@article{Gonçalves_dos Santos_Silva_2021, title={The Borsuk-Ulam property for maps from the product of two surfaces into a surface}, volume={58}, url={https://apcz.umk.pl/TMNA/article/view/36353}, DOI={10.12775/TMNA.2021.020}, abstractNote={Let $X$, $Y$, $S$ be closed connected surfaces and $\tau \times \beta$ a diagonal involution on $X \times Y$ where $\tau$ and $\beta$ are free involutions on $X$
and $Y$, respectively. In this work we study when the triple
$(X \times Y, \tau \times \beta, S)$ satisfies the {\it Borsuk-Ulam property}.
The problem is formulated in terms of an algebraic diagram, involving the 2-string braid group $B_{2}(S)$.}, number={2}, journal={Topological Methods in Nonlinear Analysis}, author={Gonçalves, Daciberg Lima and dos Santos, Anderson Paião and Silva, Weslem Liberato}, year={2021}, month={Dec.}, pages={367–388} }