Pavel B. Bochev
Affiliations: | University of Texas at Arlington, Arlington, TX, United States |
Area:
MathematicsGoogle:
"Pavel Bochev"Children
Sign in to add traineeShiang-Jiun Chen | grad student | 2000 | UT Arlington |
Jungmin Choi | grad student | 2000 | UT Arlington |
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Publications
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Capodaglio G, D'Elia M, Bochev PB, et al. (2020) An energy-based coupling approach to nonlocal interface problems Computers & Fluids. 207: 104593 |
Bochev P, Ridzal D, D’Elia M, et al. (2020) Optimization-based, property-preserving finite element methods for scalar advection equations and their connection to Algebraic Flux Correction Computer Methods in Applied Mechanics and Engineering. 367: 112982 |
Cheung J, Perego M, Bochev PB, et al. (2019) Optimally accurate higher-order finite element methods for polytopial approximations of domains with smooth boundaries Ieee Communications Magazine. 88: 2187-2219 |
Peterson KJ, Bochev PB, Kuberry PA. (2019) Explicit synchronous partitioned algorithms for interface problems based on Lagrange multipliers Computers & Mathematics With Applications. 78: 459-482 |
Kuberry P, Bochev PB, Peterson K. (2017) An Optimization-Based Approach for Elliptic Problems with Interfaces Siam Journal On Scientific Computing. 39 |
Cheung J, Frischknecht AL, Perego M, et al. (2017) A hybrid, coupled approach for modeling charged fluids from the nano to the mesoscale Journal of Computational Physics. 348: 364-384 |
Olson D, Shapeev AV, Bochev PB, et al. (2016) Analysis of an optimization-based atomistic-to-continuum coupling method for point defects Esaim: Mathematical Modelling and Numerical Analysis. 50: 1-41 |
D'Elia M, Ridzal D, Peterson KJ, et al. (2016) Optimization-based mesh correction with volume and convexity constraints Journal of Computational Physics. 313: 455-477 |
Bochev P, Ridzal D. (2016) Optimization-based additive decomposition of weakly coercive problems with applications Computers & Mathematics With Applications. 71: 2140-2154 |
D'Elia M, Perego M, Bochev P, et al. (2016) A coupling strategy for nonlocal and local diffusion models with mixed volume constraints and boundary conditions Computers and Mathematics With Applications. 71: 2218-2230 |