“…partial) coupling approach, in which changes in the mechanical response are produced by a thermal environment due to the presence of temperature-dependent coupling terms in the equations of motion, but no thermal effects are assumed to be entailed by the structural motion. In this respect, considering a constant temperature field obtained through the solution of the steady-state heat transfer equation, and using finite element and/or reduced-order models (ROMs) [3,4,5,6,7,8,9], interesting results have been obtained, e.g., for plates, as regards variations of frequency-response curves, bifurcation scenarios, transition to chaos, and mode involvement due to nonlinear and thermal couplings. Based on the reasonable assumption that thermal dynamics evolves over a much slower time-scale than structural dynamics, the oneway coupling approach is commonly used also in the case of time-varying thermal environment, although the need to account for vibration modes capable to adapt to instantaneous changes of temperature distribution has recently been highlighted in the framework of model reduction [10].…”