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automorphism's Usage Examples:

In mathematics, the automorphism group of an object X is the group consisting of automorphisms of X.

Most fundamentally, this involves the study of one-parameter automorphisms of the algebra.

In fact, each subfield contains only a single one of the roots \alpha_1,\alpha_2,\alpha_3, so none has any non-trivial automorphisms.

At the other extreme, the birational automorphism group of projective space P n {\displaystyle.

other words, a graph is vertex-transitive if its automorphism group acts transitively on its vertices.

It is the automorphism group of the Klein quartic as well as the symmetry group of the Fano plane.

Its Galois group over the base field is the quotient group G/H \{[1],[g]\}, where [g] denotes the coset of g modulo H; that is, its only non-trivial automorphism is the complex conjugation g.

There is one more automorphism with.

In the mathematical field of graph theory, an automorphism of a graph is a form of symmetry in which the graph is mapped onto itself while preserving the.

the 77 hexads with point stabilizer 24:A6, and two rank 3 actions on 176 heptads that are conjugate under an outer automorphism and have point stabilizer.

In mathematics, particularly in abstract algebra, a semigroup with involution or a *-semigroup is a semigroup equipped with an involutive anti-automorphism.

rigidify A heuristic term, roughly equivalent to "killing automorphisms".

canonical involutive automorphism on any superalgebra called the grade involution.