Nghĩa của từ horizontal exponent of abelian p-group bằng Tiếng Việt

@Chuyên ngành kỹ thuật
-loại ngang của p-nhóm Abe

Đặt câu có từ "horizontal exponent of abelian p-group"

1. Every subgroup of an abelian group is abelian.

2. Every subgroup of a free abelian group is itself a free abelian group.

3. By the Fundamental Theorem of Finite Abelian Groups, every Abelian group of order 144 is isomorphic to the direct product of an Abelian group of order 16 = 24 and an Abelian group of

4. Every subgroup and factor group of a finitely generated abelian group is again finitely generated abelian.

5. It is an open problem whether every non-abelian p-group G has an automorphism of order pp.

6. The reduction of Siegel varieties modulo a prime number p is stratified by the multiplicative rank of the p-divisible group of the universal abelian variety.

7. Then there exists a reduced abelian p-group A of Ulm length τ whose Ulm factors are isomorphic to these p-groups, Uσ(A) ≅ Aσ.

8. A torsion abelian group is an abelian group in which every element has finite order.

9. Every abelian group is a T-group.

10. Abelian group 1 Abelian group In abstract algebra, an Abelian group, also called a commutative group, is a group in which the result of applying the group operation to two group elements does not depend on their order (the axiom of commutativity).

11. Every cyclic group is abelian.

12. Abelian definition: of or relating to an Abelian group Meaning, pronunciation, translations and examples

13. Let X be a homogeneous space of a connected linear algebraic group G defined over an algebraic closed field k of characteristic exponent p.

14. All subgroups of an Abelian group are normal.

15. Any group that is virtually abelian.

16. However, every group of order p2 is abelian.

17. The exponent p is said to be the logarithm of the number n.

18. Abelian group: a group whose binary operation is commutative.

19. All cyclic groups are Abelian, but an Abelian group is not necessarily cyclic

20. The fundamental group of an H-space is abelian.

21. Any direct sum of finitely many finitely generated abelian groups is again a finitely generated abelian group.

22. Every abelian group can be embedded in a divisible group.

23. The category of abelian groups is the fundamental example of an abelian category, and accordingly every subgroup of an abelian group is a normal subgroup.

24. Usually E is an additive abelian group.

25. The Nielsen–Schreier theorem is a non-abelian analogue of an older result of Richard Dedekind, that every subgroup of a free abelian group is free abelian.