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000644464 0247_ $$2arXiv$$aarXiv:2501.12802
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000644464 041__ $$aEnglish
000644464 088__ $$2arXiv$$aarXiv:2501.12802
000644464 1001_ $$0P:(DE-HGF)0$$aIvanyan, Mikayel$$b0
000644464 1112_ $$a2025 Photonics & Electromagnetics Research Symposium - Spring$$cAbu Dhabi$$d2025-05-04 - 2025-05-08$$g (PIERS-Spring)$$wUnited Arab Emirates
000644464 245__ $$aHelical Motion of a Particle in a Multilayer Cylindrical Waveguide
000644464 260__ $$bIEEE$$c2025
000644464 300__ $$a11
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000644464 4900_ $$2Author$$a2871705
000644464 500__ $$a10 pages, 6 figures
000644464 520__ $$aAn algorithm for calculating the radiation field of a charged point particle performing a helical motion in an infinite cylindrical waveguide with a multilayer side wall is found. The number of layers and their filling is arbitrary. The axis of the helical is aligned with the axis of the waveguide, so that the geometry of the problem has cylindrical symmetry. Explicit expressions for modal frequency distributions and equations for resonant frequencies for single-layer and double-layer waveguides are given. Examples of graphical constructions of modal frequency distributions of modes for single-layer (resistive), double-layer (metal-dielectric) and triple-layer (metal-dielectric with internal NEG coating) waveguides are presented.
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000644464 650_7 $$2autogen$$aWaveguide components
000644464 650_7 $$2autogen$$aResonant frequency
000644464 650_7 $$2autogen$$aNonhomogeneous media
000644464 650_7 $$2autogen$$aMinimization
000644464 650_7 $$2autogen$$aMathematical models
000644464 650_7 $$2autogen$$aTrajectory
000644464 650_7 $$2autogen$$aCoatings
000644464 650_7 $$2autogen$$aElectromagnetics
000644464 650_7 $$2autogen$$aSprings
000644464 650_7 $$2autogen$$aPhase distortion
000644464 650_7 $$2autogen$$aHelical Motion
000644464 650_7 $$2autogen$$aCylindrical Waveguide
000644464 650_7 $$2autogen$$aImpedance
000644464 650_7 $$2autogen$$aResonance Frequency
000644464 650_7 $$2autogen$$aRadiation Field
000644464 650_7 $$2autogen$$aGeometry Of The Problem
000644464 650_7 $$2autogen$$aConstruct Examples
000644464 650_7 $$2autogen$$aInfinity
000644464 650_7 $$2autogen$$aOuter Layer
000644464 650_7 $$2autogen$$aInner Wall
000644464 650_7 $$2autogen$$aSolution Of Equation
000644464 650_7 $$2autogen$$aFree Space
000644464 650_7 $$2autogen$$aGeneral Solution
000644464 650_7 $$2autogen$$aVelocity Components
000644464 650_7 $$2autogen$$aRelative Permeability
000644464 650_7 $$2autogen$$aDielectric Layer
000644464 650_7 $$2autogen$$aParticle Velocity
000644464 650_7 $$2autogen$$aBessel Function
000644464 650_7 $$2autogen$$aMaxwell’s Equations
000644464 650_7 $$2autogen$$aElectrical Components
000644464 650_7 $$2autogen$$aTE Mode
000644464 650_7 $$2autogen$$aInhomogeneous Equation
000644464 650_7 $$2autogen$$aTangential Components
000644464 650_7 $$2autogen$$aAmplitude Distribution
000644464 650_7 $$2autogen$$aCylindrical Coordinate System
000644464 650_7 $$2autogen$$aExpansion Terms
000644464 650_7 $$2autogen$$aTrajectories In Space
000644464 650_7 $$2autogen$$aTranslational Motion
000644464 650_7 $$2autogen$$aSmooth Curve
000644464 650_7 $$2autogen$$aCylindrical Surface
000644464 693__ $$0EXP:(DE-MLZ)NOSPEC-20140101$$5EXP:(DE-MLZ)NOSPEC-20140101$$eNo specific instrument$$x0
000644464 7001_ $$0P:(DE-H253)PIP1006410$$aGrigoryan, Bagrat$$b1
000644464 7001_ $$0P:(DE-H253)PIP1081252$$aGrigoryan, Armen$$b2
000644464 7001_ $$0P:(DE-HGF)0$$aAslyan, Lusine$$b3
000644464 7001_ $$0P:(DE-HGF)0$$aAvagyan, Vardan$$b4
000644464 7001_ $$0P:(DE-HGF)0$$aBabujyan, Hrach$$b5
000644464 7001_ $$0P:(DE-HGF)0$$aArutunian, Suren$$b6
000644464 7001_ $$0P:(DE-H253)PIP1002625$$aFloettmann, Klaus$$b7
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000644464 773__ $$a10.1109/PIERS-Spring66516.2025.11276786
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