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Evaluation of Order Reduction Techniques for Porous Electrode Diffusion Equation in Lithium Ion Model Auburn Univ

SAE Technical Papers (1906-current) Available online

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Format:
Conference/Event
Author/Creator:
Zhao, Zhao, author.
Contributor:
Choe, Song-Yul
Conference Name:
SAE 2014 World Congress & Exhibition (2014-04-08 : Detroit, Michigan, United States)
Language:
English
Physical Description:
1 online resource
Place of Publication:
Warrendale, PA SAE International 2014
Summary:
AbstractModels for lithium ion batteries based on electrochemical thermal principles approximate electrodes with spheres. Ion concentration in the spheres is described using Fick's second law with partial differential equations (PDE), which can be solved numerically. The model calculation time, especially the electrode ion concentration part, should be reduced as less as possible for real time control purposes. Several mathematical methods have been proposed to reduce the complexity of PDE in electrode particles which include polynomial approximation, proper orthogonal decomposition (POD), Padé approximation, Galerkin reformulation and et cetera These methods are compared to each other with different input current density. Then, selected method is further integrated into a reduced order model (ROM) for a complete battery that considers Li ion concentration, potentials in electrode and electrolyte. Evaluation of simulation results reveal that the 3rd order Padé approximation serves as a better computationally efficient replacement for the diffusion equation in lithium ion battery model
Notes:
Vendor supplied data
Publisher Number:
2014-01-1835
Access Restriction:
Restricted for use by site license

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