4816 Ernst-August Behrens: Algebren. Bibl. Inst. 1965.

3516 Claude Chevalley: Concetti fondamentali di algebra. Feltrinelli 1980.

P. Cohn: Skew fields. Cambridge UP 1995, 500p. 0-521-4317-0. Pds. 55.

22647 Charles Curtis/Irving Reiner: Representation theory of finite groups
and associative algebras. AMS Chelsea, 690p. $89.

3251 Max Deuring: Algebren. Springer 1968.

Yu. Drozd/V. Kirichenko: Finite-dimensional algebras. 
Springer 1994, 250p. 3-540-53380-X. DM 128.

2838 Peter Gabriel: Unzerlegbare Darstellungen I. 
Man. Math. 6 (1972), 71-103. [2908]

Peter Gabriel/A. Roiter/B. Keller: Representations of finite dimensional
algebras. 1992/93. A fairly complete theory of finitely-represented posets and
algebras with many examples.

Nathan Jacobson: Finite-dimensional division algebras.
Springer 1996, 280p. DM 98.

I. Kantor/A. Solodnikov: Hypercomplex numbers. An elementary introduction
to algebras. Springer 1989, 270p. 3-540-96980-2. DM 78.

Ina Kersten: Brauergruppen von Ko''rpern. Vieweg 1990, 180p. DM 64.
In den ersten Kapiteln eine gute Einfu''hrung in die zentraleinfachen
Algebren, dann eingehende Darstellung des Satzes von Merkurev-Suslin.

M.-A. Knus: Quadratic and hermitian forms over rings.
Springer 1991, 520p. DM 198.

5063 Max Koecher/Reinhold Remmert: Reelle Divisionsalgebren.
1406 Ebbinghaus/, 125-209.

17396 Holger Petersson: An observation on real division algebras.
EMS Newsletter September 2005, 20. A proof in 6 lines that there are no real
division algebras (associative or not) of odd dimension > 1.
Since the dimension is > 1, there exist linearly independent vectors x,y; then
$\phi(t):=\det L_{x+ty}$ is a real polynomial of odd degree without real roots
(by linear independency x+ty is always different from 0 and therefore
$L_{x+ty}$ is invertible), a contradiction.

3065 Richard Pierce: Associative algebras. Springer 1982.

1589 Gu''nter Scheja/Uwe Storch: Lehrbuch der Algebra. 3 volumes.
Teubner 1980.

1590 B. van der Waerden: Algebra. 2 volumes. Springer 1966.