Gendelman OV (2014) Nonlinear normal modes in damped forced systems. In: Kerschen G
(ed) Modal Analysis of Nonlinear Mechanical Systems. CISM International Centre for
Mechanical Sciences, vol 555, Springer, Vienna
Gendelman O, Manevitch LI, Vakakis AF, M’Closkey R (2001) Energy pumping in nonlinear
mechanical oscillators: part I—dynamics of the underlying Hamiltonian systems. ASME J
Appl Mech 68(1):34–41
Gere JM, Timoshenko SP (1997) Mechanics of materials. PWS Publishing, Boston
Ginsberg JH (2001) Mechanical and structural vibrations—theory and applications. Wiley,
New York
Givois A, Tan J-J, Touzé C, Thomas O (2020) Backbone curves of coupled cubic oscillators in
one-to-one internal resonance: bifurcation scenario, measurements and parameter identification. Meccanica 55:481–503
Gleick J (1987) Chaos: making a new science. Sphere Books, London
Goldstein G (1990) Francis Moon: Coming to terms with chaos. Interview Mech Eng 112(1):
40–47
Gottwald GA, Melbourne I (2004) A new test for chaos in deterministic systems. Proc Roy Soc
Lond A 460:603–611
Grebogi C, Ott E, Yorke JA (1985) Superpersistent chaotic transients. Ergodic Theor Dyn Syst
5:341–372
Greenwood DT (2003) Advanced dynamics. Cambridge University Press, Cambridge
Gross D, Hauger W, Schröder J, Wall WA, Bonet J (2011) Engineering mechanics 2—mechanics
of materials. Springer, Heidelberg
Guckenheimer J, Holmes P (1983) nonlinear oscillations, dynamical systems, and bifurcations of
vector fields. Springer, New York
Guran A, Plaut RH (1993) Stability of Ziegler’s pendulum with eccentric load and load-dependent
stiffness. Archive Appl Mech 63:170–175
Hale JK, Kocak H (1991) Dynamics and bifurcations. Springer, New York
Hansen MH (1999) Aeroelasticity and dynamics of spinning disks. Ph.D. thesis, DCAMM Report
S85, Department of Solid Mechanics, Technical University of Denmark
Hansen MH (2000) Effect of high-frequency excitation on natural frequencies of spinning disks.
J Sound Vib 234(4):577–589
Harris CM (ed) (1996) Shock and vibration handbook. McGraw-Hill, New York
Hatwal H, Mallik AK, Ghosh A (1983a) Forced nonlinear oscillations of an autoparametric system
—part 1: periodic responses. ASME J Appl Mech 50(3):657–662
Hatwal H, Mallik AK, Ghosh A (1983b) Forced nonlinear oscillations of an autoparametric system
—part 2: chaotic responses. ASME J Appl Mech 50(3):663–668
Haxton RS, Barr ADS (1972) The autoparametric vibration absorber. ASME J Eng Ind 94(1):119–
125
Hendriks F (1983) Bounce and chaotic motion in print hammers. IBM J Res Dev 27(3):273–280
Hermansen MH, Thomsen JJ (2018) Vibration-based estimation of beam boundary parameters.
J Sound Vib 429:287–304
Hill TL, Cammarano A, Neild SA, Barton DAW (2017) Identifying the significance of nonlinear
normal modes. Proc Roy Society A 473(2199):20160789(1–25)
Hirsch P (1930) Das pendel mit oszillierendem aufhängepunkt. Z Angew Math Mechanik 10
(1):41–52
Hodges DH (1984) Proper definition of curvature in nonlinear beam kinematics. AIAA J 22:1825–
1827
Holman JP (1994) Experimental methods for engineers. McGraw-Hill, Singapore
Holmes PJ (1977) Bifurcations to divergence and flutter in flow-induced oscillations: a finite
dimensional analysis. J Sound Vib 53(4):471–503
Holmes PJ, Moon FC (1983) Strange attractors and chaos in nonlinear mechanics. ASME J Appl
Mech 50(4b):1021–1032
504
References
(ed) Modal Analysis of Nonlinear Mechanical Systems. CISM International Centre for
Mechanical Sciences, vol 555, Springer, Vienna
Gendelman O, Manevitch LI, Vakakis AF, M’Closkey R (2001) Energy pumping in nonlinear
mechanical oscillators: part I—dynamics of the underlying Hamiltonian systems. ASME J
Appl Mech 68(1):34–41
Gere JM, Timoshenko SP (1997) Mechanics of materials. PWS Publishing, Boston
Ginsberg JH (2001) Mechanical and structural vibrations—theory and applications. Wiley,
New York
Givois A, Tan J-J, Touzé C, Thomas O (2020) Backbone curves of coupled cubic oscillators in
one-to-one internal resonance: bifurcation scenario, measurements and parameter identification. Meccanica 55:481–503
Gleick J (1987) Chaos: making a new science. Sphere Books, London
Goldstein G (1990) Francis Moon: Coming to terms with chaos. Interview Mech Eng 112(1):
40–47
Gottwald GA, Melbourne I (2004) A new test for chaos in deterministic systems. Proc Roy Soc
Lond A 460:603–611
Grebogi C, Ott E, Yorke JA (1985) Superpersistent chaotic transients. Ergodic Theor Dyn Syst
5:341–372
Greenwood DT (2003) Advanced dynamics. Cambridge University Press, Cambridge
Gross D, Hauger W, Schröder J, Wall WA, Bonet J (2011) Engineering mechanics 2—mechanics
of materials. Springer, Heidelberg
Guckenheimer J, Holmes P (1983) nonlinear oscillations, dynamical systems, and bifurcations of
vector fields. Springer, New York
Guran A, Plaut RH (1993) Stability of Ziegler’s pendulum with eccentric load and load-dependent
stiffness. Archive Appl Mech 63:170–175
Hale JK, Kocak H (1991) Dynamics and bifurcations. Springer, New York
Hansen MH (1999) Aeroelasticity and dynamics of spinning disks. Ph.D. thesis, DCAMM Report
S85, Department of Solid Mechanics, Technical University of Denmark
Hansen MH (2000) Effect of high-frequency excitation on natural frequencies of spinning disks.
J Sound Vib 234(4):577–589
Harris CM (ed) (1996) Shock and vibration handbook. McGraw-Hill, New York
Hatwal H, Mallik AK, Ghosh A (1983a) Forced nonlinear oscillations of an autoparametric system
—part 1: periodic responses. ASME J Appl Mech 50(3):657–662
Hatwal H, Mallik AK, Ghosh A (1983b) Forced nonlinear oscillations of an autoparametric system
—part 2: chaotic responses. ASME J Appl Mech 50(3):663–668
Haxton RS, Barr ADS (1972) The autoparametric vibration absorber. ASME J Eng Ind 94(1):119–
125
Hendriks F (1983) Bounce and chaotic motion in print hammers. IBM J Res Dev 27(3):273–280
Hermansen MH, Thomsen JJ (2018) Vibration-based estimation of beam boundary parameters.
J Sound Vib 429:287–304
Hill TL, Cammarano A, Neild SA, Barton DAW (2017) Identifying the significance of nonlinear
normal modes. Proc Roy Society A 473(2199):20160789(1–25)
Hirsch P (1930) Das pendel mit oszillierendem aufhängepunkt. Z Angew Math Mechanik 10
(1):41–52
Hodges DH (1984) Proper definition of curvature in nonlinear beam kinematics. AIAA J 22:1825–
1827
Holman JP (1994) Experimental methods for engineers. McGraw-Hill, Singapore
Holmes PJ (1977) Bifurcations to divergence and flutter in flow-induced oscillations: a finite
dimensional analysis. J Sound Vib 53(4):471–503
Holmes PJ, Moon FC (1983) Strange attractors and chaos in nonlinear mechanics. ASME J Appl
Mech 50(4b):1021–1032
504
References