| 1. | In the special case of a homogeneous medium, the transmission function becomes
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| 2. | For this flow of a homogeneous medium, density and viscosity are constants.
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| 3. | These representations are for a homogeneous medium, an approximation in an inhomogeneous medium.
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| 4. | So, in a spatially homogeneous medium, time variations can lead to frequency variations.
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| 5. | The rays have the simplest form in a homogeneous medium, where they are straight lines.
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| 6. | A single equation using 4 ?4 matrices is necessary and sufficient for any homogeneous medium.
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| 7. | That is, the scatterer is treated as a perturbation to free space or to a homogeneous medium.
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| 8. | Heat diffuses from the source following the above equation and solution in an homogeneous medium follows a Gaussian distribution.
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| 9. | The Placzek transient occurs when a population of monoenergetic neutrons of energy E elastically scatter within a homogeneous medium.
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| 10. | In 1902, James Jeans found the length scale required for gravitational perturbations to grow in a static nearly homogeneous medium.
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