Characteristics and Modeling of Pem Fuel Cell

DOI : 10.17577/IJERTV2IS90387

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Characteristics and Modeling of Pem Fuel Cell

Characteristics and Modeling of Pem Fuel Cell

Pratik H. Savasani

Lecturer, Atmiya Institute of Engg. And Technology,Rajkot

Abstract–A fuel cell is an electrochemical device that is used to create electricity. Different type of fuel cell are used in different application. One of the Proton Exchange Membrane (PEM) Fuel cells, one of the emerging technologies in distributed generation. The PEM fuel cell systems offer many potential benefits as a distributed generation system. This paper focuses on Simulation of proton exchange membrane fuel cells (PEMFCs).Polymer Electrolyte Membrane fuel cell (PEMFC) system to allow the development and improvement of electrical energy generation systems using this new technology

Index Terms–modeling of PEMFC

  1. INTRODUCTION

    A fuel cell is a device that can directly transfer chemical energy to electricity and heat. They are considered to be suitable for both small and large scale Distributed Generation (DG) and residential applications. A battery is another electrochemical device, but the difference between the two is the source of fuel. A battery stores fuel inside, so eventually the fuel runs out and the battery is dead. A fuel cell, on the other hand, has external fuel sources that can be continuously fed to the cell. Fuel cells, one of the emerging technologies in distributed generation. The fuel cell systems offer many potential benefits as a distributed generation system. They are small and modular and capital costs are relatively insensitive to scale. The systems are very low noise levels and have negligible air emissions. Fuel cells are an important technology for a potentially wide variety of applications including micro power, auxiliary power, transportation power, stationary power for buildings and central power. These applications will be in a large number of industries worldwide.

    The FC uses hydrogen as input fuel and produces dc power at the output of the stack. The losses, which are also called polarization curve, irreversibility or overvoltage, originate primarily from three sources: a) activation polarization, b) ohmic polarization, and c) concentration (mass transport) polarization curve, which gives the relation between stack terminal voltage and load current, shown as in Fig.1. Fig.1that the cell voltage decreases almost linearly as the load current increases. Therefore, the output voltage should be regulated at a desired value. To keep the polarization characteristic at a constant level, parameters such as cell temperature, air pressure, oxygen partial pressure, and membrane humidity needs to be controlled Proton exchange membrane (PEM) fuel cells combine hydrogen and oxygen over a platinum catalyst to produce electrochemical energy with heat and water as the by

    products. This paper considers the Simulation of a PEMFC for residential use.

    Figure 1 Cell Voltage Vs Current Dencity

  2. POLARIZATION CHARACTRISTICS OF A PEM FUELL CELL

    The performance of an FC is generally characterized by using the polarization curve, which is a plot of the FC voltage versus load current.(1)Activation losses(2)Ohmic losses(3)Mass transport/Concentration losses.

    Activation Loss

    These losses each have a different effect on the theoretical voltage of the fuel cell. Activation loss occurs because the chemical process initially has not begun, thus activation energy is necessary insure that the reaction tends toward the formation of water and electricity, as opposed to the reverse. This loss only occurs at low current densities in low temperature fuel cell.

    These losses are basically representative of a loss overall voltage at the expense of forcing the reaction to completion, which is forcing the hydrogen to split into electrons and protons, and for the protons to travel though the electrolyte, and then combine with the oxygen and returning electrons.

    The output voltage of a single cell can be defined as the result of the following expression

    (1)

    In the equation above, ENernst is the thermodynamic potential of the cell and it represents its reversible voltage; Vact is the voltage drop due to the activation of the anode

    and cathode (also known as activation overpotential), a measure of the voltage drop associated with the electrodes; Vohmic is the ohmic voltage drop (also known as ohmic overpotential), a measure of the ohmic voltage drop resulting from the resistances of the conduction of protons through the solid electrolyte and the electrons through its path; and Vcon represents the voltage drop resulting from the reduction in concentration of the reactants gases or, alternatively, from the transport of mass of oxygen and hydrogen (also known as concentration overpotential). There is another voltage drop associated to the internal currents and/or the fuel crossover. This voltage drop is considered in the model, using a fixed current density even at no-load operation..

    Cell reversible voltage

    The reversible voltage of the cell (ENernst) is the potential of the cell obtained in an open circuit thermodynamic balance

    (without load). In this model,ENernst is calculated starting from a modified version of the equation of Nernst, with an extra term to take into account changes in the temperature with respect to the standard reference temperature, 25o C. This is given by

    (2)

    where G is the change in the free Gibbs energy (J/mol); F is the constant of Faraday (96.487 C); S is the change of the entropy (J/mol); R is the universal constant of the gases (8.314 J/K.mol); while PH2 and PO2 are the partial pressures

    of hydrogen and oxygen (atm), respectively. It has to be

    noted that membrane temperature and gases partial pressures change with cell current: with increasing current, partial pressure of hydrogen or oxygen decreases, whereas temperature increases

    Activation voltage drop

    These losses each have a different effect on the theoretical voltage of the fuel cell. Activation loss occurs because the chemical process initially has not begun, thus activation energy is necessary insure that the reaction tends toward the formation of water and electricity, as opposed to the reverse. This loss only occurs at low current densities in low temperature fuel cell.

    type of loss occurs because of the resistance to the ow of electrons in the interconnect, the anode and the cathode. This loss, like all Ohmic losses, is directly proportional to the current. It appears as a major source of loss in both the low and high temperature fuel cells

    is the resistive voltage loss due to the resistance of electrodes and connections and the resistance to proton ow in the PEM

    Reduce Ohmic Resistance

    Thus to reduce the value of the Ohmic resistance it is necessary to use electrodes with extremely high conductivities, or reducing the distance that the electrons must travel resistance is proportional to distance.

    Another way to reduce the resistance is to use well- designed bipolar plates, which have high conductivities and short lengths.

  3. SIMULATION RESULT

    PEM Fuel cell Most of Dependent Number of cell ,Area of Cell ,Hydrogen pressure, Air pressure and Temperature And Faradays constant, Ideal gas constant, Internal Resistance, Gibbs function in liquid form (J/mol) this notation used in above equation.

    Ohmic voltage drop

    (3)

    Parameter

    Value

    Ideal gas constant, R

    8.314 J/molK

    Faradays Constant, F

    96487 Columbs

    Temperature, Tc

    70C

    Hydrogen pressure, P_H2

    1 atm

    Air pressure, P_air

    1 atm

    Area of cell , A_cell

    50.6 cm2

    Number of Cells , N_cells

    90

    Internal Resistance, r

    0.245 Ohm-cm2

    Transfer coefficient, Alpha

    0.4

    Amplification constant , Alpha1

    0.10

    Exchange Current Density , io

    10-9.486

    Limiting current density, il

    1.5

    Gibbs function , Gf_liq

    -228170

    Constant , k

    1.1

    Parameter

    Value

    Ideal gas constant, R

    8.314 J/molK

    Faradays Constant, F

    96487 Columbs

    Temperature, Tc

    70C

    Hydrogen pressure, P_H2

    1 atm

    Air pressure, P_air

    1 atm

    Area of cell , A_cell

    50.6 cm2

    Number of Cells , N_cells

    90

    Internal Resistance, r

    0.245 Ohm-cm2

    Transfer coefficient, Alpha

    0.4

    Amplification constant , Alpha1

    0.10

    Exchange Current Density , io

    10-9.486

    Limiting current density, il

    1.5

    Gibbs function , Gf_liq

    -228170

    Constant , k

    1.1

    Figure2 shows power vs current density graph at 70o C temperature ,which shows that by increasing current density the output power of the fuel cell is increased and attains 2200 watt. upto some value of current density. After some

    The most common source of loss in any electrical device is also present in the fuel cell, and those are Ohmic losses. This

    time the value of power will be reduce as the current density increases

    Figure 2 Power VS Current characteristics at Different Temperature of PEM Fuel Cell Model

    Figure3 shows voltage vs current density graph, at 70o C temperature, which shows that by increasing current density the output voltage of the fuel cell is reduced.

    Figure 3 Voltage VS Current Characteristics of the PEM Fuel Cell model.

    At tempratur 90o C,Figure4 shows power vs current density graph, which shows that by increasing current density the output power of the fuel cell is increased and attains 1950 watt. up to some value of current density. After some time the value of power will be reduce as the current density increases. By comparing figure2 and figure4 it is easy to analyze that by increasing a value of temperature the output power is decreses

    Figure 4 Power VS Current characteristics of the PEM fuel cell model.

    Figure5 shows voltage vs current density graph, at 90o C temperature, which shows that by increasing current density the output voltage of the fuel cell is reduced

    Figure 5 Voltage VS Current Characteristics of the PEM fuel cell model

    As Shown in Figure6 and Figure7 the activation loss is depended on the value of temperature, by increasing the value of temperature activation loss increases.

    Figure 6 Activation losses as a function of Temperature

    Figure 7 Activation losses as a function of Temperature

    Figure8 show the relation between electrolyte thickness and ohmic loss by increasing the value electrolyte thickness ohmic loss increasing

    Figure 8 Ohmic loss as a function of electrolyte thickness

  4. CONCLUSION

    In this Work, A Dynamic model of PEMFC has been implemented in MATLAB SIMULATION. voltage losses in the PEM fuel cell, mass balance and thermodynamic energy balance inside the PEM fuel cell, along with the formation of the charge double layer on the cathode in the PEM fuel cell are modeled. The model is then simulated for different values of input variables, and it is found that by operating the PEM fuel cell at higher values of input variables, voltage losses in the PEM fuel cell can be reduced.

  5. REFERENCES

  1. M. Tanrioven and M. S. Alam, "Modeling, Control, and Power Quality Evaluation of a PEM Fuel Cell-Based Power Supply System for Residential Use," TRANSACTIONS ON INDUSTRY APPLICATIONS, vol. 3, no. 2, pp. 1582-1584, November 2006.

  2. T. A. H. Ratlamwala,M. A. Gadalla A.H. Elsinawi, "PERFORMANCE ANALYSIS OF A NEWLY DESIGNED PEM FUEL CELL ," IEEE International Energy Conference, pp. 472-475, May 2010.

  3. Colleen Spiegel, PEM fuel cell modeling and simulation using MATLAB, 4th ed. USA: Elsevier Publishing Company, 2008.

  4. J.A.M Bleijs Oday A. Ahmed, "High-Efficiency DC-DC Converter for Fuel Cell Applications: Performance and Dynamic Modeling," IEEE, pp. 66-70, may 2009.

  5. S. Yang, Y. Wang, Y.T. Cham J. Jia, "Matlab/Simulink Based-Study on PEM Fuel Cell and Nonlinear Control ," IEEE International Conference on Control and Automation, pp. 1657-1659, December 2009.

  6. Dallia Morsi Ali, "A Simplified Dynamic Simulation Model (prototype) for a Stand-Alone Polymer Electrolyte Membrane (PEM) Fuel Cell Stack." IEEE, pp. 480-484, April 2008.

  7. Y.T.Cham,M.Han,Y.Wang J. Jia, "Modeling and Dynamic Characteristic Simulation of a Proton Exchange Membrane Fuel Cell," IEEE Tranction On Energy Conversion, vol. 24, pp. 283-288, March 2009.

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