
استاد مشاور :
ابوالقاسم زيد آبادي نژاد
توصيفگر ها :
پيشرو , تندترين شيب , روش تفاضلات محدود حوزه ي زمان , تبديل وينگر-ويل محيط پاشنده
تاريخ نمايه سازي :
2/3/89
تاريخ ورود اطلاعات :
1396/09/29
كتابنامه :
كتابنامه
دانشكده :
مهندسي برق و كامپيوتر
كد ايرانداك :
ID4870
چكيده فارسي :
به فارسي و انگليسي: قابل رويت در نسخه ديجيتالي
چكيده انگليسي :
60 Analysis and Simulation of Transient State in Dispersive Materials and It s Applications Ghasem Ebrahimi ebrahimi ghasem@gmail com Date of Submission 2010 03 17 Department of Electrical and Computer Engineering Isfahan University of Technology Isfahan 84156 83111 Iran Degree M Sc Language Farsi Supervisor Reza Safian rsafian@cc iut ac ir Abstract Propagation of the electromagnetic fields in dispersive media has been extensively studied since the beginning of the century The earliest introductory research effort into the problem of dispersive wave propagation was conducted by Hamilton in 1839 when the concept of group velocity seems to have been first introduced The energy propagation velocity and its relation to the phase and group velocities is an important result of these studies The wave propagation mechanisms in a linear dispersive medium have been investigated analytically and validated empirically With the Lorentz model well established as a causal model of dielectric response Sommerfeld considered the propagation of a unit step function modulated scalar wave signal in a single resonance Lorentz model medium This leads to the derivation of the Sommerfeld precursor or forerunner which is the transient part of response Brillouin furthered Sommerfeld s research with more rigorous analysis and found a second set of forerunners called Brillouin precursor The fundamental study of Sommerfeld and Brillouin forms the basis of all further research in this field The most interesting result is that there is always a transient response which has no similarity to the main signal The transient response is totally determined by the medium parameters Wave propagation in dispersive media have been studied by approximate analytical methods which are not valid in some region In this thesis the finite difference time domain method as a numerical technique is utilized to investigate the transient response and the effects of medium parameters of Lorentz model on wave propagation The instantaneous frequency is derived by Wigner Ville method Precursors exhibit some interesting features The main feature is low propagation loss in comparison with the main signal Therefore precursors can be used to penetrate in Debye type media such as water wet soil for telecommunication or detection purposes Precursors could be used in microwave heating applications as the source which increases the performance because these waveforms attenuate nonexponentially Therefore these signals could penetrate more than other signals and warm up the medium uniformly In this thesis a comparison between this particular pulse and a general excitation modulated rectangular pulse will be presented Finite difference time domain simulations under a specific algorithm for calculation of temperature distribution pattern of microwave heating are employed to evaluate the performance of precursor based excitation and to compare it with modulated rectangular pulse Based on the simulated results the temperature distribution due to the propagation of the double Brillouin pulse spreads further inside the medium compared to other signals such as sinusoidal modulated rectangular pulse This is useful in the microwave heating applications where we need to warm up points deep inside a dispersive medium Keywords precursors steepest descent method FDTD wigner ville Distribution dispersive media
استاد راهنما :
رضا صفيان
استاد مشاور :
ابوالقاسم زيد آبادي نژاد
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