LrgpV1, PascalFrancis, Corpus, bibRecord, 000F66

On the solution of Stokes' equations between confocal ellipses

Identifieur interne : 000F66 ( PascalFrancis/Corpus ); précédent : 000F65; suivant : 000F67

On the solution of Stokes' equations between confocal ellipses

Auteurs : Estéban Saatdjian ; Noël Midoux ; Jean Claude André

Source :

Physics of Fluids [ 1070-6631 ] ; 1994-12.

RBID : Pascal:94-0689029

Descripteurs français

Pascal (Inist)
- Etude théorique, 4715G, 4752, Ecoulement visqueux, Ecoulement incompressible, Equation Navier Stokes, Configuration elliptique, Problème valeur limite, Solution analytique, Ligne courant, Ecoulement laminaire, Stabilité construction, Section Poincaré, Système chaotique, Espace annulaire.

English descriptors

KwdEn :
- Analytical solution, Annular space, Boundary-value problems, Chaotic systems, Elliptical configuration, Incompressible flow, Laminar flow, Navier-Stokes equations, Poincaré mapping, Streamlines, Structural stability, Theoretical study, Viscous flow.

Abstract

The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.

Notice en format standard (ISO 2709)

Pour connaître la documentation sur le format Inist Standard.

A01	`01`	`1`		`@0 1070-6631`
A02	`01`			`@0 PHFLE6`
A03		`1`		`@0 Phys. Fluids`
A05				`@2 6`
A06				`@2 12`
A08	`01`	`1`	`ENG`	`@1 On the solution of Stokes' equations between confocal ellipses`
A11	`01`	`1`		`@1 SAATDJIAN (Estéban)`
A11	`02`	`1`		`@1 MIDOUX (Noël)`
A11	`03`	`1`		`@1 ANDRÉ (Jean Claude)`
A14	`01`			`@1 ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France @Z 1 aut. @Z 2 aut.`
A14	`02`			`@1 GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France @Z 3 aut.`
A20				`@1 3833-3846`
A21				`@1 1994-12`
A23	`01`			`@0 ENG`
A43	`01`			`@1 INIST @2 8651A`
A44				`@0 8100 @1 © AIP`
A47	`01`	`1`		`@0 94-0689029`
A60				`@1 P`
A61				`@0 A`
A64	`01`	`1`		`@0 Physics of Fluids`
A66	`01`			`@0 USA`
C01	`01`		`ENG`	@0 The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.
C02	`01`	`3`		`@0 001B40G15G`
C02	`02`	`3`		`@0 001B40G52`
C03	`01`	`3`	`FRE`	`@0 Etude théorique`
C03	`01`	`3`	`ENG`	`@0 Theoretical study`
C03	`02`	`3`	`FRE`	`@0 4715G @2 PAC @4 INC`
C03	`03`	`3`	`FRE`	`@0 4752 @2 PAC @4 INC`
C03	`04`	`3`	`FRE`	`@0 Ecoulement visqueux @2 T1`
C03	`04`	`3`	`ENG`	`@0 Viscous flow @2 T1`
C03	`05`	`3`	`FRE`	`@0 Ecoulement incompressible`
C03	`05`	`3`	`ENG`	`@0 Incompressible flow`
C03	`06`	`3`	`FRE`	`@0 Equation Navier Stokes`
C03	`06`	`3`	`ENG`	`@0 Navier-Stokes equations`
C03	`07`	`3`	`FRE`	`@0 Configuration elliptique`
C03	`07`	`3`	`ENG`	`@0 Elliptical configuration`
C03	`08`	`3`	`FRE`	`@0 Problème valeur limite`
C03	`08`	`3`	`ENG`	`@0 Boundary-value problems`
C03	`09`	`3`	`FRE`	`@0 Solution analytique`
C03	`09`	`3`	`ENG`	`@0 Analytical solution`
C03	`10`	`3`	`FRE`	`@0 Ligne courant`
C03	`10`	`3`	`ENG`	`@0 Streamlines`
C03	`11`	`3`	`FRE`	`@0 Ecoulement laminaire @2 T2`
C03	`11`	`3`	`ENG`	`@0 Laminar flow @2 T2`
C03	`12`	`3`	`FRE`	`@0 Stabilité construction`
C03	`12`	`3`	`ENG`	`@0 Structural stability`
C03	`13`	`3`	`FRE`	`@0 Section Poincaré`
C03	`13`	`3`	`ENG`	`@0 Poincaré mapping`
C03	`14`	`3`	`FRE`	`@0 Système chaotique @2 Q1 @2 Q2`
C03	`14`	`3`	`ENG`	`@0 Chaotic systems @2 Q1 @2 Q2`
C03	`15`	`3`	`FRE`	`@0 Espace annulaire`
C03	`15`	`3`	`ENG`	`@0 Annular space`
N21				`@1 338`
N47	`01`	`1`		`@0 9422M1221`

Format Inist (serveur)

NO :	PASCAL 94-0689029 AIP
ET :	On the solution of Stokes' equations between confocal ellipses
AU :	SAATDJIAN (Estéban); MIDOUX (Noël); ANDRÉ (Jean Claude)
AF :	ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France (1 aut., 2 aut.); GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France (3 aut.)
DT :	Publication en série; Niveau analytique
SO :	Physics of Fluids; ISSN 1070-6631; Coden PHFLE6; Etats-Unis; Da. 1994-12; Vol. 6; No. 12; Pp. 3833-3846
LA :	Anglais
EA :	The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.
CC :	001B40G15G; 001B40G52
FD :	Etude théorique; 4715G; 4752; Ecoulement visqueux; Ecoulement incompressible; Equation Navier Stokes; Configuration elliptique; Problème valeur limite; Solution analytique; Ligne courant; Ecoulement laminaire; Stabilité construction; Section Poincaré; Système chaotique; Espace annulaire
ED :	Theoretical study; Viscous flow; Incompressible flow; Navier-Stokes equations; Elliptical configuration; Boundary-value problems; Analytical solution; Streamlines; Laminar flow; Structural stability; Poincaré mapping; Chaotic systems; Annular space
LO :	INIST-8651A
ID :	94-0689029

Links to Exploration step

Pascal:94-0689029

Le document en format XML

<record><TEI><teiHeader><fileDesc><titleStmt><title xml:lang="en" level="a">On the solution of Stokes' equations between confocal ellipses</title>
<author><name sortKey="Saatdjian, Esteban" sort="Saatdjian, Esteban" uniqKey="Saatdjian E" first="Estéban" last="Saatdjian">Estéban Saatdjian</name>
<affiliation><inist:fA14 i1="01"><s1>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>1 aut.</sZ>
<sZ>2 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
<author><name sortKey="Midoux, Noel" sort="Midoux, Noel" uniqKey="Midoux N" first="Noël" last="Midoux">Noël Midoux</name>
<affiliation><inist:fA14 i1="01"><s1>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>1 aut.</sZ>
<sZ>2 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
<author><name sortKey="Andre, Jean Claude" sort="Andre, Jean Claude" uniqKey="Andre J" first="Jean Claude" last="André">Jean Claude André</name>
<affiliation><inist:fA14 i1="02"><s1>GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>3 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
</titleStmt>
<publicationStmt><idno type="wicri:source">INIST</idno>
<idno type="inist">94-0689029</idno>
<date when="1994-12">1994-12</date>
<idno type="stanalyst">PASCAL 94-0689029 AIP</idno>
<idno type="RBID">Pascal:94-0689029</idno>
<idno type="wicri:Area/PascalFrancis/Corpus">000F66</idno>
</publicationStmt>
<sourceDesc><biblStruct><analytic><title xml:lang="en" level="a">On the solution of Stokes' equations between confocal ellipses</title>
<author><name sortKey="Saatdjian, Esteban" sort="Saatdjian, Esteban" uniqKey="Saatdjian E" first="Estéban" last="Saatdjian">Estéban Saatdjian</name>
<affiliation><inist:fA14 i1="01"><s1>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>1 aut.</sZ>
<sZ>2 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
<author><name sortKey="Midoux, Noel" sort="Midoux, Noel" uniqKey="Midoux N" first="Noël" last="Midoux">Noël Midoux</name>
<affiliation><inist:fA14 i1="01"><s1>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>1 aut.</sZ>
<sZ>2 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
<author><name sortKey="Andre, Jean Claude" sort="Andre, Jean Claude" uniqKey="Andre J" first="Jean Claude" last="André">Jean Claude André</name>
<affiliation><inist:fA14 i1="02"><s1>GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>3 aut.</sZ>
</inist:fA14>
</affiliation>
</author>
</analytic>
<series><title level="j" type="main">Physics of Fluids</title>
<title level="j" type="abbreviated">Phys. Fluids</title>
<idno type="ISSN">1070-6631</idno>
<imprint><date when="1994-12">1994-12</date>
</imprint>
</series>
</biblStruct>
</sourceDesc>
<seriesStmt><title level="j" type="main">Physics of Fluids</title>
<title level="j" type="abbreviated">Phys. Fluids</title>
<idno type="ISSN">1070-6631</idno>
</seriesStmt>
</fileDesc>
<profileDesc><textClass><keywords scheme="KwdEn" xml:lang="en"><term>Analytical solution</term>
<term>Annular space</term>
<term>Boundary-value problems</term>
<term>Chaotic systems</term>
<term>Elliptical configuration</term>
<term>Incompressible flow</term>
<term>Laminar flow</term>
<term>Navier-Stokes equations</term>
<term>Poincaré mapping</term>
<term>Streamlines</term>
<term>Structural stability</term>
<term>Theoretical study</term>
<term>Viscous flow</term>
</keywords>
<keywords scheme="Pascal" xml:lang="fr"><term>Etude théorique</term>
<term>4715G</term>
<term>4752</term>
<term>Ecoulement visqueux</term>
<term>Ecoulement incompressible</term>
<term>Equation Navier Stokes</term>
<term>Configuration elliptique</term>
<term>Problème valeur limite</term>
<term>Solution analytique</term>
<term>Ligne courant</term>
<term>Ecoulement laminaire</term>
<term>Stabilité construction</term>
<term>Section Poincaré</term>
<term>Système chaotique</term>
<term>Espace annulaire</term>
</keywords>
</textClass>
</profileDesc>
</teiHeader>
<front><div type="abstract" xml:lang="en">The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.</div>
</front>
</TEI>
<inist><standard h6="B"><pA><fA01 i1="01" i2="1"><s0>1070-6631</s0>
</fA01>
<fA02 i1="01"><s0>PHFLE6</s0>
</fA02>
<fA03 i2="1"><s0>Phys. Fluids</s0>
</fA03>
<fA05><s2>6</s2>
</fA05>
<fA06><s2>12</s2>
</fA06>
<fA08 i1="01" i2="1" l="ENG"><s1>On the solution of Stokes' equations between confocal ellipses</s1>
</fA08>
<fA11 i1="01" i2="1"><s1>SAATDJIAN (Estéban)</s1>
</fA11>
<fA11 i1="02" i2="1"><s1>MIDOUX (Noël)</s1>
</fA11>
<fA11 i1="03" i2="1"><s1>ANDRÉ (Jean Claude)</s1>
</fA11>
<fA14 i1="01"><s1>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>1 aut.</sZ>
<sZ>2 aut.</sZ>
</fA14>
<fA14 i1="02"><s1>GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France</s1>
<sZ>3 aut.</sZ>
</fA14>
<fA20><s1>3833-3846</s1>
</fA20>
<fA21><s1>1994-12</s1>
</fA21>
<fA23 i1="01"><s0>ENG</s0>
</fA23>
<fA43 i1="01"><s1>INIST</s1>
<s2>8651A</s2>
</fA43>
<fA44><s0>8100</s0>
<s1>© AIP</s1>
</fA44>
<fA47 i1="01" i2="1"><s0>94-0689029</s0>
</fA47>
<fA60><s1>P</s1>
</fA60>
<fA61><s0>A</s0>
</fA61>
<fA64 i1="01" i2="1"><s0>Physics of Fluids</s0>
</fA64>
<fA66 i1="01"><s0>USA</s0>
</fA66>
<fC01 i1="01" l="ENG"><s0>The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.</s0>
</fC01>
<fC02 i1="01" i2="3"><s0>001B40G15G</s0>
</fC02>
<fC02 i1="02" i2="3"><s0>001B40G52</s0>
</fC02>
<fC03 i1="01" i2="3" l="FRE"><s0>Etude théorique</s0>
</fC03>
<fC03 i1="01" i2="3" l="ENG"><s0>Theoretical study</s0>
</fC03>
<fC03 i1="02" i2="3" l="FRE"><s0>4715G</s0>
<s2>PAC</s2>
<s4>INC</s4>
</fC03>
<fC03 i1="03" i2="3" l="FRE"><s0>4752</s0>
<s2>PAC</s2>
<s4>INC</s4>
</fC03>
<fC03 i1="04" i2="3" l="FRE"><s0>Ecoulement visqueux</s0>
<s2>T1</s2>
</fC03>
<fC03 i1="04" i2="3" l="ENG"><s0>Viscous flow</s0>
<s2>T1</s2>
</fC03>
<fC03 i1="05" i2="3" l="FRE"><s0>Ecoulement incompressible</s0>
</fC03>
<fC03 i1="05" i2="3" l="ENG"><s0>Incompressible flow</s0>
</fC03>
<fC03 i1="06" i2="3" l="FRE"><s0>Equation Navier Stokes</s0>
</fC03>
<fC03 i1="06" i2="3" l="ENG"><s0>Navier-Stokes equations</s0>
</fC03>
<fC03 i1="07" i2="3" l="FRE"><s0>Configuration elliptique</s0>
</fC03>
<fC03 i1="07" i2="3" l="ENG"><s0>Elliptical configuration</s0>
</fC03>
<fC03 i1="08" i2="3" l="FRE"><s0>Problème valeur limite</s0>
</fC03>
<fC03 i1="08" i2="3" l="ENG"><s0>Boundary-value problems</s0>
</fC03>
<fC03 i1="09" i2="3" l="FRE"><s0>Solution analytique</s0>
</fC03>
<fC03 i1="09" i2="3" l="ENG"><s0>Analytical solution</s0>
</fC03>
<fC03 i1="10" i2="3" l="FRE"><s0>Ligne courant</s0>
</fC03>
<fC03 i1="10" i2="3" l="ENG"><s0>Streamlines</s0>
</fC03>
<fC03 i1="11" i2="3" l="FRE"><s0>Ecoulement laminaire</s0>
<s2>T2</s2>
</fC03>
<fC03 i1="11" i2="3" l="ENG"><s0>Laminar flow</s0>
<s2>T2</s2>
</fC03>
<fC03 i1="12" i2="3" l="FRE"><s0>Stabilité construction</s0>
</fC03>
<fC03 i1="12" i2="3" l="ENG"><s0>Structural stability</s0>
</fC03>
<fC03 i1="13" i2="3" l="FRE"><s0>Section Poincaré</s0>
</fC03>
<fC03 i1="13" i2="3" l="ENG"><s0>Poincaré mapping</s0>
</fC03>
<fC03 i1="14" i2="3" l="FRE"><s0>Système chaotique</s0>
<s2>Q1</s2>
<s2>Q2</s2>
</fC03>
<fC03 i1="14" i2="3" l="ENG"><s0>Chaotic systems</s0>
<s2>Q1</s2>
<s2>Q2</s2>
</fC03>
<fC03 i1="15" i2="3" l="FRE"><s0>Espace annulaire</s0>
</fC03>
<fC03 i1="15" i2="3" l="ENG"><s0>Annular space</s0>
</fC03>
<fN21><s1>338</s1>
</fN21>
<fN47 i1="01" i2="1"><s0>9422M1221</s0>
</fN47>
</pA>
</standard>
<server><NO>PASCAL 94-0689029 AIP</NO>
<ET>On the solution of Stokes' equations between confocal ellipses</ET>
<AU>SAATDJIAN (Estéban); MIDOUX (Noël); ANDRÉ (Jean Claude)</AU>
<AF>ENSIC-LSGC, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France (1 aut., 2 aut.); GRAPP-CNRS, 1 rue Grandville, BP 451, 54001 Nancy Cédex, France (3 aut.)</AF>
<DT>Publication en série; Niveau analytique</DT>
<SO>Physics of Fluids; ISSN 1070-6631; Coden PHFLE6; Etats-Unis; Da. 1994-12; Vol. 6; No. 12; Pp. 3833-3846</SO>
<LA>Anglais</LA>
<EA>The analytical solution of Stokes' equations between two concentric, confocal ellipses is derived here. This bounded flow, similar in certain respects to the journal bearing flow, was imagined in order to investigate two-dimensional mixing and Lagrangian chaos in a bounded flow with two symmetry axis. The derived streamfunction is in the form of a Fourier cosine series and, when the eccentricity ratio of the inner ellipse is not very low, the solution converges very rapidly. When the ellipses turn in opposite directions, there are cases where two saddle points are connected by two different streamlines, a necessary and sufficient condition for structural instability according to Peixoto's theorem. This flow geometry could be particularly effective for mixing of viscous fluids since the number of low period hyperbolic and elliptical points during time periodic boundary motion is greater than for the eccentric rotating cylinder system. The Poincaré sections obtained with a discontinuous velocity protocol suggest that the size of regions of poor mixing can be reduced by increasing the inner ellipse motion per period. For this geometry, the Poincaré sections indicate that counter-rotation yields a more chaotic long term behavior than co-rotation. © 1994 American Institute of Physics.</EA>
<CC>001B40G15G; 001B40G52</CC>
<FD>Etude théorique; 4715G; 4752; Ecoulement visqueux; Ecoulement incompressible; Equation Navier Stokes; Configuration elliptique; Problème valeur limite; Solution analytique; Ligne courant; Ecoulement laminaire; Stabilité construction; Section Poincaré; Système chaotique; Espace annulaire</FD>
<ED>Theoretical study; Viscous flow; Incompressible flow; Navier-Stokes equations; Elliptical configuration; Boundary-value problems; Analytical solution; Streamlines; Laminar flow; Structural stability; Poincaré mapping; Chaotic systems; Annular space</ED>
<LO>INIST-8651A</LO>
<ID>94-0689029</ID>
</server>
</inist>
</record>

Pour manipuler ce document sous Unix (Dilib)

EXPLOR_STEP=$WICRI_ROOT/Wicri/Lorraine/explor/LrgpV1/Data/PascalFrancis/Corpus

HfdSelect -h $EXPLOR_STEP/biblio.hfd -nk 000F66 | SxmlIndent | more

HfdSelect -h $EXPLOR_AREA/Data/PascalFrancis/Corpus/biblio.hfd -nk 000F66 | SxmlIndent | more

Pour mettre un lien sur cette page dans le réseau Wicri

{{Explor lien
   |wiki=    Wicri/Lorraine
   |area=    LrgpV1
   |flux=    PascalFrancis
   |étape=   Corpus
   |type=    RBID
   |clé=     Pascal:94-0689029
   |texte=   On the solution of Stokes' equations between confocal ellipses
}}

This area was generated with Dilib version V0.6.32.
Data generation: Sat Nov 11 15:47:48 2017. Site generation: Wed Mar 6 23:31:34 2024

	Serveur d'exploration sur le LRGP
	Attention, ce site est en cours de développement ! Attention, site généré par des moyens informatiques à partir de corpus bruts. Les informations ne sont donc pas validées.

Serveur d'exploration sur le LRGP

On the solution of Stokes' equations between confocal ellipses

On the solution of Stokes' equations between confocal ellipses

Source :

Descripteurs français

English descriptors

Abstract

Notice en format standard (ISO 2709)

Format Inist (serveur)

Links to Exploration step

Le document en format XML

Pour manipuler ce document sous Unix (Dilib)

Pour mettre un lien sur cette page dans le réseau Wicri