The objective of this paper is to consider parametric absolute stability of multivariable Lur'e systems with uncertain parameters and constant reference inputs, Both state-space acid frequency-domain conditions an formulated to guarantee that the system remains stable despite the shirt of the equilibrium location caused by changes of uncertain parameters and reference inputs. The state-space condition can be tested using existing software tools for solving linear matrix inequalities. For testing the Popov-type frequency-domain condition, the value set software tool for the Interval Arithmetic can be used.