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The KPZ equation describes the evolution of this interface over time.
The KPZ equation describes the evolution over time of the interface between two substances.
While one side of the equation describes the primes, the other is controlled by zeros.
Washburn's Equation describes how liquid moves through the biscuit, while a team of mechanical engineers used a gold-plated digestive to figure out how best to dunk.
His adaptation of the wave equation describes electrons, for example, not as a well-defined object in space but as quantum waves for which it is only possible to describe probabilities for position, momentum or other basic properties.
Each equation describes the state change.
This equation describes the relationship between industrial employment and income.
A second order differential equation describes the entire process.
Forchheimer's equation describes this flow in isotropic media.
Heat equation describes the flow of heat by conduction through a stationary homogeneous, isotropic material.
The DSR equation describes how to downward continue a wave-field one depth step.
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