「Dimensionless」の共起表現(1語右で並び替え)

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「Dimensionless」の共起表現一覧(1語右で並び替え)

Dimensionless

1語右で並び替え

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This relationship leaves Strouhal dimensionless, although a dimensionless approximation is
is an empirical loss coefficient, which is dimensionless and has a value between zero and one, 0 ≤
Fugacity coefficients are dimensionless and can be obtained experimentally at spec
The operators whose coefficients are dimensionless are called marginal operators in the conte
It is an open question as to why this [ dimensionless] constant arises so universally and what m
Cd is the drag coefficient (a dimensionless constant, usually on the order of 0.02 to
definition of worlds are the values of the dimensionless constants of Nature.
ease in temperature to the increase in the dimensionless entropy measured in bits.
It is a dimensionless expression of the pulsatile flow frequency
3 dimensionless first order equations can define the shape
engineering, the Leverett J-function is a dimensionless function of water saturation describing th
tion of why the fine structure constant, a dimensionless fundamental constant, has a value nearly e
The Dean number is a dimensionless group in fluid mechanics, which occurs in
with Mi being the ( dimensionless) Madelung constant of the ith ion
This standard specified a dimensionless nominal size, which approximately correspo
Reynolds number (a dimensionless number describing the fluid flow regime)
The Womersley number is a dimensionless number in biofluid mechanics.
nerally, energy conversion efficiency is a dimensionless number between 0 and 1.0, or 0 to 100%.
The Cavitation number is a dimensionless number used in flow calculations.
Lewis number is a dimensionless number defined as the ratio of thermal dif
In fluid mechanics, the Roshko number is a dimensionless number describing oscillating flow mechani
The Weissenberg number is a dimensionless number used in the study of viscoelastic f
The Lockhart-Martinelli parameter is a dimensionless number used in internal two-phase flow cal
The Marangoni number (Mg) is a dimensionless number named after Italian scientist Carlo
The Ruark number (RU) is a dimensionless number seen in fluid mechanics.
, named for Carl-Gustav Arvid Rossby, is a dimensionless number used in describing fluid flow.
The dimensionless number is the ratio of the relaxation time
The Ekman number is a dimensionless number used in describing geophysical phen
led the mass transfer Nusselt number) is a dimensionless number used in mass-transfer operation.
The Ohnesorge number, Oh , is a dimensionless number that relates the viscous forces to
so known as the Suratman number (Su), is a dimensionless number used in the characterization of fre
the physicist Augustin-Jean Fresnel, is a dimensionless number occurring in optics, in particular
That is, a dimensionless number representing how much of a chemical
mathematician George Gabriel Stokes, is a dimensionless number corresponding to the behavior of pa
The Stanton number, St or CH, is a dimensionless number that measures the ratio of heat tra
o as Galileo number (see discussion), is a dimensionless number named after Italian scientist Galil
nics, the Rayleigh number for a fluid is a dimensionless number associated with buoyancy driven flo
s, the Ericksen number denoted by Er, is a dimensionless number used to describe the deformation of
The Bulk Richardson Number (BRN) is a dimensionless number in meteorology relating vertical st
ry physical quantity expressed simply as a dimensionless number, so it is not surprising that there
The lift coefficient is a dimensionless number.
n's constant could be expressed as a fixed dimensionless number.
to 1/12 of the mass of carbon-12 and is a dimensionless number.
They are dimensionless numbers.
It is a very important dimensionless parameter in analyzing Natural or Free con
It is a dimensionless parameter that compares the rate of absorp
Atomic weight (symbol: Ar) is a dimensionless physical quantity, the ratio of the averag
Dimensionless quantities are often defined as products o
tities have dimension 1 and are said to be dimensionless quantities.
The oscillator strength is a dimensionless quantity to express the strength of the tr
ystems which share the same description by dimensionless quantity are equivalent.
The Chandrasekhar number is a dimensionless quantity used in magnetic convection to re
of a centrally symmetric convex body is a dimensionless quantity that is associated with the body
the true airspeed to the speed of sound, a dimensionless quantity called Mach number.
However atomic weight is a dimensionless quantity, and cannot take the units of gra
Though RI is a dimensionless quantity, it is typically reported as nD20
The decibel is a dimensionless quantity.
physical quantities, particle number is a dimensionless quantity.
ave dimensions L (length), the result is a dimensionless quantity.
The dimensionless ratio of the black hole spin to the black
ejan number (Be), proposed as name for the dimensionless ratio of fluid friction irreversibility di
From these experiments came the dimensionless Reynolds number for dynamic similarity - t
where Ro is the dimensionless Roshko number, St is the dimensionless Str
pressing the composition of a mixture in a dimensionless size (mass fraction is another).
where St is the dimensionless Strouhal number, f is the frequency of vor
has units of pressure, to strain, which is dimensionless; therefore, Young's modulus has units of p
In the dimensionless units commonly employed in theoretical phy
eating performance is typically reduced to dimensionless units as the Coefficient of Performance.
ion in a vacuum in the same field; it is a dimensionless value, as it is relative to a vacuum perme