Geodesic
$SU$-cobordism and formal groups
Sbornik. Mathematics, Tome 17 (1972) no. 4, pp. 529-538 Cet article a éte moissonné depuis la source Math-Net.Ru

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In this paper a six-valued two-dimensional formal group with ring of coefficients $\Lambda_2$, lying in $\Omega_U[1/2]$, is constructed. It is proved that the ring $\Lambda_2[1/2]$ coincides with the image of the ring $\Omega_{SU}[1/2]$ in the ring $\Omega_U[1/2]$. Bibliography: 8 titles. 
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     title = {$SU$-cobordism and formal groups},
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A. A. Peresetskii. $SU$-cobordism and formal groups. Sbornik. Mathematics, Tome 17 (1972) no. 4, pp. 529-538. http://geodesic.mathdoc.fr/item/SM_1972_17_4_a4/

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[2] V. M. Bukhshtaber, S. P. Novikov, “Formalnye gruppy, stepennye sistemy i operatory Adamsa”, Matem. sb., 84(126) (1971), 81–118 | Zbl

[3] V. M. Bukhshtaber, “Dvuznachnye formalnye gruppy. Nekotorye prilozheniya k kobordizmam”, Uspekhi matem. nauk, XXVI:3(159) (1971), 195–196 | MR

[4] S. P. Novikov, “Gomotopicheskie svoistva kompleksov Toma”, Matem. sb., 57(89) (1962), 406–442 | MR

[5] S. P. Novikov, “Metody algebraicheskoi topologii s tochki zreniya teorii kobordizmov”, Izv. AN SSSR, seriya matem., 31 (1967), 855–951 | Zbl

[6] P. E. Conner, E. E. Floyd, “Torsion in $SU$-bordism”, Mem. Amer. Math. Soc., 60 (1966) | MR | Zbl

[7] B. L. van der Varden, Sovremennaya algebra, OGIZ, Moskva, 1947

[8] D. Quillen, Elementary proofs of some results of cobordism theory using Steenrod operations, Preprint, Princeton, 1970 | MR