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Results 1 to 25 of 84

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AN IMPROVED TRANSFORMATION-ELIMINATION TECHNIQUE FOR THE SOLUTION OF PERTURBED HAMILTONIAN SYSTEMSHOWLAND RA.1979; CELEST. MECH.; NLD; DA. 1979; VOL. 19; NO 1; PP. 95-110; BIBL. 10 REF.Article

ON THE USE OF LIE-BAECKLUND OPERATORS IN QUANTUM MECHANICSFOKAS AS; LAGERSTROM PA.1980; J. MATH. ANAL. APPL.; USA; DA. 1980; VOL. 74; NO 2; PP. 342-358; BIBL. 15 REF.Article

ANALYTICAL THEORY OF EARTH'S ARTIFICIAL SATELLITES (A. T. E. A. S.)CLAES H.1980; CELEST. MECH.; NLD; DA. 1980; VOL. 21; NO 2; PP. 193-198; BIBL. 7 REF.Conference Paper

Account of additional perturbations in canonical system solutions obtained by Lie transformsTUPIKOVA, I. V.Celestial mechanics. 1984, Vol 33, Num 4, pp 337-342, issn 0008-8714Article

LIE-OPERATOR APPROACH TO MODE COUPLING IN NONUNIFORM PLASMA.JOHNSTON S; KAUFMAN AN.1978; PHYS. REV. LETTERS; U.S.A.; DA. 1978; VOL. 40; NO 19; PP. 1266-1269; BIBL. 18 REF.Article

DETERMINACION DE LA FUNCION GENERATRIZ DE UNA TRANSFORMACION CANONICA DE LIE. APLICACIONES = DETERMINATION DE LA FONCTION GENERATRICE D'UNE TRANSFORMATION CANONIQUE DE LIE. APPLICATIONSCAMARENA BADIA V; RIBERA PASCUAL J; PETRIZ CALVO F et al.1977; URANICA; ESP; DA. 1977; VOL. 62; NO 287-288; PP. 29-40; ABS. ENG; BIBL. 5 REF.Article

BASE DES LOIS DE CONSERVATION DES EQUATIONS DE LA MECANIQUEKHAMITOVA RS.1979; DOKL. AKAD. NAUK SSSR; ISSN 0002-3264; SUN; DA. 1979; VOL. 248; NO 4; PP. 798-802; BIBL. 2 REF.Article

SUPER-CONVERGENT ADIABATIC INVARIANTS WITH RESONANT DENOMINATORS BY LIE TRANSFORMSMCNAMARA B.1978; J. MATH. PHYS.; USA; DA. 1978; VOL. 19; NO 10; PP. 2154-2164; BIBL. 23 REF.Article

PONDEROMOTIVE EFFECTS IN COLLISIONLESS PLASMA: A LIE TRANSFORM APPROACHCARY JR; KAUFMAN AN.1981; PHYS. FLUIDS; ISSN 0031-9171; USA; DA. 1981; VOL. 24; NO 7; PP. 1238-1250; BIBL. 30 REF.Article

A QUADRATIC TRANSFORMATION TECHNIQUE FOR THE SOLUTION OF NONLINEAR SYSTEMSHOWLAND RA JR.1981; SIAM J. MATH. ANAL.; ISSN 0036-1410; USA; DA. 1981; VOL. 12; NO 1; PP. 90-103; BIBL. 14 REF.Article

EQUATIONS DU TYPE DE LIOUVILLEZHIBER AV; IBRAGIMOV N KH; SHABAT AB et al.1979; DOKL. AKAD. NAUK SSSR; ISSN 0002-3264; SUN; DA. 1979; VOL. 249; NO 1; PP. 26-29; BIBL. 3 REF.Article

ZUM DRUCKBERG IN DER MAGNETO-GASDYNAMIK = LA SURFACE DE PRESSION EN MAGNETOGASDYNAMIQUEHOELDER E.1979; Z. ANGEW. MATH. MECH.; DDR; DA. 1979; VOL. 59; NO 8; PP. 337-347; ABS. ENG/RUS; BIBL. 11 REF.Article

Two-parameter Lie transformsVARADI, F.Celestial mechanics. 1985, Vol 36, Num 2, pp 133-142, issn 0008-8714Article

The Hamiltonian transformation in quadratic Lie transformsHOWLAND, R. A; RICHARDSON, D. L.Celestial mechanics. 1984, Vol 32, Num 2, pp 99-107, issn 0008-8714Article

Group classification of equations of the form y = f(x, y)OVSYANNIKOV, L. V.Journal of applied mechanics and technical physics. 2004, Vol 45, Num 2, pp 153-157, issn 0021-8944, 5 p.Article

Inverse scattering transform for the Camassa-Holm equationCONSTANTIN, Adrian; GERDJIKOV, Vladimir S; IVANOV, Rossen I et al.Inverse problems. 2006, Vol 22, Num 6, pp 2197-2207, issn 0266-5611, 11 p.Article

Multiple-parameter Lie transformAHMED, M. K. M.Earth, moon and planets. 1993, Vol 61, Num 1, pp 21-28, issn 0167-9295Article

Lie transforms applied to a non-linear parametric excitation problemLEN, J. L; RAND, R. H.International journal of non-linear mechanics. 1988, Vol 23, Num 4, pp 297-313, issn 0020-7462Article

Removable background inhomogeneity and non-steadiness in the evolution of the envelopes of nonlinear wavesTARANOV, V. B.Journal of plasma physics. 1986, Vol 35, Num 1, pp 141-143, issn 0022-3778Article

On the definition of an admitted Lie group for stochastic differential equations with multi-Brownian motionSRIHIRUN, B; MELESHKO, S. V; SCHULZ, E et al.Journal of physics. A, mathematical and general. 2006, Vol 39, Num 45, pp 13951-13966, issn 0305-4470, 16 p.Article

Comparison between Deprit and Dragt-Finn perturbation methodsKOSELEFF, P.-V.Celestial mechanics & dynamical astronomy. 1994, Vol 58, Num 1, pp 17-36, issn 0923-2958Article

Dresdner Mathematik von 1920 bis 1938: Die Ära Kowalewski = The mathematics of Dresden in the years of 1920-1938 : The era of KowalewskiVOSS, W.Wissenschaftliche Zeitschrift der Technischen Universität Dresden. 1996, Vol 45, Num 6, pp 1-7, issn 0043-6925Article

Vision and Lie's approach to invarianceVAN GOOL, L; MOONS, T; PAUWELS, E et al.Image and vision computing. 1995, Vol 13, Num 4, pp 259-277, issn 0262-8856Article

EXPLOSIVE INSTABILITIES IN BEAM PLASMA SYSTEMDE S.1982; PLASMA PHYS.; ISSN 0032-1028; GBR; DA. 1982; VOL. 24; NO 9; PP. 1043-1050; BIBL. 34 REF.Article

SU(1,1) symmetry of multimode squeezed statesSHATERZADEH-YAZDI, Z; TURNER, P. S; SANDERS, B. C et al.Journal of physics. A, Mathematical and theoretical (Print). 2008, Vol 41, Num 5, issn 1751-8113, 055309.1-055309.11Article

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