method

photometry

Photometry is the measurement of light intensity, used in quantum optics, imaging, and detecting photon events.
41 related articles · 3 formulas · 6 who worked here

Description

Photometry is measuring the brightness of light. How the eye senses night is darker than day.

History

Visual photometry began with John Herschel's estimates of stellar brightness in the 19th century. Photoelectric photometry emerged in the mid-20th century. CCD photometry from the 1980s revolutionized the field. Space telescopes such as Kepler (led by William Borucki) discovered thousands of exoplanets via the transit method.

How it works

Measurement of light intensity passing through filters, in digital form. Noises (photon, readout) limit accuracy. Light curves are analyzed to detect periodic signals. It is used in standardizing stellar magnitudes, photometric systems (UBVRI), and calibration.

Fun fact

The most precise photometry notices a star dimming by as little as 0.01%.

Concept graph →

Formulas

$$g^{(2)}(\tau) = \frac{\langle \hat{a}^\dagger(\tau) \hat{a}^\dagger(\tau+\Delta\tau) \hat{a}(\tau+\Delta\tau) \hat{a}(\tau) \rangle}{\langle \hat{a}^\dagger \hat{a} \rangle^2}$$
Measures intensity correlations and photon statistics.
What is in the formula
g^(2)variableSecond-order correlation function — second order correlation function
τvariableTime argument — time second
ΔτvariableTime delay — time second
â†(τ)variableCreation operator at time τ — creation operator
â(τ)variableAnnihilation operator at time τ — annihilation operator
⟨...⟩operatorQuantum mechanical expectation value — expectation value
g^{(2)}_c(τ,τ+δτ)=\frac{\langle\hat{c}^\dagger(τ)\hat{c}^\dagger(τ+δτ)\hat{c}(τ+δτ)\hat{c}(τ)\rangle}{\langle\hat{c}^\dagger\hat{c}\rangle^2}=1+\frac{σ_c^2-\bar · 2607.15964v1
$$\text{DM} = \int_0^z n_e(z') \, \frac{c \, dz'}{H(z')}$$
Dispersion measure is the integral of electron density over redshift-dependent path length.
What is in the formula
n_e(z')variableelectron number density at redshift z' — electron number density per cubic metre
zvariablesource redshift — redshift
z'variableintegration variable redshift — redshift
cconstantspeed of light in vacuum — speed of light = 299792458 metre per second
∫operatorsummation over redshift from 0 to z — integral operator
\langledm_{\rmigm}\rangle=\frac{3ch_0ω_b}{8πgm_p}\int_0^z\frac{f_{\rmigm}(z')f_e(z')(1+z')}{\sqrt{ω_m(1+z')^3+ω_\lambda}}dz' · 2606.22390
$$\alpha = \frac{I_1}{I_2}$$
Ratio of two measured intensities.
What is in the formula
αvariableRatio of intensities — intensity ratio
I_1variableFirst intensity — intensity watt per metre squared
I_2variableSecond intensity — intensity watt per metre squared
α=i_0^{\bar{ν}_e}/i_0^{ν_e} · 2607.12558

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