Combinatorial and Asymptotic Methods of Algebra Non
196 V. A. Ufnarovskij Small, L. W., Stafford, J.T., Warfleld, Jr., R.B. (1985): Affine algebras of Gelfand-Kirillov dimension one are PI. Math. Proc. Sot. Camb. Philos. Sot. 97, 407-414. Zbl. 561.16005 Stanley, R. (1978): Hilbert Functions of Graded Algebras. Adv. Math. 28, 57-83. Zbl. 384.13012 Sturmfels, B. (1993): Algorithms in Invariant Theory. Springer-Verlag, Vienna Ufnarovskij, V.A. (1993): Calculations of growth and Hilbert series by computer. Lect. Notes Pure Appl. Math. 151, 247-256 Vaughan-Lee, M. (1993): The restricted Burnside problem. Second ed., Oxford SC. Publi- cations, London Math. Sot. Monographs, New series 8, Clarendon Press, Oxford. Zbl., 713.20001 (1st ed.) II. Non-Associative Structures Vaughan-Lee, M., Zelmanov, E.I. (1993): Upper bounds in the restricted Burnside problem. J. Algebra 162, No. 1, 107-146 E. N. Kuz’min, I. P. Shestakov Wilf, H.S. (1990): Generatingfunctionology. Academic Press, Inc, Harcourt Brace Jovanovich Publishers, Boston Wilf, H.S., Zeilberger, D. (1992): An algorithmic proof theory for hypergeometric (ordinary Translated from the Russian and “q”) multisum/integral identities. Invent. Math. 103, 575-634. Zbl. 782.05009 by R. M. DimitriC Zelmanov, E.I. (1993): On additional laws in the Burnside problem for periodic groups. Int. J. Algebra Comput. 3, No. 4, 583-600 Contents $1. Introduction to Non-Associative Algebras ............. 199 1.1. The Main Classes of Non-Associative Algebras ....... 199 1.2. General Properties of Non-Associative Algebras ....... 202 52. Alternative Algebras ......................... 213 2.1. Composition Algebras ..................... 213 2.2. Projective Planes and Alternative Skew-Fields ....... 219 2.3.
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