An Introduction to the Lie Theory of One Parameter Groups With Applications to

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I f=o for which C^ = i, may be obtained by the quadrature The determinant A is thus seen to be an integrating factor for each of the total differential equations arising in the method of 33 for finding the two independent solutions of Af= o.
130 THEORY OF DIFFERENTIAL EQUATIONS 38 (<) If only one of a^ and a. , is zero, let a 2 = o. Then In precisely the same way as before, tt is seen that, if < is the common solution of Af = o and U-^f = o, U<$> = -/ y X0) ^ - Hence that form of < for which U$
... ~ i is given by the (quadrature dx dy dz r Q R & rj } & To find a second solution of A/ = o, independent of , either the method of A, 3 may be employed, or the common solution of Af = o and / 2 /= o may be found by one of the methods of 32 and 33.
(f) If both (7i and a 2 are different from zero, consider the two groups These are obviously distinct and leave Af = o unaltered. More- We are thus under case (/;) and the method for that case may be employed.
Note. For practical purposes it may be worth noting, that the choice of the groups U^f and Vf = a^ U^f + ti.


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