The Cooling of a Gas By Radiation
The Cooling of a Gas By Radiation
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In our eReader you can find the full English version of the book. Read The Cooling of a Gas By Radiation Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book The Cooling of a Gas By Radiation
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with the initial conditions Substituting (33) in (31) and (32), we find that at t = 0, we have N„=N° of equation (?), and also d N^/St = - Api^o* Both these results are eminently reasonable, and show that the initial conditions (33) are satis- factory for describing how radiative 2-1 transitions disturb the initial statistical equilibrium.
- 12 - X - x^, 8x/3t - 0, at t - 0, (37) We shall take (2f (x)^ e""" (38) as an approximation, bearing in mind that while the precise form of F(T) is not kn...own, yet an approximation such as (38) does yield the basic, exponential, T-dependence of equation (17) • 3. 1 Solution of the system (3$) - (37) A standard way of solving two coupled equations is to eliminate one of the two dependent variables: here it is clearly convenient to eliminate n rather that x ♦ If we carry out the elimination, we get ^ ^ 0/3X)(l/x) H0 (x) 1+g.
What to read after The Cooling of a Gas By Radiation?
You can find similar books in the "Read Also" column, or choose other free books by Ernest Bauer to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
with the initial conditions Substituting (33) in (31) and (32), we find that at t = 0, we have N„=N° of equation (?), and also d N^/St = - Api^o* Both these results are eminently reasonable, and show that the initial conditions (33) are satis- factory for describing how radiative 2-1 transitions disturb the initial statistical equilibrium.
- 12 - X - x^, 8x/3t - 0, at t - 0, (37) We shall take (2f (x)^ e""" (38) as an approximation, bearing in mind that while the precise form of F(T) is not kn...own, yet an approximation such as (38) does yield the basic, exponential, T-dependence of equation (17) • 3. 1 Solution of the system (3$) - (37) A standard way of solving two coupled equations is to eliminate one of the two dependent variables: here it is clearly convenient to eliminate n rather that x ♦ If we carry out the elimination, we get ^ ^ 0/3X)(l/x) H0 (x) 1+g.
What to read after The Cooling of a Gas By Radiation?
You can find similar books in the "Read Also" column, or choose other free books by Ernest Bauer to read onlineMoreLess
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