Algebraic & Geometric Topology Volume 7, issue 1 (2007)

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ISSN (electronic): 1472-2739

ISSN (print): 1472-2747

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$Z_2^k$–actions fixing $\mathbb{R}P^2{\cup}\mathbb{R}P^{\mathrm{even}}$

Rogério de Oliveira, Pedro L Q Pergher and Adriana Ramos

Algebraic & Geometric Topology 7 (2007) 29–45

DOI: 10.2140/agt.2007.7.29

Bibliography

1	J M Boardman, On manifolds with involution, Bull. Amer. Math. Soc. 73 (1967) 136 MR0205260
2	P E Conner, The bordism class of a bundle space, Michigan Math. J. 14 (1967) 289 MR0227995
3	P E Conner, Differentiable periodic maps, Lecture Notes in Mathematics 738, Springer (1979) MR548463
4	P E Conner, E E Floyd, Differentiable periodic maps, Ergebnisse der Mathematik und ihrer Grenzgebiete 33, Academic Press (1964) MR0176478
5	P E Conner, E E Floyd, Fibring within a cobordism class, Michigan Math. J. 12 (1965) 33 MR0179796
6	D Hou, B Torrence, Involutions fixing the disjoint union of odd-dimensional projective spaces, Canad. Math. Bull. 37 (1994) 66 MR1261559
7	D Hou, B Torrence, Involutions fixing the disjoint union of copies of even projective space, Acta Math. Sinica $($N.S.$)$ 12 (1996) 162 MR1458687
8	C Kosniowski, R E Stong, Involutions and characteristic numbers, Topology 17 (1978) 309 MR516213
9	Z Lü, Involutions fixing $\mathbb{R}\mathbb{P}^{\mathrm{odd}}{\sqcup}P(h,i)$ I, Trans. Amer. Math. Soc. 354 (2002) 4539 MR1926888
10	Z Lü, Involutions fixing $\mathbb{R}\mathbb{P}^{\mathrm{odd}}{\sqcup}P(h,i)$ II, Trans. Amer. Math. Soc. 356 (2004) 1291 MR2034310
11	P L Q Pergher, Involutions fixing an arbitrary product of spheres and a point, Manuscripta Math. 89 (1996) 471 MR1383526
12	P L Q Pergher, $(Z_2)^k$–actions whose fixed data has a section, Trans. Amer. Math. Soc. 353 (2001) 175 MR1783791
13	P L Q Pergher, R de Oliveira, Commuting involutions whose fixed point set consists of two special components, preprint,
14	P L Q Pergher, R de Oliveira, $Z_2^k$–actions with a special fixed point set, Fund. Math. 186 (2005) 97 MR2162380
15	P L Q Pergher, R E Stong, Involutions fixing $(\mathrm{point}){\cup}F^n$, Transform. Groups 6 (2001) 79 MR1825169
16	D C Royster, Involutions fixing the disjoint union of two projective spaces, Indiana Univ. Math. J. 29 (1980) 267 MR563211
17	R E Stong, Involutions fixing projective spaces, Michigan Math. J. 13 (1966) 445 MR0206979
18	R E Stong, Involutions fixing products of circles, Proc. Amer. Math. Soc. 119 (1993) 1005 MR1169050