Two-Dimensional Compact Third-Order Polynomial Reconstructions. Solving Nonconservative Hyperbolic Systems Using GPUs. Gallardo, J., Ortega-Acosta, S., de la Asunción, M., & Mantas-Ruiz, J. Journal of Scientific Computing, 48(1):141-163, 2011. ![Two-Dimensional Compact Third-Order Polynomial Reconstructions. Solving Nonconservative Hyperbolic Systems Using GPUs [link]](https://bibbase.org/img/filetypes/link.svg "link")
Paper abstract bibtex We present a new kind of high-order reconstruction operator of polynomial type, which is used in combination with the scheme presented in Castro et al. (J. Sci. Comput. 39:67–114, 2009 ) for solving nonconservative hyperbolic systems. The implementation of the scheme is carried out on Graphics Processing Units (GPUs), thus achieving a substantial improvement of the speedup with respect to normal CPUs. As an application, the two-dimensional shallow water equations with geometrical source term due to the bottom slope is considered.
@Article{Gallardo2011,
author = {Gallardo, Jos{\'e}-M. and Ortega-Acosta, Sergio and de la Asunci{\'o}n, Marc and Mantas-Ruiz, Jos{\'e}-Miguel},
journal = {Journal of Scientific Computing},
title = {{T}wo-{D}imensional {C}ompact {T}hird-{O}rder {P}olynomial {R}econstructions. {S}olving {N}onconservative {H}yperbolic {S}ystems {U}sing {GPU}s},
year = {2011},
number = {1},
pages = {141-163},
volume = {48},
abstract = {We present a new kind of high-order reconstruction operator of polynomial type, which is used in combination with the scheme presented in Castro et al. (J. Sci. Comput. 39:67–114, 2009 ) for solving nonconservative hyperbolic systems. The implementation of the scheme is carried out on Graphics Processing Units (GPUs), thus achieving a substantial improvement of the speedup with respect to normal CPUs. As an application, the two-dimensional shallow water equations with geometrical source term due to the bottom slope is considered.},
url = {http://dx.doi.org/10.1007/s10915-011-9470-x},
}
Downloads: 0
{"_id":"x6Wn5qhPjtoCZt8LW","bibbaseid":"gallardo-ortegaacosta-delaasuncin-mantasruiz-twodimensionalcompactthirdorderpolynomialreconstructionssolvingnonconservativehyperbolicsystemsusinggpus-2011","title":"Two-Dimensional Compact Third-Order Polynomial Reconstructions. Solving Nonconservative Hyperbolic Systems Using GPUs","author_short":["Gallardo, J.","Ortega-Acosta, S.","de la Asunción, M.","Mantas-Ruiz, J."],"year":2011,"bibtype":"article","biburl":"https://www.uma.es/media/files/EdanyaBiB_KHQoaUU.bib","bibdata":{"bibtype":"article","type":"article","author":[{"propositions":[],"lastnames":["Gallardo"],"firstnames":["José-M."],"suffixes":[]},{"propositions":[],"lastnames":["Ortega-Acosta"],"firstnames":["Sergio"],"suffixes":[]},{"propositions":["de","la"],"lastnames":["Asunción"],"firstnames":["Marc"],"suffixes":[]},{"propositions":[],"lastnames":["Mantas-Ruiz"],"firstnames":["José-Miguel"],"suffixes":[]}],"journal":"Journal of Scientific Computing","title":"Two-Dimensional Compact Third-Order Polynomial Reconstructions. Solving Nonconservative Hyperbolic Systems Using GPUs","year":"2011","number":"1","pages":"141-163","volume":"48","abstract":"We present a new kind of high-order reconstruction operator of polynomial type, which is used in combination with the scheme presented in Castro et al. (J. Sci. Comput. 39:67–114, 2009 ) for solving nonconservative hyperbolic systems. The implementation of the scheme is carried out on Graphics Processing Units (GPUs), thus achieving a substantial improvement of the speedup with respect to normal CPUs. As an application, the two-dimensional shallow water equations with geometrical source term due to the bottom slope is considered.","url":"http://dx.doi.org/10.1007/s10915-011-9470-x","bibtex":"@Article{Gallardo2011,\r\n author = {Gallardo, Jos{\\'e}-M. and Ortega-Acosta, Sergio and de la Asunci{\\'o}n, Marc and Mantas-Ruiz, Jos{\\'e}-Miguel},\r\n journal = {Journal of Scientific Computing},\r\n title = {{T}wo-{D}imensional {C}ompact {T}hird-{O}rder {P}olynomial {R}econstructions. {S}olving {N}onconservative {H}yperbolic {S}ystems {U}sing {GPU}s},\r\n year = {2011},\r\n number = {1},\r\n pages = {141-163},\r\n volume = {48},\r\n abstract = {We present a new kind of high-order reconstruction operator of polynomial type, which is used in combination with the scheme presented in Castro et al. (J. Sci. Comput. 39:67–114, 2009 ) for solving nonconservative hyperbolic systems. The implementation of the scheme is carried out on Graphics Processing Units (GPUs), thus achieving a substantial improvement of the speedup with respect to normal CPUs. As an application, the two-dimensional shallow water equations with geometrical source term due to the bottom slope is considered.},\r\n url = {http://dx.doi.org/10.1007/s10915-011-9470-x},\r\n}\r\n\r\n","author_short":["Gallardo, J.","Ortega-Acosta, S.","de la Asunción, M.","Mantas-Ruiz, J."],"key":"Gallardo2011","id":"Gallardo2011","bibbaseid":"gallardo-ortegaacosta-delaasuncin-mantasruiz-twodimensionalcompactthirdorderpolynomialreconstructionssolvingnonconservativehyperbolicsystemsusinggpus-2011","role":"author","urls":{"Paper":"http://dx.doi.org/10.1007/s10915-011-9470-x"},"metadata":{"authorlinks":{"gallardo, j":"https://bibbase.org/show?bib=http%3A%2F%2Fwww.uma.es%2Fmedia%2Ffiles%2Fedanyabib.bib&filter=authors:Gallardo","díaz, manuel j":"https://bibbase.org/show?bib=https%3A%2F%2Fedanya.uma.es%2Fedanya.bib&filter=authors:Asunci%C3%B3n"}}},"search_terms":["two","dimensional","compact","third","order","polynomial","reconstructions","solving","nonconservative","hyperbolic","systems","using","gpus","gallardo","ortega-acosta","de la asunción","mantas-ruiz"],"keywords":[],"authorIDs":["Gmj8zPrnfZq9hoEPz","ueAQbLGFhD4oQXS5e"],"dataSources":["pLaL5rYzWMf7bTeYm","yN9P3cwTmyLBqLYsP","hpo4NBzrFaStcKS6z","NWWpJWWcpEiCgSNQB","pgrvhZxwMgj4EDTEA"]}