000 04044nam a22006375i 4500
001 978-3-319-44968-5
003 DE-He213
005 20220801222134.0
007 cr nn 008mamaa
008 161110s2017 sz | s |||| 0|eng d
020 _a9783319449685
_9978-3-319-44968-5
024 7 _a10.1007/978-3-319-44968-5
_2doi
050 4 _aTK9001-9401
072 7 _aTHK
_2bicssc
072 7 _aTEC028000
_2bisacsh
072 7 _aTHK
_2thema
082 0 4 _a621.48
_223
100 1 _aBertodano, Martín López de.
_eauthor.
_4aut
_4http://id.loc.gov/vocabulary/relators/aut
_959902
245 1 0 _aTwo-Fluid Model Stability, Simulation and Chaos
_h[electronic resource] /
_cby Martín López de Bertodano, William Fullmer, Alejandro Clausse, Victor H. Ransom.
250 _a1st ed. 2017.
264 1 _aCham :
_bSpringer International Publishing :
_bImprint: Springer,
_c2017.
300 _aXX, 358 p. 74 illus., 60 illus. in color.
_bonline resource.
336 _atext
_btxt
_2rdacontent
337 _acomputer
_bc
_2rdamedia
338 _aonline resource
_bcr
_2rdacarrier
347 _atext file
_bPDF
_2rda
505 0 _aIntroduction -- Fixed-Flux Model -- Two-Fluid Model -- Fixed-Flux Model Chaos -- Fixed-Flux Model -- Drift-Flux Model -- Drift-Flux Model Non-Linear Dynamics and Chaos -- RELAP5 Two-Fluid Model -- Two-Fluid Model CFD.
520 _aThis book addresses the linear and nonlinear two-phase stability of the one-dimensional Two-Fluid Model (TFM) material waves and the numerical methods used to solve it. The TFM fluid dynamic stability is a problem that remains open since its inception more than forty years ago. The difficulty is formidable because it involves the combined challenges of two-phase topological structure and turbulence, both nonlinear phenomena. The one dimensional approach permits the separation of the former from the latter. The authors first analyze the kinematic and Kelvin-Helmholtz instabilities with the simplified one-dimensional Fixed-Flux Model (FFM). They then analyze the density wave instability with the well-known Drift-Flux Model. They demonstrate that the Fixed-Flux and Drift-Flux assumptions are two complementary TFM simplifications that address two-phase local and global linear instabilities separately. Furthermore, they demonstrate with a well-posed FFM and a DFM two cases of nonlinear two-phase behavior that are chaotic and Lyapunov stable. On the practical side, they also assess the regularization of an ill-posed one-dimensional TFM industrial code. Furthermore, the one-dimensional stability analyses are applied to obtain well-posed CFD TFMs that are either stable (RANS) or Lyapunov stable (URANS), with the focus on numerical convergence.
650 0 _aNuclear engineering.
_933220
650 0 _aFluid mechanics.
_92810
650 0 _aNonlinear Optics.
_911414
650 0 _aThermodynamics.
_93554
650 0 _aHeat engineering.
_95144
650 0 _aHeat transfer.
_932329
650 0 _aMass transfer.
_94272
650 0 _aChemistry, Technical.
_914638
650 1 4 _aNuclear Energy.
_933221
650 2 4 _aEngineering Fluid Dynamics.
_959903
650 2 4 _aNonlinear Optics.
_911414
650 2 4 _aEngineering Thermodynamics, Heat and Mass Transfer.
_932330
650 2 4 _aIndustrial Chemistry.
_914640
700 1 _aFullmer, William.
_eauthor.
_4aut
_4http://id.loc.gov/vocabulary/relators/aut
_959904
700 1 _aClausse, Alejandro.
_eauthor.
_4aut
_4http://id.loc.gov/vocabulary/relators/aut
_959905
700 1 _aRansom, Victor H.
_eauthor.
_4aut
_4http://id.loc.gov/vocabulary/relators/aut
_959906
710 2 _aSpringerLink (Online service)
_959907
773 0 _tSpringer Nature eBook
776 0 8 _iPrinted edition:
_z9783319449678
776 0 8 _iPrinted edition:
_z9783319449692
776 0 8 _iPrinted edition:
_z9783319831749
856 4 0 _uhttps://doi.org/10.1007/978-3-319-44968-5
912 _aZDB-2-ENG
912 _aZDB-2-SXE
942 _cEBK
999 _c80438
_d80438