000			01525nmm a2200193Ia 4500
008			230306s9999||||xx |||||||||||||||||und||
020			_a9780821877784 (online)
100			_aBrumfiel, Gregory W.
245		0	_aSL(2) representations of finitely presented groups
260			_aProvidence, R.I. : _bAmerican Mathematical Society, _cc1995
300			_a1 online resource (vii, 196 p. : ill.)
490			_aContemporary mathematics _vv. 187 _x10983627
504			_aIncludes bibliographical references (p. 195196).
505			_tIntroduction ; Chapter 1. The Definition and Some Basic Properties of the Algebra _H[\pi ] _ ; Chapter 2. ADecomposition of the Algebra _H[\pi ] _ when _\frac 12\in k _ ; Chapter 3. Structure of the Algebra _H[\pi ] _ for TwoGenerator Groups ; Chapter 4. Absolutely Irreducible _SL(2) _ Representations of TwoGenerator Groups ; Chapter 5. Further Identities in the Algebra _H[\pi ] _ when _\frac 12\in k _ ; Chapter 6. Structure of _H^+[\pi _n] _ for Free Groups _\pi _n _ ; Chapter 7. Quaternion Algebra Localizations of _H[\pi ] _ and Absolutely Irreducible _SL(2) _ Representations ; Chapter 8. AlgebroGeometric Interpretation of SL(2) Representations of Groups ; Chapter 9. The Universal Matrix Representation of the Algebra _H[\pi ] _ ; Chapter 10. Some Knot Invariants Derived from the Algebra _H[\pi ] _ ; Appendix A. Addenda ; Appendix B. Afterword ; Bibliography
650			_aFinite groups
650			_aRepresentations of groups
700			_aHilden H M
856			_uhttp://www.ams.org/conm/187/
999			_c28604 _d28604