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[11]
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J. Braun and M. Buze.
Incompleteness of sinclair-type continuum flexible boundary
conditions for atomistic fracture simulations.
arXiv e-prints, 2403.05462, 2024.
[ bib |
http |
.pdf ]
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[10]
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M. Buze, J. Feydy, S.R. Roper, K. Sedighiani, and D. Bourne.
Anisotropic power diagrams for polycrystal modelling: efficient
generation of curved grains via optimal transport.
arXiv e-prints, 2403.03571, 2024.
[ bib |
http |
.pdf ]
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[9]
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M. Buze.
Constrained Hellinger-Kantorovich barycenters: least-cost soft and
conic multi-marginal formulations.
arXiv e-prints, 2402.11268, 2024.
[ bib |
http |
.pdf ]
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[8]
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S. Bagchi et al.
New Mathematics for the Exascale: Applications to Materials
Science.
White paper, Institute for Pure and Applied Mathematics, UCLA, 2023.
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http |
.pdf ]
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[7]
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M. Buze and M.H. Duong.
Entropic regularisation of unbalanced optimal transportation
problems.
arXiv e-prints, 2305.02410, 2023.
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http |
.pdf ]
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[6]
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M. Buze, T.E. Woolley, and L.A.Mihai.
A stochastic framework for atomistic fracture.
SIAM Journal on Applied Mathematics, 82(2):526--548, March
2022.
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DOI |
http |
.pdf ]
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[5]
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M. Buze and J. R. Kermode.
Numerical-continuation-enhanced flexible boundary condition scheme
applied to mode-i and mode-iii fracture.
Phys. Rev. E, 103:033002, Mar 2021.
[ bib |
DOI |
http |
.pdf ]
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[4]
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M. Buze.
Atomistic modelling of near-crack-tip plasticity.
Nonlinearity, 34(7):4503--4542, June 2021.
[ bib |
DOI |
http |
.pdf ]
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[3]
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M. Buze, T. Hudson, and C. Ortner.
Analysis of cell size effects in atomistic crack propagation.
ESAIM: Mathematical Modelling and Numerical Analysis,
54(6):1821--1847, 2020.
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DOI |
http |
.pdf ]
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[2]
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M. Buze, T. Hudson, and C. Ortner.
Analysis of an atomistic model for anti-plane fracture.
Mathematical Models and Methods in Applied Sciences,
29(13):2469--2521, 2019.
[ bib |
DOI |
http |
.pdf ]
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[1]
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J. Braun, M. Buze, and C. Ortner.
The effect of crystal symmetries on the locality of screw dislocation
cores.
SIAM Journal on Mathematical Analysis, 51(2):1108--1136, 2019.
[ bib |
DOI |
http |
.pdf ]
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