Counterexamples to the Specht problem

By A. Belov. 2000

57 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Computational Theory and Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/34e25578a411176cd1f6b7babd27844c0b307adc

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. A. Kanel’-Belov
2. Louis H. Rowen
3. Sergey Malev
4. Zur Izhakian

In Computational Theory and Mathematics

1. A. Kanel’-Belov
2. Louis H. Rowen
3. Sergey Malev
4. Zur Izhakian

In Geometry and Topology

1. A. Kanel’-Belov
2. Louis H. Rowen
3. Sergey Malev
4. Zur Izhakian

Citations in the corpus

• Evaluations of Noncommutative Polynomials on Algebras: Methods and Problems, and the L'vov-Kaplansky Conjecture (2020, unknown): “[11].”
• Combinatorial algebra : syntax and semantics (2014, unknown): “In particular, Chapter 4 includes short proofs of the celebrated Shirshov height theorem, the classical result by Dubnov, Ivanov, Nagata and Higman about local finiteness of rings satisfying nil identities, the Kruse–L’vov theorem about finite bases of identities of finite rings, and Belov-Kanel’s c”
• The images of non-commutative polynomials evaluated on 2 x 2 matrices (2010, background): “matrices. (Analogously, although the finite basis problem for multilinear identities is not yet settled in nonzero characteristic, there are counterexamples for completely homogeneous polynomials, cf. [B].) IMAGES OF NON-COMMUTATIVE POLYNOMIALS 3 Our main results in this note are for n = 2, for which”