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DYNAMIQUE DES SYSTEMES A RESTRICTIONS NON INTEGRABLES. IKOZLOV VV.1982; VESTN. MOSK. UNIV., SER. 1: MAT. MEH.; ISSN 0579-9368; SUN; DA. 1982; NO 3; PP. 92-100; ABS. ENG; BIBL. 5 REF.Article

ON THE PRINCIPLE OF LEAST ACTION AND ITS COMPLEMENTARY FORMTABARROK B.1981; SM ARCH.; ISSN 0376-7426; NLD; DA. 1981; VOL. 6; NO 3; PP. 309-329; BIBL. 9 REF.Article

PRINCIPE DE MOINDRE ACTION ET SOLUTIONS PERIODIQUES DANS LES PROBLEMES DE LA MECANIQUE CLASSIQUEKOZLOV VV.1976; PRIKL. MAT. MEKH.; S.S.S.R.; DA. 1976; VOL. 40; NO 3; PP. 399-407; BIBL. 9 REF.Article

HAMILTON'S PRINCIPLE AND THE CALCULUS OF VARIATIONSBAILEY CD.1982; ACTA MECH.; ISSN 0001-5970; AUT; DA. 1982; VOL. 44; NO 1-2; PP. 49-57; BIBL. 19 REF.Article

Principe de moindre action et lois de la thermodynamiqueSHAKHPARONOV, M. I.Žurnal fizičeskoj himii. 1985, Vol 59, Num 11, pp 2880-2882, issn 0044-4537Article

Connection of optimum temporal exponents with a principle of least actionSERGEEV, E. V; KARZANOV, A. V; TREMASKIN, A. V et al.Proceedings of SPIE, the International Society for Optical Engineering. 2008, Vol 7121, pp 712109.1-712109.10, issn 0277-786X, isbn 978-0-8194-7354-7 0-8194-7354-5, 1VolConference Paper

Phase reconstruction by the weighted least action principleLEE, Chungmin; LOWENGRUB, John; RUBINSTEIN, Jacob et al.Journal of optics. A, Pure and applied optics (Print). 2006, Vol 8, Num 3, pp 279-289, issn 1464-4258, 11 p.Article

SYSTEMATIC DERIVATION OF VARIATIONAL EXPRESSIONS FOR ELECTROMAGNETIC AND/OR ACOUSTIC WAVESMORISHITA K; KUMAGAI N.1978; I.E.E.E. TRANS. MICROWAVE THEORY TECH.; USA; DA. 1978; VOL. 26; NO 9; PP. 684-689; BIBL. 3 REF.Article

Ockham's Razor and chemistryHOFFMANN, R; MINKIN, V. I; CARPENTER, B. K et al.Bulletin de la Société chimique de France. 1996, Vol 133, Num 2, pp 117-130, issn 0037-8968Article

Equation de Szébéhély et principes variationnels = Szebehely equation and variational principlesPUEL, F.Celestial mechanics. 1984, Vol 32, Num 4, pp 349-353, issn 0008-8714Article

La relativité restreinte avec entropie invariante d'Einstein-Planck et la relativité restreinte avec action invariante de Poincaré = Special relativity with Einstein-Planck invariant entropy and special relativity with Poincaré invariant actionPIERSEAUX, Yves.Annales de la Fondation Louis de Broglie. 2002, Vol 27, Num 1, pp 19-67, issn 0182-4295, 49 p.Article

Brachystochrone et principe de moindre actionCHEVCHENKO, K. N.Izvestiâ Akademii nauk SSSR. Mehanika tverdogo tela. 1986, Num 2, pp 40-46, issn 0572-3299Article

Principle of the least action for rheonomic systemsVUICHICH, V. A.Prikladnaâ mehanika (Kiev). 1990, Vol 26, Num 7, pp 114-116, issn 0032-8243, 3 p.Article

Least action principle for a general, non-hydrostatic, compressible, acoustically non-filtered pressure-coordinate modelROOM, R.Quarterly Journal of the Royal Meteorological Society. 1999, Vol 125, Num 557, pp 1903-1907, issn 0035-9009, AArticle

Radiation frictional forces in an atom and a minimum principle for radiative lifetimesBEZUGLOV, N. N.Optics and spectroscopy. 1993, Vol 75, Num 3, pp 283-297, issn 0030-400XArticle

Nonlinear interactions of gravity-capillary waves: Lagrangian theory and effects on the spectrumVAN GASTEL, K.Journal of Fluid Mechanics. 1987, Vol 182, pp 499-523, issn 0022-1120Article

Some remarks on the physical foundation of the Hamiltonian description of fluid motionsGONCHAROV, V; PAVLOV, V.European journal of mechanics. B, Fluids. 1997, Vol 16, Num 4, pp 509-555, issn 0997-7546Article

Topological aspects of chemical reactivity. Relation between the overlap determinant method and the least motion principlePONEC, R; STRNAD, M.Collection of Czechoslovak chemical communications. 1990, Vol 55, Num 3, pp 622-629, issn 0010-0765, 8 p.Article

The principle of least action as a Lagrange variational problem: stationary and extremality conditionsPAPASTAVRIDIS, J. G.International journal of engineering science. 1986, Vol 24, Num 8, pp 1437-1443, issn 0020-7225Article

Periodic solutions of non-autonomous second-order systems with a p-LaplacianYU TIAN; WEIGAO GE.Nonlinear analysis. 2007, Vol 66, Num 1, pp 192-203, issn 0362-546X, 12 p.Article

Periodic solutions of a class of second order non-autonomous Hamiltonian systemsZHIYONG WANG; JIHUI ZHANG.Nonlinear analysis. 2010, Vol 72, Num 12, pp 4480-4487, issn 0362-546X, 8 p.Article

A neural network learns trajectory of motion from the least action principleAMIRIKIAN, B. R; LUKASHIN, A. V.Biological cybernetics. 1992, Vol 66, Num 3, pp 261-264, issn 0340-1200Article

On the dynamical derivation of the Titius-Bode lawPATTON, J. M.Celestial mechanics. 1988, Vol 44, Num 4, pp 365-391, issn 0008-8714Article

Analysis of transformations in materials using the principle of least actionSIMONOV, V. N; VELISHCHANSKII, A. V.Metal science and heat treatment. 2000, Vol 42, Num 5-6, pp 203-206, issn 0026-0673Article

Investigation of multivariable systemsSTEPHANIS, B; PAPADOPOULOS, B. K; ELIAS, N et al.Applied mathematical modelling. 1994, Vol 18, Num 11, pp 628-634, issn 0307-904XArticle

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