Stability analysis of a non-linearly damped duffing oscillatorRAVINDRA, B; MALLIK, A. K.Journal of sound and vibration. 1994, Vol 171, Num 5, pp 708-716, issn 0022-460XArticle

On the spring-dashpot representation of linear viscoelastic behaviourAKYILDIZ, F; JONES, R. S; WALTERS, K et al.Rheologica acta. 1990, Vol 29, Num 5, pp 482-484, issn 0035-4511, 3 p.Article

A note on parameter estimation in non-linear vibrating systemsSTANWAY, R; SPROSTON, J. L; STEVENS, N. G et al.Proceedings of the Institution of Mechanical Engineers. Part C. Mechanical engineering science. 1985, Vol 199, Num 1, pp 79-84, issn 0263-7154Article

Mechanical systems with a single viscous damper subject to several constraint equationsGÜRGÖZE, M.Journal of sound and vibration. 1999, Vol 223, Num 2, pp 317-325, issn 0022-460XArticle

Analysis of electrostatic-damped piezoresistive silicon accelerometersMARCO, S; SAMITIER, J; RUIZ, O et al.Sensors and actuators. A, Physical. 1993, Vol 37-38, pp 317-322, issn 0924-4247Conference Paper

Quantification of the extent of non-proportional viscous damping in discrete vibratory systemsPRATER, G. JR; SINGH, R.Journal of sound and vibration. 1986, Vol 104, Num 1, pp 109-125, issn 0022-460XArticle

Equivalent viscous damping for systems with friction-affected constraintsKLEPP, H. J.Mechanics of structures and machines. 1993, Vol 21, Num 3, pp 357-374, issn 0890-5452Article

Examination of the validity of proportional damping approximations with two further numerical indicesNAIR, S. S; SINGH, R.Journal of sound and vibration. 1986, Vol 104, Num 2, pp 348-350, issn 0022-460XArticle

Reconstructing an even damping from a single spectrumCOX, Steven J; EMBREE, Mark.Inverse problems. 2011, Vol 27, Num 3, issn 0266-5611, 035012.1-035012.18Article

Frequency-Independent Modal Damping for Flexural Structures via a Viscous Geometric Damping ModelLESIEUTRE, George A.Journal of guidance, control, and dynamics. 2010, Vol 33, Num 6, pp 1931-1935, issn 0731-5090, 5 p.Article

Attitude drift of torque-free flexible gyros using the viscous damping modelCHESSER, H. G; RIMROTT, F. P. J.Quarterly Journal of Mechanics and Applied Mathematics. 1988, Vol 41, Num 4, pp 619-638, issn 0033-5614Article

A discussion of alternative Duncan formulations of the eigenproblem for the solution of nonclassically, viscously damped linear systemsBRANDON, J. A.Journal of applied mechanics. 1984, Vol 51, Num 4, pp 904-906, issn 0021-8936Article

On the eigencharacteristics of multi-step beams carrying a tip mass subjected to non-homogeneous external viscous dampingGÜRGÖZE, M; EROL, H.Journal of sound and vibration. 2004, Vol 272, Num 3-5, pp 1113-1124, issn 0022-460X, 12 p.Article

Investigation of multi-layer sandwich beams through single degree-of-freedom transformationWANG, P. W; ZHONG, W. W; HSU, J. F et al.Applied acoustics. 2013, Vol 74, Num 4, pp 521-525, issn 0003-682X, 5 p.Article

Rotational inertia dampers with toggle bracing for vibration control of a building structureHWANG, Jae-Seung; KIM, Jinkoo; KIM, Young-Moon et al.Engineering structures. 2007, Vol 29, Num 6, pp 1201-1208, issn 0141-0296, 8 p.Article

FORCED VIBRATION OF A CURVED BEAM WITH VISCOUS DAMPINGSHEINMAN I.1979; COMPUTERS AND STRUCT.; GBR; DA. 1979; VOL. 10; NO 3; PP. 499-503; BIBL. 3 REF.Article

SUBHARMONIC STEADY VIBRATIONS OF A NON-LINEAR DAMPER WITH TWO DEGREES OF FREEDOM AND VISCOUS DAMPINGRIGANTI R.1980; INT. J. NON-LINEAR MECH.; ISSN 0020-7462; USA; DA. 1980; VOL. 15; NO 3; PP. 173-183; BIBL. 16 REF.Article

ORTHOGONALITY OF GENERALLY NORMALIZED EIGENVECTORS AND EIGENROWS.FAWZY I.1977; A.I.A.A.J., NEW YORK; U.S.A.; DA. 1977; VOL. 15; NO 2; PP. 276-278; BIBL. 4 REF.Article

UNIFIED PANEL FLUTTER THEORY WITH VISCOUS DAMPING EFFECTSOYIBO GA.1983; AIAA JOURNAL; ISSN 0001-1452; USA; DA. 1983; VOL. 21; NO 5; PP. 767-773; BIBL. 24 REF.Article

THE SPINE OF THE ROOT LOCUS FOR THE VISCOUS DAMPERSTERN D.1982; J. MECH. DES.; ISSN 0161-8458; USA; DA. 1982; VOL. 104; NO 2; PP. 466-475; BIBL. 13 REF.Article

FLUID FORCES ON RODS VIBRATING IN FINITE LENGTH ANNULAR REGIONSMULCAHY TM.1980; J. APPL. MECH.; USA; DA. 1980; VOL. 47; NO 2; PP. 234-240; BIBL. 12 REF.Article

Viscous microstructural dampers with aligned holes : Design procedure including the edge correctionHOMENTCOVSCHI, Dorel; MILES, Ronald N.The Journal of the Acoustical Society of America. 2007, Vol 122, Num 3, pp 1556-1567, issn 0001-4966, 12 p.Article

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

Asymptotic locations of eigenfrequencies of Euler-Bernoulli beam with nonhomogeneous structural and viscous damping coefficientsHANKUN WANG; GOONG CHEN.SIAM journal on control and optimization. 1991, Vol 29, Num 2, pp 347-367, issn 0363-0129Article

Random vibration of point-driven beamsNAGEM, R.Journal of sound and vibration. 1991, Vol 151, Num 1, pp 168-174, issn 0022-460XArticle