The $$RO(C_2)$$-graded cohomology of $$C_2$$-surfaces in $$\underline{{\mathbb {Z}}/2}$$-coefficients-Reference-Cited by-同舟云学术

The $$RO(C_2)$$-graded cohomology of $$C_2$$-surfaces in $$\underline{{\mathbb {Z}}/2}$$-coefficients

Published:2020-06-15 Issue:1-2 Volume:297 Page:961-996
ISSN:0025-5874
Container-title:Mathematische Zeitschrift
language:en
Short-container-title:Math. Z.

Author:

Hazel Christy

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

https://link.springer.com/content/pdf/10.1007/s00209-020-02542-4.pdf

Reference17 articles.

1. Araki, S., Murayama, M.: $$\tau $$-cohomology theories. Jpn. J. Math. (N.S.) 4(2), 363–416 (1978)

2. Bujalance, E., Costa, E.A.F., Natanzon, S.M., Singerman, D.: Involutions of compact Klein surfaces. Math. Z. 211, 461–478 (1992)

3. Costenoble, S.R., Hudson, T., Tilson, S.: The $${\mathbb{Z}}/2$$-equivariant cohomology of complex projective spaces (2018) (preprint). arXiv:1811.07355

4. dos Santos, P.F., Lima-Filho, P.: Bigraded equivariant cohomology of real quadrics. Adv. Math. 221(4), 1247–1280 (2009)

5. dos Santos, P.F., Lima-Filho, P.: Bigraded invariants for real curves. Algebr. Geom. Topol. 14(5), 2809–2852 (2014)

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