An Introductory Treatise On Dynamical Astronomy

Cover An Introductory Treatise On Dynamical Astronomy
An Introductory Treatise On Dynamical Astronomy
Henry Crozier Keating Plummer
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Xin Now, since and () contain G, 0', H', these constants also enter into g, h and therefore into the coefficients of t in the arguments of the terms in R^. Hence t will appear outside the circular functions in the derivatives of R 1 with respect to C, G', H'. This inconvenient circumstance must be avoided by a change of variables. Now d 6 d = 6d -(t + c)dC+(g- g') dG' + (h - h') dH' by the form of the partial solution, and therefore d(ct-jd0\=-de-cdC + (g- g') dG' + (h - h') dH' + Cdt. This is ...a perfect differential and when each side is expanded in the form of a secular and a periodic part, the same must clearly hold true for each part separately, at least when the number of periodic terms is finite ; and in practice the remainder after a certain number of terms must be treated as negligible. But cos rX) o = A + SA r cos r\, A = + 2r r 0, . Hence, when the periodic terms are omitted, Cdt - A d\ - cdC + g (t + c) dG' + h (t + c} dH' is a perfect differential, to which d (A X) may be added ; and therefore the variables C, G', H'; c, g', h' can be replaced by A, G', H' ; X, K, rj where K = 9' + 9o (t + c), 77 = h' + h (t + c).

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