symmetric semigroup - definição. O que é symmetric semigroup. Significado, conceito
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O que (quem) é symmetric semigroup - definição

GENERALIZATION OF THE EXPONENTIAL FUNCTION
C0 semigroup; Strongly continuous semigroup; One-parameter semigroup; Diffusion semigroup; Mild solution

Transformation semigroup         
Transformation semi-group; Full transformation semigroup; Transformation monoid; Semigroup of transformations; Symmetric semigroup; Composition monoid; Composition semigroup; Full transformation monoid; Transformation Semigroup; Transformation semigroups; Transformation Semigroups
In algebra, a transformation semigroup (or composition semigroup) is a collection of transformations (functions from a set to itself) that is closed under function composition. If it includes the identity function, it is a monoid, called a transformation (or composition) monoid.
Monogenic semigroup         
  • Monogenic semigroup of order 9 and period 6. Numbers are exponents of the generator ''a''; arrows indicate multiplication by ''a''.
SEMIGROUP GENERATED BY A SINGLE ELEMENT
Cyclic semigroup; Periodic semigroup
In mathematics, a monogenic semigroup is a semigroup generated by a single element. Monogenic semigroups are also called cyclic semigroups.
Null semigroup         
SEMIGROUP WITH AN ABSORBING ELEMENT, CALLED ZERO, IN WHICH THE PRODUCT OF ANY TWO ELEMENTS IS ZERO
Zero semigroup; Left zero semigroup; Right zero semigroup
In mathematics, a null semigroup (also called a zero semigroup) is a semigroup with an absorbing element, called zero, in which the product of any two elements is zero. If every element of a semigroup is a left zero then the semigroup is called a left zero semigroup; a right zero semigroup is defined analogously.

Wikipédia

C0-semigroup

In mathematics, a C0-semigroup, also known as a strongly continuous one-parameter semigroup, is a generalization of the exponential function. Just as exponential functions provide solutions of scalar linear constant coefficient ordinary differential equations, strongly continuous semigroups provide solutions of linear constant coefficient ordinary differential equations in Banach spaces. Such differential equations in Banach spaces arise from e.g. delay differential equations and partial differential equations.

Formally, a strongly continuous semigroup is a representation of the semigroup (R+, +) on some Banach space X that is continuous in the strong operator topology. Thus, strictly speaking, a strongly continuous semigroup is not a semigroup, but rather a continuous representation of a very particular semigroup.