Modelling Lagrangian velocity and acceleration in turbulent flows as infinitely differentiable stochastic processes. Viggiano, B., Friedrich, J., Volk, R., Bourgoin, M., Cal, R., B., & Chevillard, L. Journal of Fluid Mechanics, 900:A27, Cambridge University Press, 4, 2020.
Modelling Lagrangian velocity and acceleration in turbulent flows as infinitely differentiable stochastic processes [link]Website  doi  bibtex   11 downloads  
@article{
 title = {Modelling Lagrangian velocity and acceleration in turbulent flows as infinitely differentiable stochastic processes},
 type = {article},
 year = {2020},
 keywords = {homogeneous turbulence,isotropic turbulence,turbulence theory},
 pages = {A27},
 volume = {900},
 websites = {https://www.cambridge.org/core/product/identifier/S0022112020004954/type/journal_article},
 month = {4},
 publisher = {Cambridge University Press},
 id = {a9e970dd-84ff-353a-9f37-6fb053ef372c},
 created = {2021-04-09T15:25:02.534Z},
 file_attached = {false},
 profile_id = {75799766-8e2d-3c98-81f9-e3efa41233d0},
 group_id = {c9329632-2a50-3043-b803-cadc8dbdfc3f},
 last_modified = {2021-04-09T15:25:02.534Z},
 read = {false},
 starred = {false},
 authored = {false},
 confirmed = {false},
 hidden = {false},
 source_type = {article},
 private_publication = {false},
 bibtype = {article},
 author = {Viggiano, Bianca and Friedrich, Jan and Volk, Romain and Bourgoin, Mickael and Cal, Raúl Bayoán and Chevillard, Laurent},
 doi = {10.1017/jfm.2020.495},
 journal = {Journal of Fluid Mechanics}
}

Downloads: 11