# Stars/Sun/Heliognosy

< Stars‎ | Sun
This graph shows the temperature and density of the Sun's atmosphere from Skylab observations. Credit: John A. Eddy, NASA.

The Sun is sometimes called Sol and other times Helio. Heliognosy is the science of the Sun's composition or constitution.

The image at the right describes graphically the temperature and density of the Sun's atmosphere from the photosphere upwards. "The Sun's photosphere has a temperature between 4500 and 6000 K[1] (with an effective temperature of 5777 K) and a density of about [2 x 10-4kg/m3",[2] where other stars may have hotter or cooler photospheres.

## Helionomy

Astronomy of the Sun may be called helionomy.

## Colors

Def. "the natural medium emanating from the sun and other very hot sources (now recognised as electromagnetic radiation with a wavelength of 400-750 nm), within which vision is possible"[3] is called light.

Def. "emitting light""emitting light"[4] is called luminous.

## Minerals

"In the 1920s, Payne [3] and Russell [4] reported that the Sun’s atmosphere consisted mostly of hydrogen (H) and helium (He), but Hoyle [5] notes that he and others "in the astronomical circles to which I was privy" (p. 153) continued until after the Second World War to believe that the Sun was made mostly of iron. Then Hoyle notes that "much to my surprise" (p. 154), the high-hydrogen, low-iron model was suddenly adopted without opposition."[5]

## Theoretical heliognosy

This image is a theory for the interior of the Sun. Credit: NASA.

Def. "[a] luminous celestial body, made up of plasma (particularly hydrogen and helium) and having a spherical shape"[6] is called a star.

"Depending on context the sun may or may not be included."[6]

In the model shown at right the Sun and regions around it are labeled.

## Cores

The core of the Sun is considered to extend from the center to about 0.2 to 0.25 solar radius.[7] It is the hottest part of the Sun and of the Solar System. It has a density of up to 150 g/cm³ (150 times the density of liquid water) and a temperature of close to 15,000,000 kelvin 15 MK. The core is made of hot, dense gas in the plasmic state. The core, inside 0.24 solar radius, generates 99% of the fusion power of the Sun. It is in the core region that solar neutrinos may be produced.

"The mean rotation rate sensed by the asymptotic g modes, Ωg = 1277±10 nHz, is a weighted average below the convection zone (r ≤ rcz). This leads to a mean value of the rotation rate below rc, of 1644 ± 23 nHz (one-week period), that is, a mean rotation of the solar core that is 3.8 ± 0.1 times faster than the mean radiative zone rotation."[8]

## Radiative zones

The radiation zone or radiative zone is a layer of a star's interior where energy is primarily transported toward the exterior by means of radiative diffusion, rather than by convection.[9] Energy travels through the radiation zone in the form of electromagnetic radiation as photons. Within the Sun, the radiation zone is located in the intermediate zone between the solar core at .2 of the Sun's radius and the outer convection zone at .71 of the Sun's radius.[9]

Matter in a radiation zone is so dense that photons can travel only a short distance before they are absorbed or scattered by another particle, gradually shifting to longer wavelength as they do so. For this reason, it takes an average of 171,000 years for gamma rays from the core of the Sun to leave the radiation zone. Over this range, the temperature of the plasma drops from 15 million K near the core down to 1.5 million K at the base of the convection zone.[10]

Within a radiative zone, the temperature gradient—the change in temperature (T) as a function of radius (r)—is given by:

${\displaystyle {\frac {{\text{d}}T(r)}{{\text{d}}r}}\ =\ -{\frac {3\kappa (r)\rho (r)L(r)}{(4\pi r^{2})(16\sigma )T^{3}(r)}}}$

where κ(r) is the opacity, ρ(r) is the matter density, L(r) is the luminosity, and σ is the Stefan–Boltzmann constant.[9] Hence the opacity (κ) and radiation flux (L) within a given layer of a star are important factors in determining how effective radiative diffusion is at transporting energy. A high opacity or high luminosity can cause a high temperature gradient, which results from a slow flow of energy. Those layers where convection is more effective than radiative diffusion at transporting energy, thereby creating a lower temperature gradient, will become convection zones.[11]

## Convection zones

The convection zone of a star is the range of radii in which energy is transported primarily by convection. Stellar convection consists of mass movement of plasma within the star which usually forms a circular convection current with the heated plasma ascending and the cooled plasma descending. This is the granular zone in the outer layer of a star.

The solar dynamo is the physical process that generates the Sun's magnetic field. The Sun is permeated by an overall dipole magnetic field, as are many other celestial bodies such as the Earth. The dipole field is produced by a circular electric current flowing deep within the star, following Ampère's law. The current is produced by shear (stretching of material) between different parts of the Sun that rotate at different rates, and the fact that the Sun itself is a very good electrical conductor (and therefore governed by the laws of magnetohydrodynamics).

## Photospheres

Def. "[a] visible surface layer of a star, and especially that of a sun"[12] is called a photosphere.

"When we speak of the surface of the Sun, we normally mean the photosphere."[13] "[T]he photosphere may be thought of as the imaginary surface from which the solar light that we see appears to be emitted. The diameter quoted for the Sun usually refers to the diameter of the photosphere."[13] The photosphere emits visual, or visible, radiation.

Illumination of the Sun's photosphere is in part by gamma rays. Each gamma ray [that interacts with the photosphere] is converted into several million photons of visible light. At the visible surface of the Sun, the temperature has dropped to 5,700 K and the density to only 0.2 g/m3 (about 1/6,000th the density of air at sea level).[14]

The tremendous power output of the Sun is not due to its high power per volume, but instead due to its large size. Above the photosphere visible sunlight is free to propagate into space, and its energy escapes the Sun entirely. The change in opacity is due to the decreasing amount of H ions, which absorb visible light easily.[15] Conversely, the visible light we see is produced as electrons react with hydrogen atoms to produce H ions.[16][17] The photosphere has a particle density of ~1023 m−3 (this is about 0.37% of the particle number per volume of Earth's atmosphere at sea level; however, photosphere particles are electrons and protons, so the average particle in air is 58 times as heavy).

## Photosphere volumes

R⊙eq ≈ 6.955 x 105 km. The thickness of the photosphere is about 400 km. R⊙p ≈ 6.951 x 105 km.

${\displaystyle V_{\odot p}={\frac {4\pi }{3}}[R_{\odot eq}^{3}-R_{\odot p}^{3}]km^{3},}$
${\displaystyle V_{\odot p}={\frac {4\pi }{3}}[6.955^{3}-6.951^{3}]\times 10^{15}km^{3},}$
${\displaystyle V_{\odot p}={\frac {4\pi }{3}}(0.580)\times 10^{15}km^{3},}$
${\displaystyle V_{\odot p}=7.288\times 10^{15}km^{3}.}$

## Photosphere hydrogens

The density of the Sun is about 2 x 10-4 kg m-3. Or,

${\displaystyle \rho _{\odot p}=2\times 10^{-4}kg\cdot m^{-3},}$
${\displaystyle \rho _{\odot p}=2\times 10^{-4}kg\cdot [10^{-3}km]^{-3},}$
${\displaystyle \rho _{\odot p}=2\times 10^{5}kg\cdot km^{-3}.}$

One mole of H2 (gas) has a mass of 2.016 x 10-3 kg. The molar density of the photosphere may be

${\displaystyle \rho _{\odot p}={\frac {2\times 10^{5}kg}{2.016\times 10^{-3}kg/mole}}km^{-3},}$
${\displaystyle \rho _{\odot p}={\frac {2}{2.016}}{\frac {10^{5}}{10^{-3}}}{\frac {kg}{kg/mole}}km^{-3},}$
${\displaystyle \rho _{\odot p}=0.992\times 10^{8}moles\cdot km^{-3},}$
${\displaystyle \rho _{\odot p}=10^{8}moles\cdot km^{-3}.}$
${\displaystyle V_{\odot p}=7.288\times 10^{15}km^{3}.}$
${\displaystyle H_{2\odot p}=(10^{8}moles\cdot km^{-3})\cdot (7.288\times 10^{15}km^{3}),}$
${\displaystyle H_{2\odot p}=7.288\times 10^{23}moles.}$

### Constant volume specific heat capacity

For H2 (gas) the molar constant-volume heat capacity at 298 K is 20.18 J/(mol · K). At 2000 K it is about 25 J/(mol · K). Using a linear extrapolation,

${\displaystyle C_{V,m}=(2.83\times 10^{-3})TJ/(mol\cdot K^{2})+19.3J/(mol\cdot K),}$

for 5777 K, yields

${\displaystyle C_{V,m}=(2.83\times 10^{-3})(5777)J/(mol\cdot K)+19.3J/(mol\cdot K),}$
${\displaystyle C_{V,m}=35.6J/(mol\cdot K).}$

Before calculating the amount of energy or power necessary to heat the coronal clouds around the Sun, let's see if the influx of electrons from outside the heliosphere may be able to heat the surface of the photosphere (p) to 5777 K from 100 K.

${\displaystyle \Delta Q=[35.6J/(mol\cdot K)]\cdot (5777-100)K,}$
${\displaystyle \Delta Q=(35.6)\cdot (5677){\frac {J}{mole\cdot K}}{K},}$
${\displaystyle \Delta Q=2.02\times 10^{5}J/mole.}$
${\displaystyle 1J=6.24\times 10^{18}eV.}$
${\displaystyle \Delta Q=(2.02\times 10^{5}J/mole)\cdot (6.24\times 10^{18}eV/J),}$
${\displaystyle \Delta Q=(2.02)\cdot (6.24)\times 10^{5}\times 10^{18}eV/mole,}$
${\displaystyle \Delta Q=12.6\times 10^{23}eV/mole,}$
${\displaystyle \Delta Q=1.26\times 10^{24}eV/mole.}$

## Photosphere heating

${\displaystyle \Delta Q=1.26\times 10^{24}eV/mole.}$
${\displaystyle H_{2\odot p}=7.288\times 10^{23}moles.}$

Voyager 1 is 17,932,000,000 km (119.9 AU) from the Sun at RA 17.163h Dec +12.44°, ecliptic latitude of 34.9°.

For this laboratory example, let the electron flux be 2 e- cm-2 s-1 diffusing into our solar system from elsewhere in the galaxy. Each of these electrons has an energy of 10 MeV.

${\displaystyle \Phi _{e^{-}}=2e^{-}\cdot cm^{-2}\cdot s^{-1}\cdot {\frac {(10^{-2}\cdot m\times 10^{-3}\cdot km/m)^{-2}}{cm^{-2}}},}$
${\displaystyle \Phi _{e^{-}}=2e^{-}\cdot cm^{-2}\cdot s^{-1}\cdot {\frac {10^{10}\cdot km^{-2}}{cm^{-2}}},}$
${\displaystyle \Phi _{e^{-}}=2\times 10^{10}e^{-}\cdot km^{-2}\cdot s^{-1}.}$

If the electron flux measured by Voyager 1 is close to 2 e- cm-2 s-1 where each electron averages 10 MeV and these electrons are heading for the Sun, then each electron may strike the photosphere from anywhere in a sphere around the Sun.

To heat the photosphere to 5777 K takes

${\displaystyle \Delta Q=(1.26\times 10^{24}eV/mole)\cdot (7.288\times 10^{23}moles),}$
${\displaystyle \Delta Q=(1.26)\cdot (7.288)\times (10^{24}\times 10^{23})\cdot eV,}$
${\displaystyle \Delta Q=9.18\times 10^{47}eV.}$

The power (P) that may be deposited on the photospheric surface of the Sun is

${\displaystyle P_{e^{-}}=4\pi R_{Voyager1}^{2}\cdot \Phi _{e^{-}}\cdot (10MeV/e^{-}),}$
${\displaystyle P_{e^{-}}=4\pi (1.7932\times 10^{10}km)^{2}\cdot (2\times 10^{10}e^{-}\cdot km^{-2}\cdot s^{-1})\cdot (10MeV/e^{-}),}$
${\displaystyle P_{e^{-}}=(4\pi )\cdot (1.7932)^{2}\cdot 2\times (10^{20}\times 10^{10}\times 10^{7})\cdot (km^{2}\cdot e^{-}\cdot km^{-2}\cdot s^{-1}\cdot eV/e^{-}),}$
${\displaystyle P_{e^{-}}=80.8\times 10^{37}\cdot eV\cdot s^{-1},}$
${\displaystyle P_{e^{-}}=8.08\times 10^{38}eV\cdot s^{-1}.}$

The luminosity (in Watts, W) of the Sun is 3.846 x 1026 W. In eV/s this is

${\displaystyle L_{\odot }=3.846\times 10^{26}W\cdot (10^{7}erg/(s\cdot W))\cdot 6.24\times 10^{11}eV/erg,}$
${\displaystyle L_{\odot }=(3.846)\cdot (6.24)\times (10^{26}\times 10^{7}\times 10^{11})\cdot (W\cdot erg/(s\cdot W))\cdot eV/erg),}$
${\displaystyle L_{\odot }=24.0\times 10^{44}\cdot eV\cdot s^{-1},}$
${\displaystyle L_{\odot }=2.40\times 10^{45}\cdot eV\cdot s^{-1}.}$

If the energy of the incoming electrons is 700 MeV and the flux is 8.48 x 104 e- cm-2 s-1, then the power from the incoming electrons would be

${\displaystyle P_{e^{-}}=(8.08\times 10^{38}eV\cdot s^{-1})\cdot (70)\cdot (8.48/2\times 10^{4}),}$
${\displaystyle P_{e^{-}}=(8.08)\cdot (70)\cdot (4.24)\times (10^{4}\times 10^{38})eV\cdot s^{-1},}$
${\displaystyle P_{e^{-}}=2400\times 10^{42}eV\cdot s^{-1},}$
${\displaystyle P_{e^{-}}=2.40\times 10^{45}eV\cdot s^{-1}.}$

## Chromospheres

Diagram is of the Sun. Credit: Kelvinsong.

An annular eclipse happens when the moon is farthest from Earth. Because the moon is farther away, it appears smaller and does not block the entire view of the sun. Credit: Sefan Seip/NASA.{{fairuse}}

On the right is a model for the internal structure of the Sun.

The chromosphere (literally, "sphere of color") is the second of the three main layers in the Sun's atmosphere and is roughly 3,000 to 5,000 kilometers deep. The chromosphere's rosy red color is only apparent during eclipses. The chromosphere sits just above the photosphere and below the solar transition region. The layer of the chromosphere atop the photosphere is homogeneous. A forest of hairy-appearing spicules rise from the homogeneous layer, some of which extend 10,000 km into the corona above.

The density of the chromosphere is only 10−4 times that of the photosphere, the layer beneath, and 10−8 times that of the atmosphere of Earth at sea level. This makes the chromosphere normally invisible and it can be seen only during a total eclipse, where its reddish color is revealed. The color hues are anywhere between pink and red.[18] Without special equipment, the chromosphere cannot normally be seen due to the overwhelming brightness of the photosphere beneath.

The density of the chromosphere decreases with distance from the center of the Sun. This decreases exponentially from 1017 particles per cubic centimeter, or approximately 2×104
kg/m3
to under 1.6×1011
kg/m3
at the outer boundary.[19] The temperature decreases from the inner boundary at about 6,000 K[20] to a minimum of approximately 3,800 K,[21] before increasing to upwards of 35,000 K[20] at the outer boundary with the transition layer of the corona.

The image on the right of an annular eclipse shows the homogeneous layer of the chromosphere as a ring around the edge of the photosphere. The chromosphere is normally invisible and can be seen only during a total eclipse, where its reddish color is revealed. The color hues are anywhere between pink and red.

## Electromagnetics

"The electric-sun hypothesis assigns the solar body the role of anode - that of the higher-potential electrode - in a cosmical electric discharge."[22]

The "Sun is not an electrically isolated body in space, but the most positively charged object in the solar system, the center of a radial electric field."[23]

## Meteors

This computer-generated diagram of internal rotation in the Sun shows differential rotation in the outer convective region and almost uniform rotation in the central radiative region. Credit: Global Oscillation Network Group (GONG).

"Sun-grazing comets almost never re-emerge, but their sublimative destruction near the sun has only recently been observed directly, while chromospheric impacts have not yet been seen, nor impact theory developed."[24] "[N]uclei are ... destroyed by ablation or explosion ... in the chromosphere, producing flare-like events with cometary abundance spectra."[24]

"The death of a comet at r ~ R has been seen directly only very recently (Schrijver et al 2011) using the SDO AIA XUV instrument. This recorded sublimative destruction of Comet C/2011 N3 as it crossed the solar disk very near periheloin q = 1.139R."[24]

"The phenomenon of flare induced sunquakes - waves in the photosphere - discovered by Kosovichev and Zharkova (1998) and now widely studied (e.g. Kosovichev 2006) should also result from the momentum impulse delivered by a cometary impact."[24]

Different parts of the Sun rotate at different rates.

At right is a diagram of the internal rotation in the Sun, showing differential rotation in the outer convective region and almost uniform rotation in the central radiative region. The transition between these regions is called the tachocline.

Until the advent of helioseismology, the study of wave oscillations in the Sun, very little was known about the internal rotation of the Sun. The differential profile of the surface was thought to extend into the solar interior as rotating cylinders of constant angular momentum.[25] Through helioseismology this is now known not to be the case and the rotation profile of the Sun has been found. On the surface the Sun rotates slowly at the poles and quickly at the equator. This profile extends on roughly radial lines through the solar convection zone to the interior. At the tachocline the rotation abruptly changes to solid body rotation in the solar radiation zone.[26]

## Cosmic rays

"[T]he relative abundances of solar cosmic rays reflect those of the solar photosphere for multicharged nuclei with approximately the same nuclear charge-to-mass ratio."[27]

## X-rays

The GOES 14 spacecraft took this image of the Sun during the most recent quiet period. Credit: NOAA/Space Weather Prediction Center and the NWS Internet Services Team.

The GOES 14 spacecraft carries a solar X-ray Imager that took the image of the Sun at the right during the most recent quiet period. The Sun appears dark because of the wavelength band of observation. The photosphere of the Sun does not emit X-rays.

"X-ray photons can be effectively backscattered by photosphere atoms and electrons (Tomblin 1972; Bai & Ramaty 1978). ... [A]t energies not dominated by absorption the backscattered albedo flux must be seen virtually in every solar flare spectrum, the degree of the albedo contribution depending on the directivity of the primary X-ray flux (Kontar et al. 2006). The solar flare photons backscattered by the solar photosphere can contribute significantly (the reflected flux is 50-90 % of the primary in the 30 - 50 keV range for isotropic sources) to the total observed photon spectrum. for the simple case of a power-law-like primary solar flare spectrum (without albedo), the photons reflected by the photosphere produce a broad 'hump' component. Photospheric albedo makes the observed spectrum flatter below ~ 35 keV and slightly steeper above, in comparison with the primary spectrum."[28]

## Visuals

This is a visual image of the Sun with some sunspots visible on the photosphere. The two small spots in the middle have about the same diameter as our planet Earth. Credit: NASA.

## Cyans

"An excess brightness [at or near the "edge" of the Sun] can be expected to have a pronounced color dependence, whereas a geometrical oblateness cannot depend on color."[29]

"[T]he blue contrast lies about 1 σ above the λ-1 curve. ... [I]f real, [this] may be the result of an increasing opacity in the blue and an increasing ΔT/T in the upper layers of the photosphere. An increasing opacity in the blue may be due to line haze since the blue filter has a 78 nm width."[29]

## Plasma objects

The solar photosphere is a "weakly ionized [ni/(ni + na)] ~ 10-4, relatively cold and dense plasma".[30]

## Metallicities

For stars, the metallicity is often expressed as "[Fe/H]", which represents the logarithm of the ratio of a star's iron abundance compared to that of the Sun (iron is not the most abundant heavy element, but it is among the easiest to measure with spectral data in the visible spectrum). The formula for the logarithm is expressed thus:

${\displaystyle [\mathrm {Fe} /\mathrm {H} ]=\log _{10}{\left({\frac {N_{\mathrm {Fe} }}{N_{\mathrm {H} }}}\right)_{star}}-\log _{10}{\left({\frac {N_{\mathrm {Fe} }}{N_{\mathrm {H} }}}\right)_{sun}}}$

where ${\displaystyle N_{\mathrm {Fe} }}$  and ${\displaystyle N_{\mathrm {H} }}$  are the number of iron and hydrogen atoms per unit of volume respectively. The unit often used for metallicity is the "dex" which is a (now-deprecated) contraction of decimal exponent.[31] By this formulation, stars with a higher metallicity than the Sun have a positive logarithmic value, while those with a lower metallicity than the Sun have a negative value. The logarithm is based on powers of ten; stars with a value of +1 have ten times the metallicity of the Sun (101). Conversely, those with a value of -1 have one tenth (10 −1), while those with -2 have a hundredth (10−2), and so on.[32] Young Population I stars have significantly higher iron-to-hydrogen ratios than older Population II stars. Primordial Population III stars are estimated to have a metallicity of less than −6.0, that is, less than a millionth of the abundance of iron which is found in the Sun.

## Hydrogens

Depending primarily upon gas temperature, the presence of gas may be used to determine the composition of the gas object observed, at least the outer layer. Early spectroscopy[33] of the Sun using estimates of "the line intensities of several lines by eye [to derive] the abundances of ... elements ... [concluded] that the Sun [is] largely made of hydrogen."[34]

As temperature increases in an astronomical object composed of H2 gas, the molecules begin to dissociate.

"At a temperature of 8000 K, hydrogen gas is 99.99 percent monatomic."[35]

${\displaystyle \rho _{H}=\rho _{H_{0}}e^{E_{T}/{kT}},}$

where ${\displaystyle \rho _{H_{0}}}$  is an initial concentration [H] at low temperatures as partial particle density, ${\displaystyle E_{T}}$  is the dissociation energy 4.52 eV, k is Boltzmann's contant (8.6173324(78)×10−5 eV K-1), and T is temperature in K.

Using

${\displaystyle [H]=70400e^{-4.52/(0.00008617T)}}$
1. what is the concentration of H ([H]) at T = 8000 K?
2. what is [H] at T = 800 K?
3. at what temperature is [H] = 1?
4. what is [H] at T = 5778 K?

At 5778 K [H] = 8 %.

## Atmospheres

The parts of the Sun above the photosphere are referred to collectively as the solar atmosphere.[15]

"The structure of the solar atmosphere strongly suggests that the Sun is fueled not from within but from without, and that the energy-delivery mechanism is an electric discharge.[36][37][38]"[22]

## Recent history

"In September 1957, the unmanned Skyhook balloon [Stratoscope I] was launched to take the sharpest photographs of the sun yet taken."[39] Credit: US Navy.

The recent history period dates from around 1,000 b2k to present.

The Stratoscopes were two balloon-borne astronomical telescopes which flew from the 1950s to the 1970s and observed in the optical and infrared regions of the spectrum. Both were controlled remotely from the ground.

Stratoscope I possessed a 12 inch (30.48 cm) mirror and was first flown in 1957. It was conceived by Martin Schwarzschild and built by the Perkin Elmer Corporation. A small secondary mirror focussed the image from the primary into a 35 mm movie camera, which captured the images on film. Schwarzschild used the telescope to study the turbulence and granulation in the Sun's photosphere.

## Hypotheses

1. The internal temperature of the Sun is a constant rather than steadily increasing from compression.

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