Unterringtheorie-exemplifiziert an Ringen mit Involution

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1. [1] I.N. Herstein, Topics in Ring Theory, Univ. of Chicago Press, Chicago, Illinois, 1972. Zbl0232.16001MR271135
2. [2] I.N. Herstein, Noncommutative Rings, Carus Monograph 15 (Math. Assoc. Amer.), Wiley, New York, 1973. Zbl0177.05801MR1449137
3. [3] I.N. Herstein, Rings with Involution, Univ. of Chicago Press, Chicago, Illinois, 1976. Zbl0343.16011MR442017
4. [4] C. Lanski, On the relationship of a ring and the subring generated by its symmetric elements, Pacific J. Math., 44 (1973), pp. 581-592. Zbl0225.16009MR321966
5. [5] C. Lanski, Chain conditions in rings with involution, J. London Math. Soc., 9 (1974), pp. 93-102. Zbl0291.16011MR360676
6. [6] C. Lanski, Chain conditions in rings with involution II, J. London Math. Soc., 18 (1978), pp. 421-428. Zbl0395.16008MR518226
7. [7] P.H. Lee, On subrings of rings with involution, Pacific J. Math., 60 (1975), pp. 131-147. Zbl0324.16013MR396657
8. [8] L.H. Rowen, Polynomial Identities in Ring Theory, Academic Press, New York, 1980. Zbl0461.16001MR576061
9. [9] W. Streb, Lie structure in semiprime rings with involution, J. Algebra, 70 (1981), pp. 480-492. Zbl0463.16013MR623821
10. [10] W. Streb, Invariant subgroups in rings with involution, J. Algebra, 72 (1981), pp. 342-358. Zbl0469.16007MR641330
11. [11] W. Streb, Invariante Untergruppen in Ringen mit Involution II, J. Algebra, im Druck. Zbl0566.16004MR736765