## The Effect of Dimensional Perturbations on the Frequencies of the TEomn Modes in a Cylindrical Cavity |

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aret average axial direction axial perturbation Bessel coefficients Bessel function Bol Experiment cal Cavity cavity depends coefficients of h(r components of g(z contours and separation coupling holes cylindrical cavity determine h(r determining the velocity diameter dL and dR dRjj EFFECT OF DIMENSIONAL effective dimensions effective length effective radius Eliminating the Perturbation Eliminating the Radius end plates Eqs.(ll Essen fective radius find dL Fourier functions g(z given byt given mode givest havet infinite series irregularities known dimension large number measure the frequencies measured frequencies microwave cavity method mode of excitation number of equations number of modes obtain the velocity perfectly plane perturbation effects Perturbation Method perturbations according plates are perfectly quantities radial field distribution radial perturbation function radius contour Radius Measurement reference plane sane sin2 nT sions Solution for g(z source of error spacer rods Stanford University tho number unknown surface velocity of light velocity of propogation