Examples of using Scriptstyle in English and their translations into French
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Colloquial
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Official
energy levels comparable to, or beyond the Planck energy E Pl∼ 1.22× 10 19{\displaystyle\scriptstyle E_{\ text{ Pl}}\ sim 1.22\times 10^{19}}
the fuel value has to be v e 2/ 2{\displaystyle\scriptstyle{ v_{\ text{ e}}^{ 2}
R→ R{\displaystyle\scriptstyle\varphi\colon\mathbb{R}\to\mathbb{R}} by φ( t)
The sudden approximation is valid when ζ≪ 1{\displaystyle\scriptstyle{\zeta\ll 1}}(the probability of finding the system in a state other than that in which is started approaches zero), thus the validity condition is given by τ≪ ℏ Δ H¯{\displaystyle\tau\ll{\hbar\over\Delta{\bar{H}}}},
1⟩{\displaystyle\scriptstyle{|1\rangle}} and|
Bailey and Kostelecky(2006) constrained Lorentz violations down to 10- 9{\displaystyle\scriptstyle 10^{-9}} by analyzing the perihelion shifts of Mercury
E b{\displaystyle\scriptstyle{E_{b}}} is the magnitude of the electrical field of the incoming electromagnetic wave.
By taking a∞{\displaystyle\scriptstyle a\,=\,\infty} we normally recover the usual summation for convergent series.
in which τ{\displaystyle\scriptstyle{\tau}} is very large(adiabatic,
15 A U{\displaystyle\scriptstyle r\,<\, 15AU}
not the case and they are misaligned by an angle ψ{\displaystyle\scriptstyle{\psi}}, the induced voltage will be multiplied by cos ψ{\displaystyle\scriptstyle{\cos\psi.
t 1){\displaystyle\scriptstyle{\psi x, t_{1.
The adiabatic theorem states that the modification to the system depends critically on the time τ t 1- t 0{\displaystyle\scriptstyle{\tau= t_{ 1}- t_{ 0}}} during which the modification takes place.
of the disk in the near infrared I{\displaystyle\scriptstyle I} as a function of projected distance r{\displaystyle\scriptstyle r} from the star follows a characteristic shape.
R a{\displaystyle\scriptstyle{R_{a}}} is the series resistive part of the antenna impedance Z a{\displaystyle\scriptstyle{Z_{a}}\.
However, it is now located in the main lobe of the cardinal sine, whose width is approximately T′≈ 1 Δ f{\displaystyle\scriptstyle T'\,\approx\,{\frac{1}{\Delta f.
For a rapidly increased spring constant, the system undergoes a diabatic process( d k d t→∞){\displaystyle\scriptstyle{\left({\frac{dk}{dt}}\rightarrow\infty\right)}} in which the system has no time to adapt its functional form to the changing conditions.
n 0{\displaystyle\scriptstyle{n=0}}, remains in the ground state as the potential energy curve is compressed;
with a RMS velocity dependence limit of(- 5± 12)× 10- 5{\displaystyle\scriptstyle(-5\pm 12)\times 10^{-5}},
c{\displaystyle\scriptstyle{\frac{|v-c|}{c}}}< 10-9, see measurements of neutrino speed.