Differential forms on a Riemann surface (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Differential forms on a Riemann surface" in English language version.

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15ams.org

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ams.org

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Springer 1957, p. 165 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 200–201 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 168–172 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 168–172 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 168–172 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 168–172 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 178–206 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 200–201 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 195–205 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 209–211 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 209–212 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 209–212, 219 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Springer 1957, pp. 211–212 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855
Weyl 1955, pp. 93–118 Weyl, Hermann (1955), The concept of a Riemann surface, translated by Gerald R. MacLane, Addison-Wesley, MR 0069903
Springer 1957, pp. 212–213 Springer, George (1957), Introduction to Riemann surfaces, Addison-Wesley, MR 0092855

books.google.com

It is not assumed that if two U_i's intersect then their intersection is connected, as is the case for disks in the plane. Note, however, that if the U_i were chosen to be small geodesic disks for a conformal Riemannian metric, locally of the form ds² = f(z) |dz|², then any non-empty intersection of finitely many U_i would be geodesically convex and hence connected; see do Carmo 1976, pp. 303–305. do Carmo, Manfredo Perdigão (1976). Differential geometry of curves and surfaces. Englewood Cliffs, N.J.: Prentice-Hall. ISBN 9780132125895. 2016 reprint