The Princeton Colloquium Lectures On Mathematics Delivered September 15 to 17
The Princeton Colloquium Lectures On Mathematics Delivered September 15 to 17
American Mathematical Society Colloquium 6th 1
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84 THE PKINCETON COLLOQUIUM. Its boundary is transformed into the boundary of the region a in Fig. 10. According to the generalization of the theorem of 5" FIG. 10. Schoenflies in 8, the transformation defines a one-to-one correspondence between the regions a and a; and the inverse functions u(x, y), v(x, y) so defined are continuous over a. And analytic in its interior. Consider now the region of points (u, v, x, y) defined by the conditions that (u, v) shall lie in the region 6 or on its boun...dary, while (x, y) is unrestricted. There is but one sheet of solutions of equations (53) in this region, since any two particular solutions (u, v, x, y ), (u", v", x", y") interior to the sheet can be joined by a continuous curve lying entirely within the sheet, as may be seen by joining (u } v f ), (u", v") by a continuous curve in 6. No one of the solutions in question has a projection (x, y) outside of /3, since otherwise every point exterior to (3 would be such a projection, according to the third theorem of 5 or the fourth of 8; and from the second of equations (53) it is evident that no solution (u, v, x, y) has a negative value for y.
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