skip to main content
US FlagAn official website of the United States government
dot gov icon
Official websites use .gov
A .gov website belongs to an official government organization in the United States.
https lock icon
Secure .gov websites use HTTPS
A lock ( lock ) or https:// means you've safely connected to the .gov website. Share sensitive information only on official, secure websites.

Explore Research Products in the PAR
It may take a few hours for recently added research products to appear in PAR search results.


  • Home
  • Search Results
  • Page 1 of 1

Search for: All records

Editors contains: "Lewicka, M"

Note: When clicking on a Digital Object Identifier (DOI) number, you will be taken to an external site maintained by the publisher. Some full text articles may not yet be available without a charge during the embargo (administrative interval).
What is a DOI Number?

Some links on this page may take you to non-federal websites. Their policies may differ from this site.

  1. ; (, Association for Women in Mathematics series)
    Español, M.I.; Lewicka, M.; Scardia, L.; Schlömerkemper, A. (Ed.)
    Accepted Manuscript Full Text Available
  2. ; ; ; ; (, Association for Women in Mathematics series)
    Español, M; Lewicka, M; Scardia, L; Schlömerkemper, A (Ed.)
    Many technologically useful materials are polycrystals composed of a myriad of small monocrystalline grains separated by grain boundaries. Dynamics of grain boundaries play a crucial role in determining the grain structure and defining the materials properties across multiple scales. In this work, we consider two models for the motion of grain boundaries with the dynamic lattice misorientations and the triple junctions drag, and we conduct extensive numerical study of the models, as well as present relevant experimental results of grain growth in thin films. 
    more » « less
    Full Text Available 
  3. (, AIMS on Applied Mathematics)
    Bressan, A; Lewicka, M; Wang, D.; Zheng, Y.X. (Ed.)
    In this paper we review the algorithm development in high order methods for some conservation laws. The emphasis is on our recent contribution in the study of two model classes: Fokker-Planck-type equations and hyperbolic conservation law systems. For the former we will review free-energy-satisfying and positivity-preserving schemes. For the later we will review the general invariant-region-preserving (IRP) limiter, and its application to high order methods for multi-dimensional hyperbolic systems of conservation laws. 
    more » « less
    Accepted Manuscript Full Text Available
  4. (, Proceedings of 2019 AWM Research Symposium)
    null; null; Lewicka, M.; Pati, A.N.; null; Teboh-EwEwungkem, M.I. (Ed.)
    Accepted Manuscript Full Text Available
  5. ; ; ; (, Advances in mathematical sciences)
    Acu, B.; Danielli, D.; Lewicka, M.; Pati, A.; Saraswathy, RV; Teboh-Ewungkem, M. (Ed.)
    Accepted Manuscript Full Text Available