This text develops a mathematical and physical theory which takes a proper account of the elasticity of liquids. This leads to systems of partial differential equations of composite type in which some variables are hyperbolic and others elliptic. It turns out that the vorticity is usually the key hyperbolic variable. The relevance of this type of mathematical structure for observed dynamics of viscoelastic motions is evaluated in detail. Much attention has been paid to observations, most of which date from 1992 to 1997.
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This text develops a mathematical and physical theory which takes a proper account of the elasticity of liquids. This leads to systems of partial differential equations of composite type in which some variables are hyperbolic and others elliptic. It turns out that the vorticity is usually the key hyperbolic variable. The relevance of this type of mathematical structure for observed dynamics of viscoelastic motions is evaluated in detail. Much attention has been paid to observations, most of which date from 1992 to 1997.
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OPp, gebundene Ausgabe. XVII, 755 S. : 154 Ill. u. graph. Darst. ; 24 cm Einband mit leichten Lagerspuren, sonst sehr gut erhalten. Sprache: Englisch Gewicht in Gramm: 1235. Artikel-Nr. 74594
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