by jasper » 09 December 2014, 20:21
There are more consequences. Currently, for the T-specified heat exchanger the amount of heat transferred is limited such that T[in,hot] >= T[out,1] >= T[in, cold as well as T[in,hot] >= T[out,2] >= T[in, cold] where T[out,1] is only the specified temperature in case this condition is not violated. For a co-current heat exchanger, this condition changes so that T[out, hot] >= T[out, cold], so the limiting case would be different. More-over, this limiting case requires a 1 dimensional solver to be found (but it only has to be solved for in case the condition is violated at the specified temperature).
It would be somewhat strange to do so for the T specified heat exchanger, but not for the Q specified heat exchanger. This one is limited for counter-current operation such that Q <= max( Q[hot]@T[in,hot] - Q[hot]@T[in,cold], Q[cold]@T[in,hot] - Q[cold]@T[in,cold] ), equivalent to to the temperature limits above. A similar change would apply in case of co-current operation.