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ELECTROMAGNETICS AND APPLICATIONS Handouts: Info sheet (DRAFT), Syllabus (outline and schedule DRAFT) Lecture #1 slides (only this time) Luca Daniel
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L1-2 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “guided systems” Applications –digital electronics: e.g. analyze transients when you send a signal from the CPU chip to the GPU chip, or from your keyboard to your iPad CPU RAM GPU A/D D/A keyboard iPad
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L1-3 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “guided systems” Applications –digital electronics: e.g. analyze transients when you send a signal from the CPU chip to the GPU chip, or from your keyboard to your iPad –analog and biomedical electronics: e.g. match load of RF cables bringing signal from power amplifier to MRI coil antennas to avoid reflections CPU RAM GPU A/D D/A PA
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L1-4 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “guided systems” Applications –transport of light: e.g. fiber optics (around your globe and in your neighborhood cable company), –or on-chip silicon-photonics Fiber Communications Around the Globe Prof. Watts, MIT
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L1-5 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “guided systems” Applications –transport of electricity in power-lines –fluids in oil pipes, or blood in arteries and micro-fluidic channels Prof. Han, MIT
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L1-6 Course Outline and Motivations Electromagnetics: –How to analyze, design and couple energy to/from resonators Applications –e.g. in cellphone receivers: electrical (LC) resonator filters –and MEMs resonators filters LNA ADC I Q LO Micron Technology, Inc
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L1-7 Course Outline and Motivations Electromagnetics: –How to analyze, design and couple energy to/from resonators Applications –optical resonators (e.g. lasers) Prof. Ippen, MIT
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L1-8 Course Outline and Motivations Electromagnetics: –How to analyze, design and couple energy to/from resonators Applications –acoustical resonators (e.g. musical instruments and vocal chords, and... your own shower “room”) d vocal chords
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L1-9 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “non-guided systems” Applications –wire antennas (e.g. inside your iPhone, or wireless router) –aperture antennas (e.g. satellite, radar, parabola TV)
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L1-10 Course Outline and Motivations Electromagnetics: –How to transport signals and power on “non-guided systems” Applications –acoustical antennas (e.g. rock concert loudspeaker)
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L3-11 Review of Fundamental Electromagnetic Laws Electromagnetic Waves in Media and Interfaces oWaves in homogeneous lossless and lossy media oPower flow and energy balance (Poynting Theorem) oWaves at interfaces Digital & Analog Communications oTEM transmission lines (Telegrapher eqn.) oTransients in digital communication wires oWaves in RF cables oTEM resonators Microwave Communications ometallic waveguides omicrowave cavity resonators Course Outline
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L3-12 Optical Communications Wireless Communications oshort dipole radiation in near & far field oreceiving and transmitting antennas oarray of antennas owireless communication links oaperture antennas, and understand diffraction Acoustics Course Outline (continue…)
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L1-13 Course Overview and Motivations Maxwell Equations (review from 8.02) –in integral form –in differential form –EM waves in homogenous lossless media –EM Wave Equation –Solution of the EM Wave equation Uniform Plane Waves (UPW) Complex Notation (phasors) –EM Waves in homogeneous lossy media Today’s Outline Next Time Today
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L1-14 Faraday’s Law: Maxwell’s Equations (in integral form) Electric field[volts / meter] = [V / m] Electric displacement[amperes sec / m 2 ] = [A s / m 2 ] Electric charge density[coulombs / m 3 ] = [C / m 3 ] Magnetic field[amperes / meter] = [A / m] Magnetic flux density[Tesla] = [T] = [Webers / m 2 ] = 10 4 [Gauss] Electric current density[amperes/m 2 ] = [A / m 2 ] Gauss’s Laws Ampere’s Law:
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L1-15 If the material properties ε, μ and σ vary with: Field direction Field intensity Position Frequency Time the media is called: Anisotropic Non-linear Inhomogeneous Dispersive Non-Stationary Types of Media
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L1-16 Maxwell’s Equations (in differential form) Stokes Theorem: Gauss Divergence Theorem:
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L1-17 0 Second derivative in space second derivative in time, therefore solution is any function with identical dependencies on space and time (up to a constant) Maxwell’s Equations (in homogeneous lossless media) 0 0 Faraday’s Law: Ampere’s Law: Gauss‘s Law is homogeus [ ] Constitutive Relations
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