For heat exchanger networks with stream splits, we present a simple way of controlling the split ratio. We introduce the "Jaschke Temperature", which for a branch with one exchanger is defined as T-J= (T - T-0)(2)/(T-h - T-0), where To and T are the inlet and outlet temperatures of the split stream (usually cold), and Th is the inlet temperature of the other stream (usually hot). Assuming the heat transfer driving force is given by the arithmetic mean temperature difference, the Jaschke Temperatures of all branches must be equal to achieve maximum heat transfer. The optimal controlled variable is the difference between the Jaschke Temperatures of each branch, which should be controlled to zero. Heat capacity or heat transfer parameters are not needed, and no optimization is required to find the optimal setpoints for the controlled variables. Most importantly, our approach gives near-optimal operation for systems with logarithmic mean temperature difference as driving force. (C) 2014 Elsevier Ltd. All rights reserved.