References
- R. Bott, The space of loops on a Lie group, Michigan Math. J. 5 (1958), 35-61 https://doi.org/10.1307/mmj/1028998010
-
Y. Choi, The homology of
$\Omega^{2}S_{p}(n)$ and$\Omega_{0}^{3}S_{p}(n)$ , Comm. Korean Math. Soc. 9 (1994), 205-213 - Y. Choi, Homology of the double and triple loop space of SO(n), Math. Z. 222 (1996), 59-80 https://doi.org/10.1007/BF02621858
-
Y. Choi and S. Yoon, Homology of triple loop space of the exceptional Lie group
$F_{4}$ , J. Korean Math. Soc. 35 (1998), 149-164 -
Y. Choi and S. Yoon, Homology of the double and the triple loop space of the exceptional Lie group
$E_{6}$ ,$E_{7}$ , and$E_{8}$ , Manuscripta Math. 103 (2000), 101-116. https://doi.org/10.1007/PL00005854 - F. R. Cohen, T. Lada, and J. P. May, The homology of iterated loop spaces, Lect. Notes. Math. Vol. 533, Springer, 1976.
- B. Harris, On the homotopy groups of the classical groups, Ann. of Math. 74 (1961), 407-413 https://doi.org/10.2307/1970240
- M. Mimura, Homotopy theory of Lie groups, Handbook of algebraic topology edited by I. M. James, North-Holland (1995), 953-991.
- R. E. Mosher and M. C. Tangora, Cohomology operations and applications in homotopy theory, Harper & Row, Publishers New York, Evanston, and London, 1968
-
D. C. Ravenel, The homology and Morava K-theories of
${\Omega}^2$ SU(n), Forum Math. 5 (1993), 1-21 https://doi.org/10.1515/form.1993.5.1 - D. Waggoner, Loop spaces and the classical unitary groups, Ph. D. Thesis, University of Kentucky, 1985