國立高雄大學圖資館 |

Finite volumes for complex applications X.FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 /Volume 2,Hyperbolic and related problems

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Finite volumes for complex applications X.edited by Emmanuel Franck ... [et al.].
其他題名:	FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 /
其他題名:	Hyperbolic and related problems
其他作者:	Franck, Emmanuel.
團體作者:
出版者:	Cham :Springer Nature Switzerland :2023.
面頁冊數:	xi, 308 p. :ill., digital ;24 cm.
Contained By:	Springer Nature eBook
標題:	Finite volume methodCongresses.
電子資源:	https://doi.org/10.1007/978-3-031-40860-1
ISBN:	9783031408601$q(electronic bk.)

Finite volumes for complex applications X.FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 /Volume 2,Hyperbolic and related problems
Finite volumes for complex applications X.FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 /Volume 2,Hyperbolic and related problems[electronic resource] :Hyperbolic and related problemsedited by Emmanuel Franck ... [et al.]. - Cham :Springer Nature Switzerland :2023. - xi, 308 p. :ill., digital ;24 cm. - Springer proceedings in mathematics & statistics,v. 4332194-1017 ;. - Springer proceedings in mathematics & statistics ;v.19..

W. Aboussi, M. Ziggaf, I. Kissami and M. Boubekeur_A finite volume scheme with a diffusion control parameter on unstructured hybrid mesh: application to two-dimensional Euler equations -- L. Baroukh and E. Audusse, Flow of Newtonian fluids in a pressurized pipe -- W. Barsukow, Truly multi-dimensional all-speed methods for the Euler equations -- T. Bellotti, Monotonicity for genuinely multi-step methods: results and issues from a simple lattice Boltzmann scheme -- C. Birke and C. Klingenberg, A Low Mach Number Two-speed Relaxation Scheme for Ideal MHD Equations -- G. Birke, C. Engwer, S. May and F. Streitbürger, Domain of Dependence stabilization for the acoustic wave equation on 2D cut-cell meshes -- J. Bussac and K. Saleh, Numerical simulation of a barotropic two-phase flow model with miscible phases -- S. Chu and A. Kurganov, Local Characteristic Decomposition Based Central-Upwind Scheme for Compressible Multifluids -- F. Dubois and J. Antonio Rojas-Quintero, Simpson's quadrature for a nonlinear variational symplectic scheme -- E. Chudzik, C. Helzel and Yanick-Florian Kiechle, An Active Flux Method for the Vlasov-Poisson System -- M. Dumbser, S. Busto and A. Thomann, On thermodynamically compatible finite volume schemes for overdetermined hyperbolic systems -- M. Ferrand, Jean-Marc Hérard, T. Norddine and S. Ruget, A scheme using the wave structure of second-moment turbulent models for incompressible flows -- T. Galié, S. Kokh, Ahmad El Halabi, K. Saleh and P. Fernier, Study of a Numerical Scheme with Transport-Acoustic Operator Splitting on a Staggered Mesh -- C. Fiorini, Uncertainty propagation of the shock position for hyperbolic PDEs using a sensitivity equation method -- C. Ghosn, T. Goudon and S. Minjeaud, Staggered MUSCL scheme for Euler equation -- M. Girfoglio, A. Quaini and G. Rozza, GEA: a new finite volume-based open source code for the numerical simulation of atmospheric and ocean flows -- P. Helluy and R. Hélie, Stable second order boundary conditions for kinetic approximations -- A. Iollo, G. Puppo and A. Thomann, Two-dimensional linear implicit relaxed scheme for hyperbolic conservation laws -- H. H. Holm and F. Beiser, Reducing Numerical Artifacts by Sacrificing Well-Balance for Rotating Shallow-Water Flow -- G. Jomée and Jean-Marc Hérard, Relaxation process in an immiscible three-phase flow model -- J. Jung, I. Lannabi and V. Perrier, On the convergence of the Godunov scheme with a centered discretization of the pressure gradient -- J. Keim, A. Schwarz, S. Chiocchetti, A. Beck and C. Rohde, A Reinforcement Learning Based Slope Limiter for Two-Dimensional Finite Volume Schemes -- S.-C. Klein, Essentially Non-Oscillatory Schemes using the Entropy Rate Criterion -- T. Laidin and T. Rey, Hybrid Kinetic/Fluid numerical method for the Vlasov-Poisson-BGK equation in the diffusive scaling -- M. Mehrenberger, L. Navoret and Anh-Tuan Vu, Composition schemes for the guiding-center model -- M. Ndjinga and K. Ait-Ameur, TVD analysis of a (pseudo-)staggered scheme for the isentropic Euler equations -- F. Peru, Backward reconstruction for non resonant triangular systems of conservation laws -- Sri Redjeki Pudjaprasetya and P. V. Swastika, Two-layer exchange flow with time-dependent barotropic forcing -- G. Schnücke, Split Form Discontinuous Galerkin Methods for Conservation Laws -- L. Renelt, C. Engwer and M. Ohlberger, An optimally stable approximation of reactive transport using discrete test and infinite trial spaces -- A. Toufaili, S. Gavrilyuk, O. Hurisse and Jean-Marc Hérard, An hybrid solver to compute a turbulent compressible model.

This volume comprises the second part of the proceedings of the 10th International Conference on Finite Volumes for Complex Applications, FVCA, held in Strasbourg, France, during October 30 to November 3, 2023. The Finite Volume method, and several of its variants, is a spatial discretization technique for partial differential equations based on the fundamental physical principle of conservation. Recent decades have brought significant success in the theoretical understanding of the method. Many finite volume methods are also built to preserve some properties of the continuous equations, including maximum principles, dissipativity, monotone decay of the free energy, asymptotic stability, or stationary solutions. Due to these properties, finite volume methods belong to the wider class of compatible discretization methods, which preserve qualitative properties of continuous problems at the discrete level. This structural approach to the discretization of partial differential equations becomes particularly important for multiphysics and multiscale applications. In recent years, the efficient implementation of these methods in numerical software packages, more specifically to be used in supercomputers, has drawn some attention. The first volume contains all invited papers, as well as the contributed papers focusing on finite volume schemes for elliptic and parabolic problems. They include structure-preserving schemes, convergence proofs, and error estimates for problems governed by elliptic and parabolic partial differential equations. This volume is focused on finite volume methods for hyperbolic and related problems, such as methods compatible with the low Mach number limit or able to exactly preserve steady solutions, the development and analysis of high order methods, or the discretization of kinetic equations.

ISBN: 9783031408601$q(electronic bk.)

Standard No.: 10.1007/978-3-031-40860-1doiSubjects--Topical Terms:

522755
Finite volume method
--Congresses.

LC Class. No.: QA911

Dewey Class. No.: 518.25

Finite volumes for complex applications X.FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 /Volume 2,Hyperbolic and related problems
LDR:06710nmm a2200361 a 4500 001 652242
003 DE-He213
005 20231012091129.0
006 m d
007 cr nn 008maaau
008 240327s2023 sz s 0 eng d
020 $a 9783031408601$q(electronic bk.)
020 $a 9783031408595$q(paper)
024 7 $a 10.1007/978-3-031-40860-1 $2 doi
035 $a 978-3-031-40860-1
040 $a GP $c GP
041 0 $a eng
050 4 $a QA911
072 7 $a PB $2 bicssc
072 7 $a MAT000000 $2 bisacsh
072 7 $a PB $2 thema
082 0 4 $a 518.25 $2 23
090 $a QA911 $b .I61 2023
111 2 $n (3rd : $d 1998 : $c Amsterdam, Netherlands) $3 194767
245 1 0 $a Finite volumes for complex applications X. $n Volume 2, $p Hyperbolic and related problems $h [electronic resource] : $b FVCA10, Strasbourg, France, October 20, 2023-November 03, 2023 / $c edited by Emmanuel Franck ... [et al.].
246 3 0 $a Hyperbolic and related problems
246 3 $a FVCA10
260 $a Cham : $b Springer Nature Switzerland : $b Imprint: Springer, $c 2023.
300 $a xi, 308 p. : $b ill., digital ; $c 24 cm.
490 1 $a Springer proceedings in mathematics & statistics, $x 2194-1017 ; $v v. 433
505 0 $a W. Aboussi, M. Ziggaf, I. Kissami and M. Boubekeur_A finite volume scheme with a diffusion control parameter on unstructured hybrid mesh: application to two-dimensional Euler equations -- L. Baroukh and E. Audusse, Flow of Newtonian fluids in a pressurized pipe -- W. Barsukow, Truly multi-dimensional all-speed methods for the Euler equations -- T. Bellotti, Monotonicity for genuinely multi-step methods: results and issues from a simple lattice Boltzmann scheme -- C. Birke and C. Klingenberg, A Low Mach Number Two-speed Relaxation Scheme for Ideal MHD Equations -- G. Birke, C. Engwer, S. May and F. Streitbürger, Domain of Dependence stabilization for the acoustic wave equation on 2D cut-cell meshes -- J. Bussac and K. Saleh, Numerical simulation of a barotropic two-phase flow model with miscible phases -- S. Chu and A. Kurganov, Local Characteristic Decomposition Based Central-Upwind Scheme for Compressible Multifluids -- F. Dubois and J. Antonio Rojas-Quintero, Simpson's quadrature for a nonlinear variational symplectic scheme -- E. Chudzik, C. Helzel and Yanick-Florian Kiechle, An Active Flux Method for the Vlasov-Poisson System -- M. Dumbser, S. Busto and A. Thomann, On thermodynamically compatible finite volume schemes for overdetermined hyperbolic systems -- M. Ferrand, Jean-Marc Hérard, T. Norddine and S. Ruget, A scheme using the wave structure of second-moment turbulent models for incompressible flows -- T. Galié, S. Kokh, Ahmad El Halabi, K. Saleh and P. Fernier, Study of a Numerical Scheme with Transport-Acoustic Operator Splitting on a Staggered Mesh -- C. Fiorini, Uncertainty propagation of the shock position for hyperbolic PDEs using a sensitivity equation method -- C. Ghosn, T. Goudon and S. Minjeaud, Staggered MUSCL scheme for Euler equation -- M. Girfoglio, A. Quaini and G. Rozza, GEA: a new finite volume-based open source code for the numerical simulation of atmospheric and ocean flows -- P. Helluy and R. Hélie, Stable second order boundary conditions for kinetic approximations -- A. Iollo, G. Puppo and A. Thomann, Two-dimensional linear implicit relaxed scheme for hyperbolic conservation laws -- H. H. Holm and F. Beiser, Reducing Numerical Artifacts by Sacrificing Well-Balance for Rotating Shallow-Water Flow -- G. Jomée and Jean-Marc Hérard, Relaxation process in an immiscible three-phase flow model -- J. Jung, I. Lannabi and V. Perrier, On the convergence of the Godunov scheme with a centered discretization of the pressure gradient -- J. Keim, A. Schwarz, S. Chiocchetti, A. Beck and C. Rohde, A Reinforcement Learning Based Slope Limiter for Two-Dimensional Finite Volume Schemes -- S.-C. Klein, Essentially Non-Oscillatory Schemes using the Entropy Rate Criterion -- T. Laidin and T. Rey, Hybrid Kinetic/Fluid numerical method for the Vlasov-Poisson-BGK equation in the diffusive scaling -- M. Mehrenberger, L. Navoret and Anh-Tuan Vu, Composition schemes for the guiding-center model -- M. Ndjinga and K. Ait-Ameur, TVD analysis of a (pseudo-)staggered scheme for the isentropic Euler equations -- F. Peru, Backward reconstruction for non resonant triangular systems of conservation laws -- Sri Redjeki Pudjaprasetya and P. V. Swastika, Two-layer exchange flow with time-dependent barotropic forcing -- G. Schnücke, Split Form Discontinuous Galerkin Methods for Conservation Laws -- L. Renelt, C. Engwer and M. Ohlberger, An optimally stable approximation of reactive transport using discrete test and infinite trial spaces -- A. Toufaili, S. Gavrilyuk, O. Hurisse and Jean-Marc Hérard, An hybrid solver to compute a turbulent compressible model.
520 $a This volume comprises the second part of the proceedings of the 10th International Conference on Finite Volumes for Complex Applications, FVCA, held in Strasbourg, France, during October 30 to November 3, 2023. The Finite Volume method, and several of its variants, is a spatial discretization technique for partial differential equations based on the fundamental physical principle of conservation. Recent decades have brought significant success in the theoretical understanding of the method. Many finite volume methods are also built to preserve some properties of the continuous equations, including maximum principles, dissipativity, monotone decay of the free energy, asymptotic stability, or stationary solutions. Due to these properties, finite volume methods belong to the wider class of compatible discretization methods, which preserve qualitative properties of continuous problems at the discrete level. This structural approach to the discretization of partial differential equations becomes particularly important for multiphysics and multiscale applications. In recent years, the efficient implementation of these methods in numerical software packages, more specifically to be used in supercomputers, has drawn some attention. The first volume contains all invited papers, as well as the contributed papers focusing on finite volume schemes for elliptic and parabolic problems. They include structure-preserving schemes, convergence proofs, and error estimates for problems governed by elliptic and parabolic partial differential equations. This volume is focused on finite volume methods for hyperbolic and related problems, such as methods compatible with the low Mach number limit or able to exactly preserve steady solutions, the development and analysis of high order methods, or the discretization of kinetic equations.
650 0 $a Finite volume method $v Congresses. $3 522755
650 1 4 $a Mathematics. $3 184409
650 2 4 $a Mathematical and Computational Engineering Applications. $3 915034
700 1 $a Franck, Emmanuel. $3 961732
710 2 $a SpringerLink (Online service) $3 273601
773 0 $t Springer Nature eBook
830 0 $a Springer proceedings in mathematics & statistics ; $v v.19. $3 569116
856 4 0 $u https://doi.org/10.1007/978-3-031-40860-1
950 $a Mathematics and Statistics (SpringerNature-11649)