Category
page 1Conservation equations
Kirchhoff's circuit laws
relations between currents and voltages on sections of any electrical circuit

advection
In the fields of physics, engineering, and earth sciences, advection is the transport of a substance or quantity by bulk motion of a fluid. The properties of that substance are carried with it. Generally the majority of the advected substance is also a fluid. The properties that are carried with the advected substance are conserved properties such as energy. An example of advection is the transport of pollutants or silt in a river by bulk water flow downstream. Another commonly advected quantity is energy or enthalpy. Here the fluid may be any material that contains thermal energy, such as wat
continuity equation
equation constraining a quantity to flow only via adjacent locations; can express a locality principle
Burgers' equation
partial differential equation
Rankine–Hugoniot conditions
concept in physics
traffic flow
study of interactions between travellers and infrastructure
Zero-energy universe
hypothesis that the total amount of energy in the universe is exactly zero
Riemann problem
mathematical problem
rarefaction
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An example of rarefaction is also as a Phase (waves)|phase in a [[sound wave or phonon. Half of a sound wave is made up of the compression of the medium, and the other half is the decompression or rarefaction of the medium.]]
Rarefaction is the reduction of an item's density, the opposite of compression. Like compression, which can travel in waves (sound waves, for instance), rarefaction waves also exist in nature. A common rarefaction wave is the area of low relative pressure following a shock wave (see picture).
Prandtl–Meyer expansion fan
phenomenon in fluid dynamics
Riemann invariant
quantity that is constant along characteristic curves in a system of conservation equations
Buckley–Leverett equation
conservation law for two-phase flow in porous media