Abstract Theory of Groups - O. Schmidt
An Elementary Introduction to Groups and Representations - B. Hall
An Introduction to Lie Groups and Lie Algebras, with Applications(T)
Baker A. Matrix groups, an introduction to Lie groups (Springer, 2002)(ISBN 1852334703)(L)(T)(173s)
Bryant.-.Introduction.to.Lie.groups.and.symplectic.geometry.(1993)(170s)(T)
Buildings and Classical Groups - P. Garrett
Cahn R.N. Semisimple Lie algebras and their representations (1984)(T)(164s)
Campbell J.E. Elementary treatise on Lie theory of transformation groups (1903)(T)(444s)
Cohomological Topics in Group Theory - K. Gruenberg
Galois Theory 2nd ed. - E. Artin
Groupoids. and Smarandache Groupoids - W. Kandasamy
Group Theory (Lie's, Tracks and Exceptional Groups) - P. Cvitanovic
Group Theory [jnl article] - J. Milne
Group Theory Exceptional Lie Groups As Invariance Groups - P. Cvitanovic
Hermann R. (ed.) Sophus Lie's 1884 differential invariant paper (1976)(L)(T)(146s)
Hermann R. (ed.) Sophus Lie#s 1880 transformation group paper (1975)(L)(T)(305s)
Introduction To Groups, Invariants and Particles
Introduction to the Theory of Groups - G. Polites
Isometric Actions of Lie Groups and Invariants [jnl article] - P. Michor
Lectures on Lie Groups - D. Milicic
Lie Algebras - S. Sternberg
Linear Algebraic Groups - A. Borel
Miller W. Lie theory and special functions (AP, 1968)(T)(346s)
Mimura M., Toda H. Topology of Lie groups, I and II (AMS, 1991)(L)(T)(227s)
Problems in Group Theory - J. Dixon
Quantum Groups and Knot Algebra - T. Dieck
Representation Theory - A First Course - W. Fulton, J. Harris
Representation Theory of Lie groups - M. Atiyah et al.
Smarandache Semigroups - W. Kandasamy
The Classification of the Finite Simple Groups - D. Greenstein, R. Lyons, R. Solomon