Polyhedral methods in geosciences / Daniele Antonio Di Pietro, Luca Formaggia, Roland Masson, editors.
Di Pietro, Daniele Antonio.; Formaggia, L. (Luca); Masson, Roland.
2021
QA343
Available Online

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Title Polyhedral methods in geosciences / Daniele Antonio Di Pietro, Luca Formaggia, Roland Masson, editors.
ISBN 9783030693633 (electronic bk.)
3030693635 (electronic bk.)
9783030693626
3030693627
DOI https://doi.org/10.1007/978-3-030-69363-3
Publication Details Cham : Springer, 2021.
Language English
Description 1 online resource (342 pages)
Item Number 10.1007/978-3-030-69363-3 doi
Call Number QA343
Dewey Decimal Classification 515/.983
Summary The last few years have witnessed a surge in the development and usage of discretization methods supporting general meshes in geoscience applications. The need for general polyhedral meshes in this context can arise in several situations, including the modelling of petroleum reservoirs and basins, CO2 and nuclear storage sites, etc. In the above and other situations, classical discretization methods are either not viable or require ad hoc modifications that add to the implementation complexity. Discretization methods able to operate on polyhedral meshes and possibly delivering arbitrary-order approximations constitute in this context a veritable technological jump. The goal of this monograph is to establish a state-of-the-art reference on polyhedral methods for geoscience applications by gathering contributions from top-level research groups working on this topic. This book is addressed to graduate students and researchers wishing to deepen their knowledge of advanced numerical methods with a focus on geoscience applications, as well as practitioners of the field.
Access Note Access limited to authorized users.
Source of Description Online resource; title from PDF title page (SpringerLink, viewed June 29, 2021).
Added Author Di Pietro, Daniele Antonio.
Formaggia, L. (Luca)
Masson, Roland.
Series SEMA SIMAI Springer series ; v. 27.
Available in Other Form Polyhedral Methods in Geosciences.
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All Resources
J. Droniou et al., Non-conforming ite elements on polytopal meshes
C. Cancès et al., Error estimates for the gradient discretization method on degenerate parabolic equations of porous medium type
K. Brenner et al., Nodal discretization of two-phase discrete fracture matrix models
Jan M. Nordbotten and E. Keilegavlen, An introduction to multi-point x (MPFA) and stress (MPSA) ite volume methods for thermo-poroelasticity
Paola F. Antonietti et al., High order discontinuous Galerkin methods on polyhedral grids for geophysical applications: seismic wave propagation and fractured reservoir simulations
L. Botti et al., A hybrid high-order method for multiple-network poroelasticity
D. Adak et al., The mixed virtual element method for the Richards equation
A. Fumagalli et al., Performances of the mixed virtual element method on complex grids for underground flow.

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