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F. Vieira

5 papers hereh-index 241 citations7 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author2
  • last author3

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.OA4
  • math.DG1
same name
  • F. Vieira — 5 papers, h 6
  • F. Vieira — 1 paper, h 1
  • F. Vieira — 1 paper, h 2
  • F. Vieira — 1 paper, h 1

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20082020
collaborators

5 papers

math.OA2020

C*-algebras of groupoid morphisms

Bruno Tadeu Costa, Renan Gambale Romano, Felipe Vieira

In this paper we suggest a definition for a C*-algebra attached to an injective morphism of some Étale groupoid. We take into account all the peculiarities of such objects and pres…

math.DG2020

Maximizing the first eigenvalue of the Jacobi operator

J. Fabio Montenegro, F. Damiana Vieira

We consider the Jacobi operator, defined on a closed oriented hypersurfaces immersed in the Euclidean space with the same volume of the unit sphere. We show a local generalization…

math.OA2017

C*-algebras of endomorphisms of groups with finite cokernel and partial actions

Felipe Vieira

In this paper we extend the constructions of Boava and Exel to present the C*-algebra associated with an injective endomorphism of a group with finite cokernel as a partial group a…

math.OA2017

Universal C*-algebras of endomorphisms of groups and partial actions

Felipe Vieira

We present a different way to study the C*-algebra associated with an injective endomorphism of a group G of infinite cokernel. We follow the work of Boava and Exel to construct a…

math.OA2008

Partial Crossed Product of a group G vs Crossed Product of S(G)

Ruy Exel, Felipe Vieira

In this work we present a new definition to the Partial Crossed Product by actions of inverse semigroups in a C^*-algebra, without using the covariant representations as Sieben did…

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