In algebra and theoretical computer science, an action or act of a semigroup on a set is a rule which associates to each element of the semigroup a transformation of the set in such a way that the ...

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 ...

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Partial differential equations, integral equations, and calculus of variations are my main areas of research, with particular emphasis on problems that arise in continuum mechanics. Earlier efforts ...

This library also synergizes with the DerivingVia extension (introduced in GHC 8.6), thanks to the Generically newtype. Derive an instance of Show generically for a record type, but as if it were not ...

This is a finiteness condition, and we investigate whether or not it is preserved under some standard algebraic and semigroup theoretic constructions: subsemigroups, homomorphic images, direct ...

Matt has been an Assistant Teaching Professor for the Mathematics Department at Drexel since the fall of 2016. His primary area of expertise is Functional Analysis. In particular, he is interested in ...

Applicative ∀ fields: Applicative for T: Monoid for F: Applicative and G: Applicative Apply ∀ fields: Apply for T: Semigroup for F: Apply and G: Apply Contravariant ∀ fields: Contravariant ∀ variants: ...

Our School of Mathematics, Statistics and Actuarial Science has an internationally excellent reputation in areas such as algebraic geometry, group theory, semigroup theory, differential equations, ...

Scholarly Interests: Hopf algebras, deformations and extensions; Algebraic & geometric aspects of multiparameter spectral theory and Matrix algebras & matrix groups. On Bimeasurings, (with M. Mastnak) ...

Bobrowski, Adam and Rudnicki, Ryszard 2020. On convergence and asymptotic behaviour of semigroups of operators. Philosophical Transactions of the Royal Society A: Mathematical, Physical and ...