Effects of rolling motion on helical coil once-through steam generator thermal-hydraulic characteristics.

• A simulation code for the HCOTSG under appropriate rolling motion is developed and verified. • The variation of the main parameters of the HCOTSG in IRIS reactor under rolling conditions is investigated. • The influences of the different system operating parameters on HCOTSG thermal-hydraulic Characteristics are analysed. • The variations of thermal-hydraulic parameters under different swing directions, angles, periods, and positions of swing axes are obtained. Steam generators are essential for the safe, economical, and reliable operation of nuclear reactors. Helical Coil Once-through Steam Generators (HCOTSG) offer unique advantages over other types of steam generators for ship reactors or offshore platforms. To investigate the effect of rolling motion due to ocean conditions on the safe and economic operation of HCOTSG, a new model and a new code are developed in this paper. The program is developed and allows numerical simulation of HCOTSG under ocean conditions. The validity of the code was verified by comparing the simulation results with the design parameters of the Marine Reactor X (MRX) steam generator and the simulation results of other dedicated programs. The code was further used to perform the International Reactor Innovative and Secure (IRIS) transient operating conditions under typical rolling motions. Then, the influences of different swing directions, angles, periods, and positions of swing axes from the origin of the system operating parameters are analyzed. In the cases discussed in this paper, the following conclusions are obtained: (a) The direction of the swing significantly affects the system. The most dangerous situation is around the x-axis, and the case around the z-axis is the safest, in which the rolling situation has little effect on the system because the centripetal force is perpendicular to the tube wall, and the gravitational pressure drop is constant. (b) when the swing angle increases, except the fluctuation speed is faster, the fluctuation range of the parameters also increases. (c) when the swing period changes, the parameters' fluctuation range also change (d) the orientation of the swing axis from the origin affects the magnitudes of the parameters' changes (e) the distance of the swing axis from the origin affects the magnitude of the parameter variation and the farther the swing axis is from the origin, the greater the parameter fluctuation. [ABSTRACT FROM AUTHOR]