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What Herman tried to tell ya'…LANG, George Fox.S.V. Sound and vibration. 2002, Vol 36, Num 1, pp 74-76, issn 0038-1810Article

The analysis of dynamic fracture using lumped mass-spring modelsWILLIAMS, J. G.International journal of fracture. 1987, Vol 33, Num 1, pp 47-59, issn 0376-9429Article

Development of bead-spring polymer models using the constant extension ensembleUNDERHILL, Patrick T; DOYLE, Patrick S.Journal of rheology (New York, NY). 2005, Vol 49, Num 5, pp 963-987, issn 0148-6055, 25 p.Article

Vibrations of an elastically restrained, non-uniform beam with translational and rotational springs, and with a tip massALVAREZ, S. I; FICCADENTI DE IGLESIAS, G. M; LAURA, P. A. A et al.Journal of sound and vibration. 1988, Vol 120, Num 3, pp 465-471, issn 0022-460XArticle

Alternative spring force law for bead-spring chain models of the worm-like chainUNDERHILL, Patrick T; DOYLE, Patrick S.Journal of rheology (New York, NY). 2006, Vol 50, Num 4, pp 513-529, issn 0148-6055, 17 p.Article

Stability of sliding frictional surfaces with varying normal forceDUPONT, P. E; BAPNA, D.Journal of vibration and acoustics. 1994, Vol 116, Num 2, pp 237-242, issn 1048-9002Article

Vibrations of a beam and a moving load with sprung and unsprung massesYOSHIZAWA, M; TAKIZAWA, T; TSUJIOKA, Y et al.Bulletin of the JSME. 1985, Vol 28, Num 239, pp 911-918, issn 0021-3764Article

Finite amplitude oscillations of a simple rubber support systemBEATTY, M. F.Archive for rational mechanics and analysis. 1983, Vol 83, Num 3, pp 195-219, issn 0003-9527Article

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PASSIVE VIBRATION ISOLATOR WITH SHARP CUTOFF. = ISOLATEUR PASSIF DE VIBRATIONS AVEC COUPURE NETTELORRAIN P.1975; J. APPL. PHYS.; U.S.A.; DA. 1975; VOL. 46; NO 1; PP. 62-64; BIBL. 4 REF.Article

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ALGUNAS PROPIEDADES DE LA CADENA LINEAL, DE OSCILADORES ARMONICOS. = QUELQUES PROPRIETES DE LA CHAINE LINEAIRE DES OSCILLATEURS HARMONIQUES1973; REV. MEX. FIS.; MEX.; DA. 1973; VOL. 22; SUPPL.; PP. E11-E42; ABS. ANGL.; BIBL. 3 REF.Article

IDENTIFICATION OF DAMPING COEFFICIENTS IN MULTIDIMENSIONAL LINEAR SYSTEMS.CARAVANI P; THOMSON WT.1974; J. APPL. MECH.; U.S.A.; DA. 1974; VOL. 41; NO 2; PP. 379-382; BIBL. 9 REF.Article

ON THE STABILITY OF VIBRATIONS OF A PARTICLE IN A PLANE CONSTRAINED BY IDENTICAL NON-LINEAR SPRINGS.VITO RP.1974; INTERNATION. J. NONLINEAR MECH.; G.B.; DA. 1974; VOL. 9; NO 5; PP. 325-330; ABS. FR. ALLEM. RUSSE; BIBL. 4 REF.Article

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OSCILLATIONS RESONNANTES D'UN SYSTEME CONSERVATIFCHESHAKOV B; POPOV V.1972; GOD. VISSH. TEKH. UCHEB. ZAVED., PRILOZH. MEKH.; BALG.; DA. 1972; VOL. 7; NO 1; PP. 95-109; ABS. RUSSE ANGL.; BIBL. 7 REF.Article

VIBRATION OF FIXED-ENDED LINEAR CHAINS OF DISCRETE POINT-MASSES AND TRI-DIAGONAL SECULAR DETERMINANTS.AINSWORTH OR; LIU CK; MANN RA et al.1977; J. FRANKLIN INST.; U.S.A.; DA. 1977; VOL. 304; NO 2-3; PP. 101-119; BIBL. 2 REF.Article

HARMONIC RESPONSE OF A SCHOCK MOUNT EMPLOYING DUAL-PHASE DAMPING. = REPONSE HARMONIQUE D'UN MONTAGE A CHOC UTILISANT UN AMORTISSEMENT A PHASE DOUBLEVENKATESAN C; KRISHNAN R.1975; J. SOUND VIBR.; G.B.; DA. 1975; VOL. 40; NO 3; PP. 409-413; BIBL. 3 REF.Article

PARAMETRES OPTIMAUX D'UN GROUPE D'AMORTISSEURS DE VIBRATIONS SOUMIS A LA FREQUENCE NON STABLE D'UN PHENOMENE HARMONIQUEMANAPOV AZ; PIKULEV NA.1975; STROITEL. MEKH. RASCHET SOORUZH.; S.S.S.R.; DA. 1975; NO 1; PP. 33-35; BIBL. 3 REF.Article

ZUR KLASSIFIZIERUNG VON MEHRKOERPERSYSTEMEN. = LA CLASSIFICATION DES SYSTEMES A PLUSIEURS CORPSSCHIEHLEN W.1975; DTSCHE LUFT-U. RAUMFAHRT, FORSCH.-BER.; DTSCH.; DA. 1975; VOL. 75; NO 32; PP. 254-269; ABS. ANGL.; BIBL. 8 REF.Article

AMORTISSEMENT OPTIMAL PAR IMPULSION DES VIBRATIONS DANS UN SYSTEME SYMETRIQUEVIBA YA A; NOVOKHATSKAYA TN.1974; MASHINOVEDENIE; S.S.S.R.; DA. 1974; NO 5; PP. 16-20; BIBL. 11 REF.Article