Agnese Baldisserri

activity

20122016

most citedOn graphlike k-dissimilarity vectors

1 citations · 2 across the 3 of their papers we have counts for

collaborators

7 papers

math.CO2016★ 1 cited

Graphlike families of multiweights

Agnese Baldisserri, Elena Rubei

Let $G = (G, w)$ be a weighted graph , that is, a graph $G$ endowed with a function $w$ from the edge set of $G$ to the set of real numbers; for any subset $S$ of the vertex se…

math.CO2016

Families of $2$ -weights of some particular graphs

Agnese Baldisserri, Elena Rubei

Let $G = (G, w)$ be a positive-weighted graph, that is a graph $G$ endowed with a function $w$ from the edge set of $G$ to the set of positive real numbers; for any distinct v…

math.CO2016

A characterization of dissimilarity families of trees

Agnese Baldisserri, Elena Rubei

Let $T = (T, w)$ be a weighted finite tree with leaves $1, ..., n$ .For any $I := {i_{1}, ..., i_{k}} \subset {1, ..., n}$ , let $D_{I} (T)$ be the weight of the minimal subtree…

math.CO2015

Families of multiweights and pseudostars

Agnese Baldisserri, Elena Rubei

Let $T = (T, w)$ be a weighted finite tree with leaves $1, ..., n$ .For any $I := {i_{1}, ..., i_{k}} \subset {1, ..., n}$ ,let $D_{I} (T)$ be the weight of the minimal subtree…

math.CO2014

Buneman's theorem for trees with exatcly n vertices

Agnese Baldisserri

Let $T = (T, w)$ be a positive-weighted tree with at least $n$ vertices. For any $i, j \in {1, ..., n}$ , let $D_{i, j} (T)$ be the weight of the unique path in $T$ connect…

math.CO2014

Treelike families of multiweights

Agnese Baldisserri, Elena Rubei

Let $T = (T, w)$ be a weighted finite tree with leaves $1, ..., n$ . For any $I := {i_{1}, ..., i_{k}} \subset {1, ..., n}$ , let $D_{I} (T)$ be the weight of the minimal subtre…

Graphlike families of multiweights

Families of 2-weights of some particular graphs

A characterization of dissimilarity families of trees

Families of multiweights and pseudostars

Buneman's theorem for trees with exatcly n vertices

Treelike families of multiweights

Families of $2$ -weights of some particular graphs