Daniel Vendr'uscolo

activity

20072026

most citedJiang-type theorems for coincidences of maps into homogeneous spaces

1 citations · 1 across the 4 of their papers we have counts for

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math.AT2026

A study of $n$ -valued non-split maps and applications

Daciberg Lima Gonçalves, Bartira Maués, Daniel Vendrúscolo

For a given $n$ -valued map, there exists a suitable minimal covering of the domain such that the composition of this covering with the map yields a split map, composed of $n$ singl…

math.AT2021

Nielsen-Borsuk-Ulam number for maps between tori

Givanildo Donizeti de Melo, Daniel Vendrúscolo

We compute the Nielsen-Borsuk-Ulam number for any selfmap of $n -$ torus, $T^{n}$ , as well as any free involution $τ$ in $T^{n}$ , with $n ⩽ 3$ . Finally, we conc…

math.AT2014

Involutions on sapphire Sol 3-manifolds and the Borsuk-Ulam theorem for maps into $R^{n}$

Alexandre Paiva Barreto, Daciberg Lima Gonçalves, Daniel Vendrúscolo

For each sapphire Sol $3$ -manifold, we classify the free involutions. For each triple $(M, τ; R^{n})$ where $M$ is a sapphire Sol $3$ -manifold and $τ$ is a free involution, we show i…

math.AT2007★ 1 cited

Jiang-type theorems for coincidences of maps into homogeneous spaces

Daniel Vendrúscolo, Peter Wong

Let $f, g : X \to G / K$ be maps from a closed connected orientable manifold $X$ to an orientable coset space $M = G / K$ where $G$ is a compact connected Lie group, $K$ a closed subgroup a…

A study of n-valued non-split maps and applications

Nielsen-Borsuk-Ulam number for maps between tori

Involutions on sapphire Sol 3-manifolds and the Borsuk-Ulam theorem for maps into Rn

Jiang-type theorems for coincidences of maps into homogeneous spaces

A study of $n$ -valued non-split maps and applications

Involutions on sapphire Sol 3-manifolds and the Borsuk-Ulam theorem for maps into $R^{n}$