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Department of Mathematics

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  4. Alice Lieu, PhD

Alice Lieu, PhD

In page navigation: Applied Mathematics 1
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Alice Lieu, PhD

Alice Lieu

Department of Mathematics
Chair of Applied Mathematics (Modeling and Numerics) (N.N.)

Room: Raum 04.342
Cauerstr. 11
91058 Erlangen
  • Phone number: +49 9131 85-67219
  • Fax number: +49 9131 85-67225
  • Email: alice.lieu@fau.de

Projects

  • Multiscale modeling with evolving microstructure: An approach to emergence in the rhizosphere via effective soil functions


    (Third Party Funds Group – Sub project)
    Overall project: DFG Priority Programme 2089 “Rhizosphere Spatiotemporal Organisation – a Key to Rhizosphere Functions”
    Term: 01-02-2019 - 31-01-2022
    Funding source: DFG / Schwerpunktprogramm (SPP)
    URL: https://www.ufz.de/spp-rhizosphere/index.php?en=46495
    Abstract

    The self-organization of the aggregates in the rhizosphere by various
    attracting forces influenced by geochemistry, and microbiology shall
    be studied by a novel, comprehensive model. This model should
    account for processes on the microscale (single roots, pore scale),
    and then be upscaled to the root system scale (macroscale) by
    mathematical homogenization. This goal exceeds the functional range
    of existing models for aggregation and needs the introduction of an
    explicit phase of mucilage, and attachment properties of root hairs in
    the rhizosheath. The project aims at the development of a mechanistic modeling approach that allows for dynamic structural reorganization of the rhizosphere at the single root scale and couples this evolving microscale model to the root system scale including the inference of soil functions. This means that we do not assume a static rhizosphere but develop a tool that is capable to dynamically track this zone on the basis of the underlying spatiotemporal aggregegate formation and geochemical patterns. The collaboration with experimental groups – analyzing CT images in various moisture and growth conditions - the Central Experiment will allow to derive the properties of the mucilage phase, the pore structure and thus the
    influence of root hairs on aggregation mechanisms.

    →More information

Publications

  • Bentz J., Patel R., Benard P., Lieu A., Haupenthal A., Kröner E.:
    How Heterogeneous Pore Scale Distributions of Wettability Affect Infiltration into Porous Media
    In: Water 14 (2022), p. 1110
    ISSN: 2073-4441
    DOI: 10.3390/w14071110
    BibTeX: Download
  • Schnepf A., Carminati A., Ahmed M., Ami M., Benard P., Bentz J., Bonkowski M., Brax M., Diehl D., Duddek P., Kröner E., Javaux M., Landl M., Lehndorff E., Lippold E., Lieu A., Müller CW., Oburger E., Otten W., Portell-Canal X., Phalempin M., Prechtel A., Schulz R., Vanderborght J., Vetterlein D.:
    Linking rhizosphere processes across scales: Opinion
    In: Plant and Soil (2022)
    ISSN: 0032-079X
    DOI: 10.1007/s11104-022-05306-7
    URL: https://link.springer.com/article/10.1007/s11104-022-05306-7
    BibTeX: Download

  • Lieu Alice, Gabard Gwénaël, Bériot Hadrien:
    A Domain Decomposition Method with High-Order Finite Elements for Flow Acoustics
    25th AIAA/CEAS Aeroacoustics Conference (Delft, The Netherlands, 20-05-2019 - 23-06-2019)
    DOI: 10.2514/6.2019-2560
    URL: https://arc.aiaa.org/doi/abs/10.2514/6.2019-2560
    BibTeX: Download

  • Lieu Alice, Gabard Gwénaël, Bériot Hadrien:
    A Comparison of High-order Polynomial and Wave-based Methods for Helmholtz Problems
    In: Journal of Computational Physics 321 (2016), p. 105--125
    ISSN: 0021-9991
    DOI: 10.1016/j.jcp.2016.05.045
    BibTeX: Download

  • Lieu Alice, Gabard Gwénaël, Bériot Hadrien:
    A performance study of high-order finite elements and wave-based discontinuous Galerkin methods for a convected Helmholtz problem
    22nd International Congress on Sound and Vibration 2015 (Florence, Italy, 12-07-2015 - 16-07-2015)
    In: 22nd International Congress on Sound and Vibration 2015 2015
    BibTeX: Download
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Cauerstraße 11
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