Searching for "Associative and Jordan Algebras" – sorted by Relevance.

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7 documents found, showing 1 through 7.

Schur-Like Forms for Matrix Lie Groups, Lie Algebras and Jordan Algebras
by Preprint Sfb, Gregory Ammar, Gregory Ammar, Gregory Ammar, Christian Mehl, Christian Mehl, Christian Mehl, Volker Mehrmann, Volker Mehrmann, Volker Mehrmann — 1997
… transformations in the group. Matrices in the associated Lie algebra and Jordan algebra of matrices inherit…
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Complete Classification of Self-scaled Barrier Functions
by Stefan H. Schmieta — 2000
… of the associated Jordan algebra. 1 Introduction Self-scaled barrier functions were introduced by Nesterov and Todd…
Cited by 2 (0 self) – Add To MetaCart

Schur-like forms for matrix Lie groups, Lie algebras and Jordan algebras
by Gregory Ammar, Christian Mehl, Volker Mehrmann — 1999 — Linear Algebra Appl
… of matrices under similarity transformations in the group. Matrices in the associated Lie algebra and Jordan…
Cited by 10 (3 self) – Add To MetaCart

[1] F. Alizadeh, Interior Point Methods in Semidefinite Programming with applications to Combinatorial Optimization, SIAM Journal on Optimization, 5 (1995), pp. 13-51.
by F. Alizadeh, D. Goldfarb, Second Order, Cone Programming, S. Boyd, L. El Ghaoui, E. Feron, V. Balakrishnan, S. Boyd, Semidefinite Programming, H. Wolkowicz, R. Saigal, Book On
… Science, 1084(1996), pp. 162-174. 3 [9] S. Schmieta and F. Alizadeh, Associative and Jordan Algebras…
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Jordan-Algebren
by An Der Tagung, Mathematisches Forschungsinstitut Oberwolfach, B. Allison, J. A. Anquela — 2000
… of degree 3 are shown to be Jordan algebras. J. Faraut Analysis on symmetric spaces associated to Jordan…
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On Some Causal and Conformal Groups
by Wolfgang Bertram, Communicated J. Hilgert — 1996 — J. Lie Theory
….--- In this chapter we will be concerned with special Jordan algebras; these are subspaces of some associative…
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H.P.Petersson: Groups of outer type E6 with trivial Tits algebras, Transformation Groups
by Skip Garibaldi, Holger, P. Petersson
… associated Jordan algebra agrees with A0(e) as a subalgebra of A. (c) x ♯ = S(x)e for all x ∈ A0(e). � GROUPS…
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