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Auteur E. H. Dill
Documents disponibles écrits par cet auteur
Faire une suggestion Affiner la rechercheArchive for Rational Mechanics and Analysis, Vol.121. On the dynamics of rods in the theory of kirchhoff and clebsch / B. D. Coleman
in Archive for Rational Mechanics and Analysis
Titre de série : Archive for Rational Mechanics and Analysis, Vol.121 Titre : On the dynamics of rods in the theory of kirchhoff and clebsch Type de document : articles et extraits Auteurs : B. D. Coleman, Auteur ; E. H. Dill, Auteur ; M. Lembo, Auteur ; Z. Lu, Auteur ; I. Tobias, Auteur Année de publication : 1993 Importance : p.339-359 ISBN/ISSN/EAN : 1432-0673 Langues : Français (fre)
in Archive for Rational Mechanics and Analysis
Archive for Rational Mechanics and Analysis, Vol.121. On the dynamics of rods in the theory of kirchhoff and clebsch [articles et extraits] / B. D. Coleman, Auteur ; E. H. Dill, Auteur ; M. Lembo, Auteur ; Z. Lu, Auteur ; I. Tobias, Auteur . - 1993 . - p.339-359.
ISSN : 1432-0673
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Code-barres Cote Support Localisation Section Disponibilité ART-6647-0 ART Document imprimé Bureau chercheur Bureau de VERGA, Alberto Disponible Archive for Rational Mechanics and Analysis, Vol.121. On the dynamics of rods in the theory of kirchhoff and clebsch / B. D. Coleman
in Archive for Rational Mechanics and Analysis
Titre de série : Archive for Rational Mechanics and Analysis, Vol.121 Titre : On the dynamics of rods in the theory of kirchhoff and clebsch Type de document : articles et extraits Auteurs : B. D. Coleman, Auteur ; E. H. Dill, Auteur ; M. Lembo, Auteur ; Z. Lu, Auteur ; I. Tobias, Auteur Année de publication : 1993 Importance : p.339-359 ISBN/ISSN/EAN : 1432-0673 Langues : Français (fre)
in Archive for Rational Mechanics and Analysis
Archive for Rational Mechanics and Analysis, Vol.121. On the dynamics of rods in the theory of kirchhoff and clebsch [articles et extraits] / B. D. Coleman, Auteur ; E. H. Dill, Auteur ; M. Lembo, Auteur ; Z. Lu, Auteur ; I. Tobias, Auteur . - 1993 . - p.339-359.
ISSN : 1432-0673
Langues : Français (fre)Réservation
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Code-barres Cote Support Localisation Section Disponibilité ART-8616-0 ART Document imprimé Bureau chercheur Bureau de VANDENBERGHE Nicolas Disponible Archive for Rational Mechanics and Analysis, Vol.129 No.2. On the dynamics of flexure and stretch of elastic rods / B. D. Coleman
in Archive for Rational Mechanics and Analysis
Titre de série : Archive for Rational Mechanics and Analysis, Vol.129 No.2 Titre : On the dynamics of flexure and stretch of elastic rods Type de document : articles et extraits Auteurs : B. D. Coleman, Auteur ; E. H. Dill, Auteur ; D. Swigon, Auteur Année de publication : 1995 Importance : p.147-174 Langues : Français (fre)
in Archive for Rational Mechanics and Analysis
Archive for Rational Mechanics and Analysis, Vol.129 No.2. On the dynamics of flexure and stretch of elastic rods [articles et extraits] / B. D. Coleman, Auteur ; E. H. Dill, Auteur ; D. Swigon, Auteur . - 1995 . - p.147-174.
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Code-barres Cote Support Localisation Section Disponibilité ART-6718-0 ART Document imprimé Bureau chercheur Bureau de VERGA, Alberto Disponible Journal of the acoustical society of America, Vol.91 No.5. Flexure waves in elastic rods / B. D. Coleman
in The journal of the Acoustical Society of America
Titre de série : Journal of the acoustical society of America, Vol.91 No.5 Titre : Flexure waves in elastic rods Type de document : articles et extraits Auteurs : B. D. Coleman, Auteur ; E. H. Dill, Auteur Année de publication : 1992 Importance : p.2663-2673 Langues : Français (fre) Résumé : The order-1 theory of the dynamics of homogeneous elastic rods is treated with the emphasis on twist-free bending motions of inextensible rods. Various forms of the governing equations for such planar motions are presented, and their traveling wave solutions are shown to result in curves of the same form as those in Euler's theory of equilibrium configurations. Traveling waves are called subsonic or supersonic in accord with whether their speed is less than or greater than (E/rho)1/2 with E the tensile modulus and rho the density. The solitary traveling waves are loops and are given by elementary functions. At each prescribed level of tension below a critical value, for both subsonic and supersonic waves, the larger the loop the faster the wave. The periodic traveling waves, both with and without inflexion points, are given by elliptic functions and integrals. Small amplitude sinusoidal waves are a limiting case of inflexional waves. The solitary waves are obtainable as appropriate limits of both inflexional and noninflexional waves. Although, in general, traveling waves are motions of rods of infinite length, there are traveling waves that are possible planar modes of motion for rods of finite length with joined ends. A rod with such a traveling wave forms a figure eight in the inflexional case and a circular ring in the noninflexional case.
in The journal of the Acoustical Society of America
Journal of the acoustical society of America, Vol.91 No.5. Flexure waves in elastic rods [articles et extraits] / B. D. Coleman, Auteur ; E. H. Dill, Auteur . - 1992 . - p.2663-2673.
Langues : Français (fre)
Résumé : The order-1 theory of the dynamics of homogeneous elastic rods is treated with the emphasis on twist-free bending motions of inextensible rods. Various forms of the governing equations for such planar motions are presented, and their traveling wave solutions are shown to result in curves of the same form as those in Euler's theory of equilibrium configurations. Traveling waves are called subsonic or supersonic in accord with whether their speed is less than or greater than (E/rho)1/2 with E the tensile modulus and rho the density. The solitary traveling waves are loops and are given by elementary functions. At each prescribed level of tension below a critical value, for both subsonic and supersonic waves, the larger the loop the faster the wave. The periodic traveling waves, both with and without inflexion points, are given by elliptic functions and integrals. Small amplitude sinusoidal waves are a limiting case of inflexional waves. The solitary waves are obtainable as appropriate limits of both inflexional and noninflexional waves. Although, in general, traveling waves are motions of rods of infinite length, there are traveling waves that are possible planar modes of motion for rods of finite length with joined ends. A rod with such a traveling wave forms a figure eight in the inflexional case and a circular ring in the noninflexional case.
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Code-barres Cote Support Localisation Section Disponibilité ART-8699-0 ART Document imprimé Bureau chercheur Bureau de VANDENBERGHE Nicolas Disponible