- see
kernel of a function. In the case of
Malcev algebras, this
construction can be simplified.
Every Malcev algebra has a
special neutral element (the...
-
Anatoly Ivanovich Maltsev (also:
Malcev, Mal'cev; Russian: Анато́лий Ива́нович Ма́льцев; 27
November N.S./14
November O.S. 1909,
Moscow Governorate – 7...
- In mathematics, a
Malcev algebra (or
Maltsev algebra or Moufang–Lie algebra) over a
field is a non****ociative
algebra that is antisymmetric, so that x...
- In mathematics, a
Malcev Lie algebra, or Mal'tsev Lie algebra, is a
generalization of a
rational nilpotent Lie algebra, and
Malcev groups are similar....
-
algebras in
these two
special classes,
solvable and semisimple. Moreover,
Malcev (1942)
showed that any two Levi
subalgebras are
conjugate by an (inner)...
-
Vyacheslav Vyacheslavovich Maltsev (Russian: Вячеслав Вячеславович Мальцев; born 7 June 1964) is a
Russian politician, three-time
member of the Saratov...
- (
Malcev 1939).
Though theoretically important, the
conditions are
countably infinite in
number and no
finite subset will suffice, as
shown in (
Malcev 1940)...
- Kac–Moody
algebra Kleene algebra Leibniz algebra Lie
algebra Lie
superalgebra Malcev algebra Matrix algebra Non-****ociative
algebra Octonion algebra Pre-Lie...
- ] . {\displaystyle [[a,b,c],d,e]=[a,b,[c,d,e]].} [dubious – discuss] A
Malcev operation satisfies the
identity law but not
necessarily the para-****ociative...
- In algebra, a
Malcev-admissible algebra,
introduced by Myung (1983), is a (possibly non-****ociative)
algebra that
becomes a
Malcev algebra under the bracket...
