Spherical Waves, Waves in a Nonuniform Media, and Multidimensional Waves
Akira Hirose, Karl E. Lonngren
Abstract
Akira Hirose, Karl E. Lonngren
Abstract
We have frequently used the following representative waveform equation in order to describe several kinds of waves (waves on a string, sound waves in gases and solids, etc.) where 0 is the amplitude of the sinusoidal displacement wave. The amplitude 0 is a constant that is specified by the source of the waves which may be a speaker for sound waves in air. For a wave equation, we observe the same amplitude 0 everywhere along the wave that is propagating in a lossless media. Such waves are called one-dimensional or plane waves. The terminology of a plane wave results from the fact that all points transverse to the direction of propagation reside in a plane.
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We have frequently used the following representative waveform equation in order to describe several kinds of waves (waves on a string, sound waves in gases and solids, etc.) where 0 is the amplitude of the sinusoidal displacement wave. The amplitude 0 is a constant that is specified by the source of the waves which may be a speaker for sound waves in air. For a wave equation, we observe the same amplitude 0 everywhere along the wave that is propagating in a lossless media. Such waves are called one-dimensional or plane waves. The terminology of a plane wave results from the fact that all points transverse to the direction of propagation reside in a plane.
Key concepts: Mechanical wave, Longitudinal wave, Rayleigh wave, Love wave, Physics, Plane wave, Lamb waves, Gravity wave