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An extension of the classical theory of algebraic invariants to pseudo-Riemannian geometry and Hamiltonian mechanicsMCLENAGHAN, Raymond G; SMIRNOV, Roman G; THE, Dennis et al.Journal of mathematical physics. 2004, Vol 45, Num 3, pp 1079-1120, issn 0022-2488, 42 p.Article

Hamiltonian fluid mechanicsSALMON, R.Annual review of fluid mechanics. 1988, Vol 20, pp 225-256, issn 0066-4189Article

Complex Hamiltonian mechanics and parametrices for subelliptic Laplacians, IIIBEALS, R; GAVEAU, B; GREINER, P. C et al.Bulletin des sciences mathématiques (Paris. 1885). 1997, Vol 121, Num 3, pp 195-259, issn 0007-4497Article

The ambiguous meaning of irreversibilityDE HEMPTINNE, X.Journal of Technical Physics. 1997, Vol 38, Num 2, pp 231-234, issn 0324-8313Conference Paper

LA TRANSFORMATION DE CARTAN ET SES APPLICATIONS AU PROBLEME DES N CORPS.BRYANT JG.1977; ; S.L.; DA. 1977; PP. (89P.); BIBL. 10 REF.; (THESE DOCT. 3EME CYCLE, SPEC. MATH., MENTION MEC. CELESTE; PIERRE ET MARIE CURIE PARIS VI)Thesis

Chaotic motion of a Kelvin type gyrostat in a circular orbitGURAN, A.Acta mechanica. 1993, Vol 98, Num 1-4, pp 51-61, issn 0001-5970Article

Fault hamiltonicity of meshes with two wraparound edgesPARK, Kyoung-Wook; LIM, Hyeong-Seok; PARK, Jung-Heum et al.Lecture notes in computer science. 2004, pp 412-421, issn 0302-9743, isbn 3-540-22856-X, 10 p.Conference Paper

Multi-variable port hamiltonian model of piezoelectric materialMACCHELLI, Alessandro; VAN DER SCHAFT, Arjan J; MELCHIORRI, Claudio et al.IEEE/RSJ International Conference on Intelligent Robots and Systems. 2004, isbn 0-7803-8463-6, 4Vol, vol 1, 897-902Conference Paper

Die elastische Linie als Problem der optimalen Steuerung = The elastic line as a problem of optimal controlBRAUN, M.Zeitschrift für angewandte Mathematik und Mechanik. 1993, Vol 73, Num 7-8, pp T722-T724, issn 0044-2267Article

Thermodynamics on one-formsSTORY, T. L.The Journal of chemical physics. 1988, Vol 88, Num 2, pp 1192-1197, issn 0021-9606Article

A Birkhoff―Lewis Type Theorem for the Nonlinear Wave EquationBIASCO, Luca; DI GREGORIO, Laura.Archive for rational mechanics and analysis. 2010, Vol 196, Num 1, pp 303-362, issn 0003-9527, 60 p.Article

Homo genization of First-Order Equations with (μ/ε)-Periodic Hamiltonians. Part I: Local EquationsIMBERT, Cyril; MONNEAU, Régis.Archive for rational mechanics and analysis. 2008, Vol 187, Num 1, pp 49-89, issn 0003-9527, 41 p.Article

Discrete port-Hamiltonian systemsTALASILA, V; CLEMENTE-GALLARDO, J; VAN DER SCHAFT, A. J et al.Systems & control letters. 2006, Vol 55, Num 6, pp 478-486, issn 0167-6911, 9 p.Article

Numerical study of stability domains of hamiltonian equation solutionsGREBENICOV, E. A; KOZAK-SKOWORODKIN, D; DIAROVA, D. M et al.Lecture notes in computer science. 2006, pp 178-191, issn 0302-9743, isbn 3-540-45182-X, 1Vol, 14 p.Conference Paper

Persistence of elliptic invariant tori for hamiltonian systemsHUANG QINGDAO; CONG FUZHONG; LI YONG et al.Nonlinear analysis. 2001, Vol 45, Num 2, pp 241-260, issn 0362-546XArticle

Vibrations and stability of smooth and ribbed spherical bandsGAVRILENKO, G. D; TRUBITSINA, O. A.Strength of materials. 1996, Vol 28, Num 2, pp 139-143, issn 0039-2316Article

Hamiltonian mechanics of the damped harmonic oscillatorNAGEM, R; RHODES, B. A; SANDRI, G. V. H et al.Journal of sound and vibration. 1991, Vol 144, Num 3, pp 536-538, issn 0022-460X, 3 p.Article

Strong analytic controllability for hydrogen control systemsCHUNHUA LAN; TARN, Tzyh-Jong; CHI, Quo-Shin et al.IEEE Conference on Decision and Control. 2004, isbn 0-7803-8682-5, Vol 5, 4812-4817Conference Paper

Complex Hamiltonian mechanics and parametrices for subelliptic laplacians, IBEALS, R; GAVEAU, B; GREINER, P. C et al.Bulletin des sciences mathématiques (Paris. 1885). 1997, Vol 121, Num 1, pp 1-36, issn 0007-4497Article

Applications numériques et théoriques de la dualité en mécanique hamiltonienne et en contrôle optimal = Numerical and theoretical aplications of duality in Hamiltonian mecanics and optimal controlMATHLOUTHI, Salem; EKELAND, Ivar.1986, 104 pThesis

IDEAL GASDYNAMICS IN HAMILTONIAN FORM WITH BENEFIT FOR NUMERICAL SCHEMESBUNEMAN O.1980; PHYS. FLUIDS; ISSN 0031-9171; USA; DA. 1980; VOL. 23; NO 8; PP. 1716-1717; BIBL. 8 REF.Article

A power-based description of standard mechanical systemsJELTSEMA, Dimitri; SCHERPEN, Jacquelien M. A.Systems & control letters. 2007, Vol 56, Num 5, pp 349-356, issn 0167-6911, 8 p.Article

ELIMINATION HOLONOMER BINDUNGEN UEBER GENERALISIERTE KOORDINATEN IM HAMILTON-FORMALISMUS = ELIMINATION DES LIAISONS HOLONOMES AU MOYEN DES COORDONNEES GENERALISEES DANS LE FORMALISME DE HAMILTONBAUMGARTE J.1981; Z. ANGEW. MATH. MECH.; ISSN 0044-2267; DDR; DA. 1981; VOL. 61; NO 2; PP. 127-129; BIBL. 1 REF.Article

HYDRODYNAMICS FOR AN IDEAL FLUID: HAMILTONIAN FORMALISM AND LIOUVILLE-EQUATIONVAN SAARLOOS W; BEDEAUX D; MAZUR P et al.1981; PHYSICA, A; ISSN 0378-4371; NLD; DA. 1981; VOL. 107; NO 1; PP. 109-125; BIBL. 13 REF.Article

Squeezing and entanglement in multi-qutrit systemsNAJI, Azita; JAFARPOUR, Mojtaba.Quantum information processing (Print). 2013, Vol 12, Num 8, pp 2917-2933, issn 1570-0755, 17 p.Article

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