Assume that G is a finite non-abelian p-group. If G has an abelian maximal subgroup whose number of Generators is at least n, then G is called an Mn-group. For p = 2, M2-groups have been classified. For odd prime p, this paper provides the isomorphism classification of M2-groups, thereby achieving a complete classification of M2-groups.
Assume that S is an nth-order complex sign pattern. If for every nth degree complex coefficient polynomial f(λ) with a leading coefficient of 1, there exists a complex matrix
Let F be a graph and H be a hypergraph. We say that H contains a Berge-F If there exists a bijection
This paper studies the properties of Nambu-Poisson geometry from the (n−1, k)-Dirac structure on a smooth manifold M. Firstly, we examine the automorphism group and infinitesimal on higher order Courant algebroid, to prove the integrability of infinitesimal Courant automorphism. Under the transversal smooth morphism