The group velocity of electromagnetic waves traveling through a gas is given by: o dK 1 VK 2K do. Where K is the dielectric constant of the gas and is related to the refractive index(n) as K =n² . The frequency dependence of the dielectric constant of the gas can be expressed as A 1 K =1+ =1+ (@; - o*) 2лс 2лх3x10° Where w. = 17.78x10"radians (i.e. 2 1.06um) 1.06x10- A =0.8982 → A =0.8982o, rad a) Determine the wavelength (in nanometers) at which the group velocity equals the phase velocity b) Determine the group velocity (in meters/second) for the gas at the wavelength of part a. c) Determine the refractive index of the gas at the wavelength of part a
The group velocity of electromagnetic waves traveling through a gas is given by: o dK 1 VK 2K do. Where K is the dielectric constant of the gas and is related to the refractive index(n) as K =n² . The frequency dependence of the dielectric constant of the gas can be expressed as A 1 K =1+ =1+ (@; - o*) 2лс 2лх3x10° Where w. = 17.78x10"radians (i.e. 2 1.06um) 1.06x10- A =0.8982 → A =0.8982o, rad a) Determine the wavelength (in nanometers) at which the group velocity equals the phase velocity b) Determine the group velocity (in meters/second) for the gas at the wavelength of part a. c) Determine the refractive index of the gas at the wavelength of part a
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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