“…The consideration of start-up or shut-down decisions in [17], [18] and [22] would make the expected future revenue function (also referred to as profit-to-go [14] or cost-to-go function in centralized market contexts [23]) non-concave, and would therefore be necessary to "concavisate" it [24]. Instead, the authors of [25] chose to use an SDP-based medium-term generation scheduling model to compute the water value of a single hydropower reservoir, in the same market context as in [18], and to formulate the decomposed weekly decision problem as a mixed integer linear programming (MILP) problem, considering the status (on/off) of the hydro generators as binary decisions.…”