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The Segmented Interview: Partitioning the Initial Free Recall Topics into Segments to Enhance Information Gathering and Lie Detection. [PDF]

Behav Sci (Basel)
Deeb H, Vrij A, Severino M, Leal S.
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The homotopy types of compact lie groups

Israel Journal of Mathematics, 1985
A homotopy theoretic and homological proof is given to a theorem of H. Scheerer: If two compact simply connected Lie groups are homotopy equivalent they are isomorphic. Both the original and the present proofs make use of the known list of the simple Lie groups. These are distinguishable by their mod 2 cohomology.
Hubbuck, J. R., Kane, R. M.
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Groups of Lie Type

2002
In this and the following three chapters we pause to stockpile relevant data about the known simple groups.
Christopher Parker, Peter Rowley
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STRUCTURE AND PRESENTATIONS OF LIE-TYPE GROUPS

Proceedings of the London Mathematical Society, 2000
The purpose of this work is a generalization of the class of Chevalley groups and twisted Chevalley groups in such a way that finite-dimensional classical groups over division rings, simple algebraic groups and groups of mixed type (in the terminology of \textit{J. Tits} [``Buildings of spherical type and finite BN-pairs'', Lect. Notes Math.
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On the Steinberg-presentation for Lie-type groups

Forum Mathematicum, 2003
The author characterizes the (perfect central extensions of the) little projective groups of the spherical Moufang buildings by means of the global commutation relations. More precisely, he presupposes the existence of subgroups (called `root groups') attached to the roots of a root system (irreducible with possibly multiple roots -- the cases \(BC_n\)
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The Homotopy Type of Lie Semigroups in Semi-Simple Lie Groups

Monatshefte f�r Mathematik, 2002
Let \(G\) be a semisimple Lie group with finite center and \(S\subseteq G\) a subsemigroup with non-empty interior. The authors show that if \(S\) is generated by one-parameter semigroups, then there exists a compact subgroup of \(G\) whose homotopy groups are precisely the homotopy groups of \(S\).
San Martin, Luiz A. B., Santana, Alexandre J.   +1 more
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Finite Groups of Lie Type

1994
One of the most remarkable results of this century in mathematics has been the classification — completed in 1980 — of all the finite simple groups. This took over 20 years and occupies almost 5000 pages in the literature, and it is conceivable that there are some errors there, so the details of classification are not really available to us, but the ...
Alejandro Adem, R. James Milgram
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Modules for Groups of Lie Type

2002
The main purpose of this chapter is to gather module results for Lie type groups in both their defining characteristic and in cross characteristic. So in Section 14.1 we itemize some of the key theorems in the representation theory of Lie type groups in their defining characteristic.
Christopher Parker, Peter Rowley
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