Journal Article FZJ-2019-04174

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A modified pseudo-steady-state analytical expression for battery modeling

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2019
Elsevier Science New York, NY [u.a.]

Solid state communications 296, 49 - 53 () [10.1016/j.ssc.2019.04.011]

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Abstract: The solid-state spherical diffusion equation with flux boundary conditions is a standard problem in lithium-ion battery simulations. If finite difference schemes are applied, many nodes across a discretized battery electrode become necessary, in order to reach a good approximation of solution. Such a grid-based approach can be appropriately avoided by implementing analytical methods which reduce the computational load. The pseudo-steady-state (PSS) method is an exact analytical solution method, which provides accurate solid-state concentrations at all current densities. The popularization of the PSS method, in the existing form of expression, is however constrained by a solution convergence problem. In this short communication, a modified PSS (MPSS) expression is presented which provides uniformly convergent solutions at all times. To minimize computational runtime, a fast MPPS (FMPPS) expression is further developed, which is shown to be faster by approximately three orders of magnitude and has a constant time complexity. Using the FMPSS method, uniformly convergent exact solutions are obtained for the solid-state diffusion problem in spherical active particles.

Classification:

Contributing Institute(s):
  1. Grundlagen der Elektrochemie (IEK-9)
Research Program(s):
  1. 131 - Electrochemical Storage (POF3-131) (POF3-131)

Appears in the scientific report 2019
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Medline ; Embargoed OpenAccess ; Clarivate Analytics Master Journal List ; Current Contents - Physical, Chemical and Earth Sciences ; Ebsco Academic Search ; IF < 5 ; JCR ; NationallizenzNationallizenz ; SCOPUS ; Science Citation Index ; Science Citation Index Expanded ; Web of Science Core Collection
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Institutssammlungen > IET > IET-1
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IEK > IEK-9
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Open Access

 Datensatz erzeugt am 2019-08-12, letzte Änderung am 2024-07-09


Published on 2019-04-24. Available in OpenAccess from 2021-04-24.:
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