the gauge as used in the definition of the Henstock-Kurzweil integral, also known as the gauge integral;
in fractal geometry, a synonym for dimension function;
in control theory and dynamical systems, a synonym for Lyapunov candidate function;
in gauge theory, a synonym for gauge symmetry.
a type of Minkowski functional
Topics referred to by the same term
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mathematics, gaugefunction may refer to the gauge as used in the definition of the Henstock-Kurzweil integral, also known as the gauge integral; in fractal...
potentials is a gauge (more precisely, gauge potential) and a scalar function ψ used to change the gauge is called a gaugefunction.[citation needed]...
constant value can be understood as a function of a certain parameter, the output of which is always the same). Gauge theories are important as the successful...
A gauge theory is a type of theory in physics. The word gauge means a measurement, a thickness, an in-between distance (as in railroad tracks), or a resulting...
analysis, a Minkowski functional (after Hermann Minkowski) or gaugefunction is a function that recovers a notion of distance on a linear space. If K {\displaystyle...
mechanically are called pressure gauges, vacuum gauges or compound gauges (vacuum & pressure). The widely used Bourdon gauge is a mechanical device, which...
In electromagnetism, the Lorenz gauge condition or Lorenz gauge (after Ludvig Lorenz) is a partial gauge fixing of the electromagnetic vector potential...
The Pirani gauge is a robust thermal conductivity gauge used for the measurement of the pressures in vacuum systems. It was invented in 1906 by Marcello...
quantum chromodynamics, a non-Abelian gauge theory based on the symmetry group SU(3), has the following β function: β ( g ) ≡ 1 Λ d g d Λ = g 3 16 π 2 (...
set function satisfying ϕ ( ∅ ) = 0. {\displaystyle \phi (\emptyset )=0.} This is the Hausdorff measure of S {\displaystyle S} with gaugefunction ϕ ,...
In mathematics, a multivalued function (also known as a multiple-valued function) is a function that has two or more values in its range for at least...
terms in place of "Euclidean function", such as "degree function", "valuation function", "gaugefunction" or "norm function". Some authors also require...
dimension function (also known as a gaugefunction) is a tool in the study of fractals and other subsets of metric spaces. Dimension functions are a generalisation...
A strain gauge (also spelled strain gage) is a device used to measure strain on an object. Invented by Edward E. Simmons and Arthur C. Ruge in 1938, the...
Frontier Railway zone of the Indian Railways. The railway gaugefunctioned here is broad gauge. The station consists of single diesel line". It is one of...
gauge covariant derivative transforms similarly. The functions θn here are similar to the gaugefunction χ(r, t) when changing the electromagnetic four-potential...
U=\exp \left({\frac {iq\Lambda }{\hbar c}}\right)} and Λ = Λ(x,t) is the gaugefunction. The angular momentum operator is L = r × p {\displaystyle L=r\times...
In quantum mechanics and quantum field theory, the propagator is a function that specifies the probability amplitude for a particle to travel from one...
Liver function tests (LFTs or LFs), also referred to as a hepatic panel, are groups of blood tests that provide information about the state of a patient's...
of calibers and gauges ranging from 5.5 mm (.22 inch) to up to 5 cm (2.0 in), though the 12-gauge (18.53 mm or 0.729 in) and 20-gauge (15.63 mm or 0.615 in)...
A depth gauge is an instrument for measuring depth below a vertical reference surface. They include depth gauges for underwater diving and similar applications...
the speedometer, tachometer, odometer, engine coolant temperature gauge, and fuel gauge, turn indicators, gearshift position indicator, seat belt warning...
also have internal gauge symmetries. Supersymmetric gauge theory generalizes this notion. A gauge theory is a field theory with gauge symmetry. Roughly...
In physics, lattice gauge theory is the study of gauge theories on a spacetime that has been discretized into a lattice. Gauge theories are important in...