Lithium-ion battery homogenization system


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Effective Properties of Li-ion Batteries Using a Homogenization Method

extensive analysis of randomly generated two-phase microstructures idealized for li-ion battery cells is carried out to obtain more accurate estimates of the effective electrical conductivity.

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A computational homogenization approach for Li-ion battery cells:

Li-ion batteries, particularly the next generation silicon based technology (Scrosati and Garche, 2010), have the potential to span from several megawatt huge battery installations used for "spinning reserves" to ensure grid reliability, to automotive, aerospace, medical, and

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[PDF] A computational homogenization approach for Li-ion battery

In recent contributions the computational homogenization technique was tailored to model the multiphysics processes that take place in Li-ion batteries. The formulation originally proposed in [1] has

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Advanced thermal management for temperature homogenization

In order to extend the lifetime of lithium-ion batteries, an advanced thermal

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A multi scale multi domain model for large format lithium-ion

Our multi scale multi domain model (MSMD) for large sized lithium-ion

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Lithium-ion battery modeling and parameter identification based

Lithium-ion batteries are widely used in pure electric vehicles and hybrid vehicles because of their high specific energy, long life, and low self-discharge rate [[1a], [1b]] order to use lithium-ion batteries safely and effectively, an accurate and low-complexity model is needed to describe the dynamic and static characteristics inside the battery [2].

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Modeling of local electrode stresses and pressures in lithium-ion

A multi-scale model for simulation of electrochemically induced stresses on

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Spatial and Temporal Temperature Homogenization in an Automotive

M. Gepp, R. Filimon, S. Koffel, V.R.H. Lorentz, M. März, Advanced thermal management for temperature homogenization in high-power lithium-ion battery systems based on prismatic cells, in IEEE International Symposium for Industrial Electronics, (IEEE, Piscataway, NJ, 2015) Google Scholar

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2015-04-21_Advanced thermal management prismatic

Abstract —In order to extend the lifetime of lithium-ion batteries, an advanced thermal

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Lithium-ion battery

Around 2010, large lithium-ion batteries were introduced in place of other chemistries to power systems on some aircraft; as of January 2014, there had been at least four serious lithium-ion battery fires, or smoke, on the Boeing 787 passenger aircraft, introduced in 2011, which did not cause crashes but had the potential to do so.

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Derivation of Micro/Macro Lithium Battery Models from

In this work, homogenization of generalized Poisson–Nernst–Planck (PNP)

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A multi scale multi domain model for large format lithium-ion

A multi scale multi domain (MSMD) model for large format lithium-ion battery (LIB) cells is presented. In our approach the homogenization is performed on two scales (i) from the particulate electrodes to homogenized electrode materials using an extended Newman model and (ii) from individual cell layer materials to a homogenized battery material with anisotropic

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Advanced thermal management for temperature homogenization

Abstract: In order to extend the lifetime of lithium-ion batteries, an advanced thermal

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2015-04-21_Advanced thermal management prismatic

Abstract —In order to extend the lifetime of lithium-ion batteries, an advanced thermal management concept is investigated. In battery modules, different cell temperatures lead to higher efforts in cell balancing and reduce the system´s lifetime. Especially when battery systems with phase change

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A multi scale multi domain model for large format lithium-ion batteries

Our multi scale multi domain model (MSMD) for large sized lithium-ion battery cells applies separate solution domains for (i) the cell level, (ii) the electrode level and (iii) the particle level. We introduce novel homogenization approaches on two scales: (1) from the particulate electrodes to homogenized electrode materials using an extended

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Advanced thermal management for temperature homogenization in

In order to extend the lifetime of lithium-ion batteries, an advanced thermal management concept is investigated. In battery modules, different cell temperatures lead to higher efforts in...

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(PDF) A computational homogenization approach for Li

In this article, we develop a micro-macroscopic coupled model aimed at studying the interplay between electrokinetics and transport in lithium ion batteries. The system studied consists of a solid (electrode material) and a liquid phase

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Homogenization-Informed Convolutional Neural Networks for

Lithium-ion batteries (LIB) are inherently multiscale and multiphysics systems. Coarse-grained models, which represent electrode components as overlapping continua, allow one to approximate battery macroscopic response in a computationally efficient manner. Electrode effective transport coefficients in these models are often estimated using the

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Modeling of local electrode stresses and pressures in lithium-ion

The new generation of Lithium-ion batteries (LIBs) is widely used because of their high energy storage and power capacity, low self-discharge, and long service life [1, 2] mercially available Lithium-ion battery cells are primarily offered in three different forms: cylindrical, prismatic, and pouch cells [3, 4].Cylindrical and prismatic cells have a similar basic

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Derivation of Micro/Macro Lithium Battery Models from Homogenization

The advantage of homogenization lies in the fact that effective parameters can be derived directly from the analysis of the periodic microstructure and from the application of the theory developed in this article. In addition, the advantages of using homogenization in Lithium ion battery modeling are outlined. Lastly, this work is a necessary

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Derivation of Micro/Macro Lithium Battery Models from Homogenization

In this work, homogenization of generalized Poisson–Nernst–Planck (PNP) equation set leads to a micro/macro formulation similar in nature to the one developed in Newman''s model for lithium batteries. Underlying conservation equations are derived for each phase using asymptotic expansions and mathematical tools from homogenization theory

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Homogenized modeling methodology for 18650 lithium-ion battery

Wierzbicki T, Sahraei E. Homogenized mechanical properties for the jellyroll of cylindrical Lithium-ion cells. Journal of Power Sources. 2013;241:467–76. View Article Google Scholar 26. Xu J, Liu B, Wang X, Hu D. Computational model of 18650 lithium-ion battery with coupled strain rate and SOC dependencies. Applied Energy. 2016;172:180–9.

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A computational homogenization approach for Li-ion battery

Li-ion batteries, particularly the next generation silicon based technology (Scrosati and Garche, 2010), have the potential to span from several megawatt huge battery installations used for "spinning reserves" to ensure grid reliability, to automotive, aerospace, medical, and military industries.

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(PDF) A computational homogenization approach for Li-ion battery

In this article, we develop a micro-macroscopic coupled model aimed at studying the interplay between electrokinetics and transport in lithium ion batteries. The system studied consists of a solid (electrode material) and a liquid phase (electrolyte) with periodic microscopic features.

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Derivation of Micro/Macro Lithium Battery Models

In addition, the advantages of using homogenization in Lithium ion battery modeling are outlined. Lastly, this work is a necessary step toward more general homogenized models and toward

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Advanced thermal management for temperature homogenization

Abstract: In order to extend the lifetime of lithium-ion batteries, an advanced thermal management concept is investigated. In battery modules, different cell temperatures lead to higher efforts in cell balancing and reduce the system''s lifetime. Especially when battery systems with phase change material operate outside the phase transition

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Modeling of local electrode stresses and pressures in lithium-ion

A multi-scale model for simulation of electrochemically induced stresses on scales of active particles, electrode layers, and battery level in lithium-ion batteries

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Asymptotic reduction and homogenization of a thermo-electrochemical

Homogenization is then used to derive a thermal model of a battery comprising several connected lithium-ion cells. We derive a closed-form solution to the homogenized model when the effective Biot number is small, which corresponds to a spatially uniform battery temperature. By comparing simulation times, we show that the asymptotically reduced and

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6 FAQs about [Lithium-ion battery homogenization system]

What are the advantages of homogenization in lithium ion battery modeling?

The advantage of homogenization lies in the fact that effective parameters can be derived directly from the analysis of the periodic microstructure and from the application of the theory developed in this article. In addition, the advantages of using homogenization in Lithium ion battery modeling are outlined.

How do we homogenize a battery?

In our approach the homogenization is performed on two scales (i) from the particulate electrodes to homogenized electrode materials using an extended Newman model and (ii) from individual cell layer materials to a homogenized battery material with anisotropic electrical and thermal transport properties.

What is a multi scale multi domain model for lithium ion battery cells?

A multi scale multi domain model for large sized lithium-ion battery cells. Homogenization of electrode and distinct material layers. Consideration of inhomogeneous temperature and locally fluctuating cell conditions. Parametrization and simulation of a 120 Ah LIB large format cell. Comparison of four different cooling concepts.

What is a micro-macroscopic coupled model for lithium ion batteries?

In this article, we develop a micro–macroscopic coupled model aimed at studying the interplay between electrokinetics and transport in lithium ion batteries. The system studied consists of a solid (electrode material) and a liquid phase (electrolyte) with periodic microscopic features.

What is computational homogenization?

The computational homogenization is essentially based on the solution of two nested boundary value problems, one for each scale. A first order theory, which hinges on the principles of local action and of scales separation ( Geers et al., 2003 ), is adopted for both mechanical and electrochemical homogenization procedures.

What are Li-ion batteries used for?

Li-ion batteries, particularly the next generation silicon based technology ( Scrosati and Garche, 2010 ), have the potential to span from several megawatt huge battery installations used for “spinning reserves” to ensure grid reliability, to automotive, aerospace, medical, and military industries.

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