RCAIDE.Library.Methods.Powertrain.Converters.Fuel_Cells.Larminie_Model.compute_fuel_cell_performance
compute_fuel_cell_performance#
- compute_fuel_cell_performance(fuel_cell_stack, state, bus, coolant_lines, t_idx, delta_t)[source]#
Computes the performance of a fuel cell stack using the Larminie-Dicks model.
- Parameters:
fuel_cell_stack (RCAIDE.Components.Energy.Converters.Fuel_Cell_Stack) – The fuel cell stack component containing cell properties and electrical configuration
state (RCAIDE.Framework.Mission.Common.State) – Container for mission segment conditions
bus (RCAIDE.Components.Energy.Distribution.Electric_Bus) – The electric bus to which the fuel cell stack is connected
coolant_lines (list) – List of coolant line components for thermal management
t_idx (int) – Current time index in the simulation
delta_t (float) – Time step size [s]
- Returns:
stored_results_flag (bool) – Flag indicating that results have been stored for potential reuse
stored_fuel_cell_stack_tag (str) – Tag identifier of the fuel cell stack with stored results
Notes
This function implements the Larminie-Dicks model to calculate fuel cell performance based on current operating conditions. It determines the optimal current density that matches the required power output, then calculates voltage, efficiency, and fuel consumption.
The function handles both series and parallel electrical configurations for connecting the fuel cell stack to the electric bus.
- Major Assumptions
Uniform temperature distribution across all cells
No transient effects (steady-state operation at each time step)
Hydrogen is the only fuel considered
Ideal gas behavior
Theory
The Larminie-Dicks model calculates cell voltage as:
\[V = E_0 - A\ln(j) - Rj - m\exp(nj)\]- where:
E₀ is the open circuit voltage
A is the activation loss coefficient
R is the ohmic resistance
m and n are mass transport loss coefficients
j is the current density
The efficiency is calculated as:
\[\eta = \frac{V}{E_{ideal}}\]References
[1] Larminie, J., & Dicks, A. (2003). Fuel Cell Systems Explained (2nd ed.). John Wiley & Sons Ltd.