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Results 1 to 25 of 3357

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REALISATION NUMERIQUE DE LA METHODE ASYMPTOTIQUEVALEEV KG; STOROZHENKO EI.1976; MAT. FIZ., U.S.S.R.; S.S.S.R.; DA. 1976; NO 20; PP. 9-17; BIBL. 6 REF.Article

UNIVERSAL METRIC PROPERTIES OF AN APPROXIMATE POINCARE MAP FOR DUFFING'S EQUATION WITH NEGATIVE STIFFNESSHU B; MAO JM.1983; PHYSICAL REVIEW. A. GENERAL PHYSICS; ISSN 0556-2791; USA; DA. 1983; VOL. 27; NO 3; PP. 1700-1701; BIBL. 8 REF.Article

RATIONAL APPROXIMATION FOR NON-LINEAR ORDINARY DIFFERENTIAL EQUATIONSPRENDERGAST KH.1982; LECT. NOTES MATH.; ISSN 0075-8434; DEU; DA. 1982; NO 925; PP. 369-373; BIBL. 3 REF.Conference Paper

SUBHARMONIC SOLUTIONS OF THE DUFFING EQUATION WITH LARGE NON LINEARITY.RIGANTI R.1978; INTERNATION. J. NON-LINEAR MECH.; G.B.; DA. 1978; VOL. 13; NO 1; PP. 21-31; ABS. FR. ALLEM.; BIBL. 10 REF.Article

A DUFFING EQUATION WITH MORE THAN 20 BRANCH POINTSBECKER KH; SEYDEL R.1981; LECT. NOTES MATH.; ISSN 0075-8434; DEU; DA. 1981; NO 878; PP. 98-107; BIBL. 13 REF.Conference Paper

BOUNDEDNESS AND CONVERGENCE OF SOLUTIONS OF DUFFING'S EQUATION.SHIRAIWA K.1977; NAYOGA MATH. J.; JAP.; DA. 1977; VOL. 66; PP. 151-166; BIBL. 4 REF.Article

ABOUT THE DOMAIN OF EXISTENCE OF REAL THIRD-ORDER SUBHARMONIES OF THE DUFFING EQUATION.PLATO G.1977; Z. ANGEW. MATH. MECH.; DTSCH.; DA. 1977; VOL. 57; NO 3; PP. 187-188; BIBL. 11 REF.Article

Multiple time scaling of the response of a Duffing oscillator to narrow-band random excitationRAJAN, S; DAVIES, H. G.Journal of sound and vibration. 1988, Vol 123, Num 3, pp 497-506, issn 0022-460XArticle

On the transmission from regular to chaotic behaviour in the Duffing oscillatorVAN DOOREN, R.Journal of sound and vibration. 1988, Vol 123, Num 2, pp 327-339, issn 0022-460XArticle

On the occurrence of chaos in Duffing's oscillatorAWREJCEWICZ, J.Journal of sound and vibration. 1986, Vol 108, Num 1, pp 176-178, issn 0022-460XArticle

Freedom in small parameter expansion for nonlinear perturbationsKAHN, P. B; MURRAY, D; ZARMI, Y et al.Proceedings - Royal Society. Mathematical and physical sciences. 1993, Vol 443, Num 1917, pp 83-94, issn 0962-8444Article

A new philosophy for stochastic equivalent linearizationCASCIATI, F; FARAVELLI, L; HASOFER, A. M et al.Probabilistic engineering mechanics. 1993, Vol 8, Num 3-4, pp 179-185, issn 0266-8920Article

Phase increment analysis of damped Duffing oscillatorsLEUNG, A. Y. T; FUNG, T. C.International journal for numerical methods in engineering. 1989, Vol 28, Num 1, pp 193-209, issn 0029-5981Article

Nonstationary response analysis of a duffing oscillator by the Wiener-Hermite expansion methodORABI, I. I; AHMADI, G.Journal of applied mechanics. 1987, Vol 54, Num 2, pp 434-440, issn 0021-8936Conference Paper

Transmission of signals by synchronization in a chaotic Van der Pol-Duffing oscillatorMURALI, K; LAKSHMANAN, M.Physical review. A. 1993, Vol 48, Num 3, pp R1624-R1626, issn 1050-2947, EArticle

On the occurrence of chaos in Van der Pol-Duffing's oscillatorAWREJCEWICZ, J.Journal of sound and vibration. 1986, Vol 109, Num 3, pp 519-522, issn 0022-460XArticle

EXACT SOLUTION OF A DIFFERENCE APPROXIMATION TO DUFFING'S EQUATIONPOTTS RB.1981; J. AUST. MATH. SOC., SER. B, APPL. MATH.; ISSN 0334-2700; AUS; DA. 1981; VOL. 23; NO 1; PP. 64-77; BIBL. 3 REF.Article

Numerical versus analytical conditions for chaos, using the example of the Duffing oscillatorAWREJCEWICZ, J.Journal of the Physical Society of Japan. 1991, Vol 60, Num 3, pp 785-788, issn 0031-9015, 4 p.Article

Application of non-Gaussian closure to the nonstationary response of a Duffing oscillatorQIANG LIU; DAVIES, H. G.International journal of non-linear mechanics. 1988, Vol 23, Num 3, pp 241-250, issn 0020-7462Article

Improved Lindstedt-Poincaré method for the solution of nonlinear problemsAMORE, Paolo; ARANDA, Alfredo.Journal of sound and vibration. 2005, Vol 283, Num 3-5, pp 1115-1136, issn 0022-460X, 22 p.Article

On the exact solutions of the Duffing oscillatorPARTHASARATHY, S; LAKSHMANAN, M.Journal of sound and vibration. 1990, Vol 137, Num 3, pp 523-536, issn 0022-460XArticle

Exact solutions of the autonomous Duffing equation and their computation: expression of solutions and trial calculation of a characteristic parameterTAMURA, H; MATSUDA, Y.JSME International journal. 1987, Vol 30, Num 261, pp 482-490Article

How many timesteps for a cycle? analysis of the Wisdom-Holman algorithmVISWANATH, Divakar.BIT (Nordisk Tidskrift for Informationsbehandling). 2002, Vol 42, Num 1, pp 194-205, issn 0006-3835Article

GENERALIZED FOURIER SERIES AND NON-LINEAR OSCILLATORROYCHOUDHURY RK.1979; INDIAN J. PURE APPL. MATH.; IND; DA. 1979; VOL. 10; NO 9; PP. 1127-1133; BIBL. 9 REF.Article

HARMONIC SOLUTIONS OF DUFFING'S EQUATION FORCED BY PERIODIC IMPULSES.FINIZIO NJ.1977; BUL. INST. POLITEH. IASI, 1; ROM; DA. 1977; VOL. 23; NO 3-4; PP. 53-60; ABS. RUM; BIBL. 4 REF.Article

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