Mitzman, David.
Integral bases for affine lie algebras and their universal enveloping algebras / [electronic resource] David Mitzman. - Providence, RI. : American Mathematical Society, c1985. - 1 online resource (vii, 159 p.) - Contemporary mathematics, v. 40 0271-4132 (print); 1098-3627 (online); . - Contemporary mathematics (American Mathematical Society) ; v. 40. .
Revised version of the author's thesis--Rutgers University, 1983.
Bibliography: p. 158-159.
1. Introduction 2. Chevalley bases for semisimple and type 1 affine Lie algebras of types A, D, E 3. Chevalley bases for the remaining semisimple and affine Lie algebras 4. Integral forms of enveloping algebras of affine Lie algebras Appendix References
Access is restricted to licensed institutions
Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2012
Mode of access : World Wide Web
9780821876251 (online)
Lie algebras.
Universal enveloping algebras.
QA252.3 / .M58 1985
512/.55
Integral bases for affine lie algebras and their universal enveloping algebras / [electronic resource] David Mitzman. - Providence, RI. : American Mathematical Society, c1985. - 1 online resource (vii, 159 p.) - Contemporary mathematics, v. 40 0271-4132 (print); 1098-3627 (online); . - Contemporary mathematics (American Mathematical Society) ; v. 40. .
Revised version of the author's thesis--Rutgers University, 1983.
Bibliography: p. 158-159.
1. Introduction 2. Chevalley bases for semisimple and type 1 affine Lie algebras of types A, D, E 3. Chevalley bases for the remaining semisimple and affine Lie algebras 4. Integral forms of enveloping algebras of affine Lie algebras Appendix References
Access is restricted to licensed institutions
Electronic reproduction.
Providence, Rhode Island :
American Mathematical Society.
2012
Mode of access : World Wide Web
9780821876251 (online)
Lie algebras.
Universal enveloping algebras.
QA252.3 / .M58 1985
512/.55