Diego Rattaggi

activity

20042018

most citedOn direct product subgroups of

SO_{3} (R)

1 citations · 1 across the 10 of their papers we have counts for

collaborators

10 papers

math.CA2018

Error estimates for the Gregory-Leibniz series and the alternating harmonic series using Dalzell integrals

Diego Rattaggi

The computation of Dalzell integrals $\int_{0}^{1} \frac{x ^{m} ( 1 - x ) ^{n}}{1 + x ^{2}} d x > 0$ gives new error estimates for the partial sums of the Gregory-Leibniz series $1 - \frac{1}{3} +…

math.GR2006★ 1 cited

On direct product subgroups of $SO_{3} (R)$

Diego Rattaggi

Let $G_{1} \times G_{2}$ be a subgroup of $SO_{3} (R)$ such that the two factors $G_{1}$ and $G_{2}$ are non-trivial groups. We show that if $G_{1} \times G_{2}$ is not abelian,…

math.GR2006

Counting $(1, β)$ -BM relations and classifying $(2, 2)$ -BM groups

Diego Rattaggi

In the first part, we prove that the number of $(1, β)$ -BM relations is $3 \cdot 5 \cdot \dots \cdot (2 β + 1)$ , which was conjectured by Kimberley. In the second part, we construct…

math.GR2005

Abelianization conjectures for some arithmetic square complex groups

Diego Rattaggi

We extend a conjecture of Kimberley-Robertson on the abelianizations of certain square complex groups.

math.GR2005

An incoherent simple group

Diego Rattaggi

We give an example of a finitely presented simple group containing a finitely generated subgroup which is not finitely presented.

math.GR2005

Three amalgams with remarkable normal subgroup structures

Diego Rattaggi

We construct three groups $Λ_{1}$ , $Λ_{2}$ , $Λ_{3}$ , which can all be decomposed as amalgamated products $F_{9} *_{F_{81}} F_{9}$ and have very few normal subgroups of finite or infinit…

Error estimates for the Gregory-Leibniz series and the alternating harmonic series using Dalzell integrals

On direct product subgroups of SO3​(R)

Counting (1,β)-BM relations and classifying (2,2)-BM groups

Abelianization conjectures for some arithmetic square complex groups

An incoherent simple group

Three amalgams with remarkable normal subgroup structures

On direct product subgroups of $SO_{3} (R)$

Counting $(1, β)$ -BM relations and classifying $(2, 2)$ -BM groups