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Mira variable

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Mira variables (named for the prototype star ) are a class of characterized by very red colours, pulsation periods longer than 100 days, and amplitudes greater than one magnitude in and 2.5 magnitude at visual wavelengths. They are in the very late stages of stellar evolution, on the asymptotic giant branch (AGB), that will expel their outer envelopes as planetary nebulae and become within a few million years.

Mira variables are stars massive enough that they have undergone helium fusion in their cores but are less than two , stars that have already lost about half their initial mass. However, they can be thousands of times more than the due to their very large distended envelopes. They are pulsating due to the entire star expanding and contracting. This produces a change in temperature along with radius, both of which factors cause the variation in . The pulsation depends on the mass and radius of the star and there is a well-defined relationship between period and luminosity (and colour). The very large visual amplitudes are not due to large luminosity changes, but due to a shifting of energy output between infra-red and visual wavelengths as the stars change temperature during their pulsations.

Early models of Mira stars assumed that the star remained spherically symmetric during this process (largely to keep the computer modelling simple, rather than for physical reasons). A recent survey of Mira variable stars found that 75% of the Mira stars which could be resolved using the IOTA telescope are not spherically symmetric, a result which is consistent with previous images of individual Mira stars, so there is now pressure to do realistic three-dimensional modelling of Mira stars on supercomputers.

Mira variables may be oxygen-rich or carbon-rich. Carbon-rich stars such as R Leporis arise from a narrow set of conditions that override the normal tendency for AGB stars to maintain a surplus of oxygen over carbon at their surfaces due to . Pulsating AGB stars such as Mira variables undergo fusion in alternating hydrogen and helium shells, which produces periodic deep convection known as . These dredge-ups bring carbon from the helium burning shell to the surface and would result in a carbon star. However, in stars above about , hot bottom burning occurs. This is when the lower regions of the convective region are hot enough for significant CNO cycle fusion to take place which destroys much of the carbon before it can be transported to the surface. Thus more massive AGB stars do not become carbon-rich.

Mira variables are rapidly losing mass and this material often forms shrouds around the star. In some cases conditions are suitable for the formation of natural masers.

A small subset of Mira variables appear to change their period over time: the period increases or decreases by a substantial amount (up to a factor of three) over the course of several decades to a few centuries. This is believed to be caused by thermal pulses, where the shell reignites the outer shell. This changes the structure of the star, which manifests itself as a change in period. This process is predicted to happen to all Mira variables, but the relatively short duration of thermal pulses (a few thousand years at most) over the asymptotic giant branch lifetime of the star (less than a million years), means we only see it in a few of the several thousand Mira stars known, possibly in . Most Mira variables do exhibit slight cycle-to-cycle changes in period, probably caused by nonlinear behaviour in the stellar envelope including deviations from spherical symmetry.

Mira variables are popular targets for amateur astronomers interested in observations, because of their dramatic changes in brightness. Some Mira variables (including itself) have reliable observations stretching back well over a century.


List
The following list contains selected Mira variables. Unless otherwise noted, the given magnitudes are in the V-band, and distances are from the Gaia DR2 star catalogue.
2.010.1332[1]
3.314.2408 [2]
3.510.9380 [3]
3.910.5307 [4]
4.411.3310 [5]
4.59.9149 [6]
4.713.5430 [7]
4.714.3408 [8]
4.813.0377 [9]
5.012.4281 [10]
5.214.4356 [11]
5.211.3388 [12]
5.212.4387 [13]
5.311.8502[14]
5.414336 [15]
5.412.6267 [16]
5.513.6367 [17]
5.512.0271 [18]
5.511.7445 [19]
5.69.6390 [20]
5.815.2409 [21]
S Coronae Borealis5.814.1360 [22]
5.912.1463 [23]
5.98.6338 [24]
6.013.0319 [25]
6.014.1306 [26]
6.013.8240 [27]
6.013.1190 [28]
6.014.0370 [29]
6.015.0402 [30]
6.013.9341 [31]
6.111.9357 [32]
6.112.1146 [33]
6.114.4426 [34]
R Boötis6.213.1223 [35]
6.213.6244 [36]
R Leonis Minoris6.313.2372[37]
6.313.2375 [38]
6.414.2281 [39]
6.413.8304 [40]
U Herculis6.413.4404 [41]
6.413.2407 [42]
6.514.0422 [43]
R Ursae Majoris6.513.7302 [44]
R Canum Venaticorum6.512.9329 [45]
6.512.8496[46]
T Ursae Majoris6.613.5257 [47]
6.713.9458 [48]
6.714.3486 [49]
6.713.2246 [50]
V Coronae Borealis6.912.6358 [51]
6.913.0445 [52]
6.913.8378 [53]
6.913.4229 [54]
7.014.4244 [55]
7.014.6354 [56]
7.114.7264 [57]
7.213.1434 [58]
7.213.5422 [59]
7.310.9394 [60]
7.314.3490 [61]
7.412.9487 [62]
7.513.0386 [63]
7.613.6437 [64]
7.614.5327 [65]
7.713.9421 [66]
7.814.5395 [67]
S Boötis7.813.8271 [68]
8.813.2410 [69]
8.915.4279 [70]
Discovered in 1848 by Hind.
(2025). 9781139495226, Cambridge University Press. .
8.914.9343 [71]
9.017.0569 [72]
9.6 K11.6 K696[73]
10.119.0645 [74]
10.816.5470 [75]
11.0 R14.8 R640[76]
TX Camelopardalis11.6 B17.7 B557 [77]
15.117.3614 [78]


See also
  • Long period variable
  • Semiregular variable star


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