  In this talk we discuss the construction of a basis of master integrals for
the family of the $l$-loop equal-mass banana integrals, such that the
differential equation is in an $\varepsilon$-factorised form. As the $l$-loop
banana integral is related to a Calabi-Yau $(l-1)$-fold, this extends the
examples where an $\varepsilon$-factorised form has been found from Feynman
integrals related to curves (of genus zero and one) to Feynman integrals
related to higher-dimensional varieties.
