Monotone Functions on Formally Real Jordan Algebras.

Adam Koranyi

Displaying similar documents to “Monotone Functions on Formally Real Jordan Algebras.”

Homotopes of Noncommutative Jordan Algebras.

K. McCRIMMON (1971)

Mathematische Annalen

Similarity:

The Jordan structure of CSL algebras

Fangyan Lu (2009)

Studia Mathematica

Similarity:

We show that every Jordan isomorphism between CSL algebras is the sum of an isomorphism and an anti-isomorphism. Also we show that each Jordan derivation of a CSL algebra is a derivation.

A Class of Nonassociative Algebras with Involution Containing the Class of Jordan Algebras.

B.N. Allison (1978)

Mathematische Annalen

Similarity:

Conditional Expectation and Bicontractive Projections on Jordan C*-algebras and Their Generalizations.

Yaakov Friedamnn, Bernhard Russo (1987)

Mathematische Zeitschrift

Similarity:

Real and Complex Noncommutative Jordan Banch Algebras.

Gerhard Janssen, Klaus Alvermann (1984)

Mathematische Zeitschrift

Similarity:

Springer Forms and the First Tits Construction of Exceptional Jordan Division Algebras.

Holger P. Petersson, M.L. Racine (1983)

Manuscripta mathematica

Similarity:

Cartan-Involution von halbeinfachen reellen Jordan-Tripelsystemen.

Eberhard Neher (1979)

Mathematische Zeitschrift

Similarity:

On annihilators in Jordan algebras.

Antonio Fernández López (1992)

Publicacions Matemàtiques

Similarity:

In this paper we prove that a nondegenerate Jordan algebra satisfying the descending chain condition on the principal inner ideals, also satisfies the ascending chain condition on the annihilators of the principal inner ideals. We also study annihilators in Jordan algebras without nilpotent elements and in JB-algebras.

On Linear and Quadratic Jordan Division Algebras.

Holger P. Petersson (1981)

Mathematische Zeitschrift

Similarity:

Multipliers of JS-Algebras.

C.M. Edwards (1980)

Mathematische Annalen

Similarity:

Decomposition of Positive Projections on C*-Algebras.

E. Störmer (1980)

Mathematische Annalen

Similarity:

Distinguishing Jordan polynomials by means of a single Jordan-algebra norm

A. Moreno Galindo (1997)

Studia Mathematica

Similarity:

For = ℝ or ℂ we exhibit a Jordan-algebra norm ⎮·⎮ on the simple associative algebra $M_{\infty} ()$ with the property that Jordan polynomials over are precisely those associative polynomials over which act ⎮·⎮-continuously on $M_{\infty} ()$ . This analytic determination of Jordan polynomials improves the one recently obtained in [5].