Dancing David
Penultimate Amazing
On the z-pinch and sunspots as examples of z-pinch phenomena.
In other threads much of the electric sun model has been discussed at some lenth and confusion of subject matter. A certain poster has made two claims in seperate threads, one that sunspots are where Birkeland currents enter the sun. And in another that sunspots are an example of possible z-pinch effect and that this provides the energy for the sun. Although the notion that the corona is heated by the z-pinch seems to have some merit I want to address this claim.
I am sure that the temperature of sunspots may become an issue of debate , yet two sources say the following:
http://eo.nso.edu/MrSunspot/answerbook/sunspots.html
http://solar.physics.montana.edu/YPOP/Classroom/Lessons/Sunspots/
So if the light given off by the sunspot is an indication of it’s temperature then a sunspot might be considered to be at a temperature ~5700 K,~4100K or ~4300 K
Trying to find a rough estimate of the temperatures needed for a z-pinch scenario to occur I found the following.
http://aps.arxiv.org/ftp/arxiv/papers/0802/0802.1883.pdf
But I am not sure how to translate keV to conventional temperature although I know it is a measure of energy.
So here I found another source for possible temperatures for hydrogen fusion to occur.
http://hyperphysics.phy-astr.gsu.edu/hbase/nucene/coubar.html#c2
And so that would appear to me that he temperature for fusion could be:
- 40x10000000 or 400,000,000
- 4.5x10000000 or 45,000,000
- 1.5x 10000000 or 15,000,000
Or at least I am assuming that the numbers are in degrees Kelvin, but 400,000,000 sounds a whole lot higher that the three million usually given for fusion, so it could be they are in keV.
I don’t think they are because then the numbers would go even higher.
So……
If the temperature required at the center of the sun is 1.5x10^7 K and that is because of the density of the material, how are we going to get a z-pinch to fuse at the temperature of ~4000K?
Of course I am sure I missing something here.
In other threads much of the electric sun model has been discussed at some lenth and confusion of subject matter. A certain poster has made two claims in seperate threads, one that sunspots are where Birkeland currents enter the sun. And in another that sunspots are an example of possible z-pinch effect and that this provides the energy for the sun. Although the notion that the corona is heated by the z-pinch seems to have some merit I want to address this claim.
I am sure that the temperature of sunspots may become an issue of debate , yet two sources say the following:
http://eo.nso.edu/MrSunspot/answerbook/sunspots.html
Sunspots are darker than the rest of the visible solar surface because they are cooler: Most of the visible surface of the Sun has a temperature of about 9700 F (5400 C), but in a big sunspot the temperature can drop to about 7200 F (4000 C). Sunspots come in sizes between about 1500 miles (2500 km) and about 30,000 miles (50,000 km), so they are much smaller than the Sun itself, which has a diameter of 865,000 miles (1,392,000 km).
http://solar.physics.montana.edu/YPOP/Classroom/Lessons/Sunspots/
The photosphere has a temperature of about 5500 degrees Celsius and a typical sunspot has a temperature about 3900 degrees Celsius.
So if the light given off by the sunspot is an indication of it’s temperature then a sunspot might be considered to be at a temperature ~5700 K,~4100K or ~4300 K
Trying to find a rough estimate of the temperatures needed for a z-pinch scenario to occur I found the following.
http://aps.arxiv.org/ftp/arxiv/papers/0802/0802.1883.pdf
Some of the earliest attempts to realize controlled nuclear fusion were based on the z-pinch, where a large current is discharged through a column of deuterium-tritium (DT) gas, to compress and heat the DT to the ignition temperature of 10 keV.
But I am not sure how to translate keV to conventional temperature although I know it is a measure of energy.
So here I found another source for possible temperatures for hydrogen fusion to occur.
http://hyperphysics.phy-astr.gsu.edu/hbase/nucene/coubar.html#c2
Deuterium-deuterium fusion : 40 x 10^7 K
Deuterium-tritium fusion: 4.5 x 10^7 K
In the sun, the proton-proton cycle of fusion is presumed to proceed at a much lower temperature because of the extremely high density and high population of particles.
Interior of the sun, proton cycle: 1.5 x 10^7 K
And so that would appear to me that he temperature for fusion could be:
- 40x10000000 or 400,000,000
- 4.5x10000000 or 45,000,000
- 1.5x 10000000 or 15,000,000
Or at least I am assuming that the numbers are in degrees Kelvin, but 400,000,000 sounds a whole lot higher that the three million usually given for fusion, so it could be they are in keV.
I don’t think they are because then the numbers would go even higher.
So……
If the temperature required at the center of the sun is 1.5x10^7 K and that is because of the density of the material, how are we going to get a z-pinch to fuse at the temperature of ~4000K?
Of course I am sure I missing something here.