Maria Emelianenko, Ph.D.
Affiliations: | 2005 | Pennsylvania State University, State College, PA, United States |
Area:
MathematicsGoogle:
"Maria Emelianenko"Parents
Sign in to add mentor| Qiang Du | grad student | 2005 | Penn State | |
| (Multilevel and adaptive methods for some nonlinear optimization problems.) | ||||
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Publications
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| Di ZW, Maggioni V, Mei Y, et al. (2020) Centroidal Voronoi tessellation based methods for optimal rain gauge location prediction Journal of Hydrology. 584: 124651 |
| Sazo AH, Ibarra S. P, Sanhueza R. A, et al. (2019) Evolution of two-dimensional grain boundary networks implemented in GPU Computational Materials Science. 160: 315-333 |
| Otis R, Emelianenko M, Liu Z. (2017) An improved sampling strategy for global energy minimization of multi-component systems Computational Materials Science. 130: 282-291 |
| Yegorov I, Emelianenko M. (2016) A kinetic approach to modeling general-texture evolution in two-dimensional polycrystalline grain growth Computational Materials Science. 125: 224-242 |
| Yegorov I, Torres CE, Emelianenko M. (2016) A Boltzmann-type kinetic model for misorientation distribution functions in two-dimensional fiber-texture polycrystalline grain growth Acta Materialia. 109: 230-247 |
| Torres CE, Emelianenko M, Golovaty D, et al. (2015) Numerical analysis of the vertex models for simulating grain boundary networks Siam Journal On Applied Mathematics. 75: 762-786 |
| Snider J, Griva I, Sun X, et al. (2015) Set based framework for Gibbs energy minimization Calphad: Computer Coupling of Phase Diagrams and Thermochemistry. 48: 18-26 |
| Barmak K, Eggeling E, Emelianenko M, et al. (2012) A first approach toward a proper generalized decomposition based time parallelization Materials Science Forum. 715: 279-285 |
| Di Z, Emelianenko M, Nash S. (2012) Truncated Newton-based multigrid algorithm for centroidal voronoi diagram calculation Numerical Mathematics. 5: 242-259 |
| Zhang J, Emelianenko M, Du Q. (2012) Periodic centroidal voronoi tessellations International Journal of Numerical Analysis and Modeling. 9: 950-969 |