0
TECHNICAL PAPERS

Experimental and Analytical Investigations of the Dynamic Response of Adhesively Bonded Single Lap Joints

[+] Author and Article Information
A. Vaziri, H. Nayeb-Hashemi

Department of Mechanical, Industrial and Manufacturing Engineering, Northeastern University, Boston, MA 02115

H. R. Hamidzadeh

Department of Mechanical Engineering, Tennessee State University, Nashville, TN 37221

J. Vib. Acoust 126(1), 84-91 (Feb 26, 2004) (8 pages) doi:10.1115/1.1596550 History: Received July 01, 2001; Revised January 01, 2003; Online February 26, 2004
Copyright © 2004 by ASME
Your Session has timed out. Please sign back in to continue.

References

Tsai,  M. Y., and Morton,  J., 1994, “Evaluation of Analytical and Numerical Solutions to the Single-lap Joint,” Int. J. Solids Struct., 31(18), pp. 2537–2563.
Vaziri,  A., Hamidzadeh,  H. R., and Nayeb-Hashemi,  H., 2001, “Dynamic Response of Bond Strength With Void Subjected to a Harmonic Peeling Load,” J. Multibody Dynamics (Proc. Instn. Mech. Engrs., Part K), 215(4), pp. 199–206.
Vaziri, A., Hamidzadeh, H. R., and Nayeb-Hashemi, H., 2001, “Evaluation of the Bond Strength With a Void Subjected to a Harmonic Peeling Load,” Proceeding to the ASME Congress and Exposition: Vibration and Control, November 10–15, New York, NY.
Vaziri,  A., and Nayeb-Hahsemi,  H., 2002, “Dynamic Response of the Tubular Joint with an Annular Void Subjected to a Harmonic Torsional Loading,” J. Multibody Dynamics, 216(4), pp. 361–371.
Vaziri,  A., and Nayeb-Hahsemi,  H., 2002, “Dynamic Response of the Tubular Joint with an Annular Void Subjected to a Harmonic Axial Loading,” Int. J. Adhesion and Adhesives, 22, pp. 367–373.
Nayeb-Hashemi,  H., Rossettos,  J. N., and Melo,  A. P., 1997, “Multiaxial Fatigue Life Evaluation of Tubular Adhesively Bonded Joints,” Int. J. Adhesion Adhesives, 17, pp. 55–63.
Rossettos,  J. N., Lin,  P., and Nayeb-Hashemi,  H., 1994, “Comparison of the Effects of Debonds and Voids in Adhesive Joints,” ASME J. Eng. Mater. Technol., 116, pp. 533–538.
Nayeb-Hashemi,  H., and Rossettos,  J. N., 1994, “Nondestructive Evaluation of Bonded Joints,” Int. J. Acoustic Emission, 12, pp. 1–14.
Nayeb-Hashemi,  H., and Jawad,  O. C., 1997, “Theoretical and experimental evaluation of the bond strength under peeling loads,” ASME J. Eng. Mater. Technol., 119(4), pp. 415–421.
Nayeb-Hashemi, H., and Rosettos, J. N., 1994, “Nondestructive Evaluation of Adhesively Bonded Joints,” Proceed. Symp. Cyclic Deformation, Fracture and Nondestructive Evaluation of Advanced Materials, ASTM STP 1184, pp. 335–362.
Rossettos, J. N., Peng, Y., and Nayeb-Hashemi, H., 1991, “Analysis of Adhesively Bonded Composite Joints With Voids and Thermal Mismatch,” Proceedings to the Plastics and Plastic Composites: Material Properties, Part Performance, and Process Simulation, ASME Winter Annual Meeting, Dec., Edited by V. J. Stokes, pp. 259–268.
Olia,  M., and Rossettos,  J. N., 1996, “Analysis of Adhesively Bonded Joints with Gaps Subjected to Bending,” Int. J. Solids Struct., 33, pp. 2681–2693.
Pandey,  P. C., Shankaragouda,  H., and Singh,  A. K., 1999, “Nonlinear Analysis of Adhesively Bonded Lap Joints Considering Viscoplasticity in Adhesive,” Comput. Struct., 70(4), pp. 387–413.
Apalak,  M. K., and Engin,  A., 1997, “Geometrically Non-linear Analysis of Adhesively Bonded Double Containment Cantilever Joints,” J. Adhesion Science and Technology, 11(9), pp. 1153–1195.
Austin,  E. M., and Inman,  D. J., 2000, “Some Pitfalls of Simplified Modeling for Viscoelastic Sandwich Beams,” ASME J. Vibr. Acoust., 122, pp. 434–439.
Got, A., Matsude, M., Hamade, H., Maekawa, Y., Maekawa, Z., and Matuo, T., 1993, “Vibration Damping and Mechanical Properties of Continuous Fiber-Reinforced Various Thermoplastic Composites,” Int. SAMPE Symp. Exh., Proc. Adv. Mat., May 10–13, Vol. 38 (2), Anaheim CA, pp. 1651–1665.
He,  S., and Rao,  M. D., 1992, “Vibration Analysis of Adhesively Bonded Lap Joint. Part I: Theory,” J. Sound Vib., 152(3), pp. 405–416.
Rao,  M. D., and He,  S., 1992, “Vibration Analysis of Adhesively Bonded Lap Joint. Part II: Numerical Solution,” J. Sound Vib., 152(3), pp. 417–425.
Yuceoglu,  U., Toghi,  F., and Tekinalp,  O., 1996, “Free Bending Vibration of Adhesively Bonded Orthotropic Plates With a Single Lap Joint,” ASME J. Vibr. Acoust., 118(1), Jan. New York NY, pp. 122–134.
Vaziri, A., 2003, “Dynamic Response of Bonded Joints with Defects,” Ph.D. Thesis, Part I, Dept. of Mechanical Eng., Northeastern University, Boston, MA 02115.

Figures

Grahic Jump Location
Schematic Model for a single lap joint
Grahic Jump Location
Free body diagram for an element in region 2
Grahic Jump Location
A typical dynamic response of a bonded joint struck by a wood block hammer, using an accelerometer to record the system response
Grahic Jump Location
Frequency spectrum corresponding to the system response shown in Fig. 3, used to identify resonant frequencies obtained theoretically
Grahic Jump Location
A typical dynamic response of a bonded joint struck by a wood block hammer, using a noncontact laser vibrometer
Grahic Jump Location
Frequency spectrum corresponding to the system response shown in Fig. 5, used to identify resonant frequencies obtained theoretically
Grahic Jump Location
A portion of a frequency response used to identify and to measure natural frequency and damping ratio ζ
Grahic Jump Location
Transverse frequency response at the free end of the adhesively bonded joints with various adhesive loss factors. Joints were subjected to 1 N harmonic peeling load.
Grahic Jump Location
Axial frequency response at the free end of the adhesively bonded joints with various adhesive loss factors. Joints were subjected to 1 N harmonic peeling load.
Grahic Jump Location
Effect of the void size on the first three resonant frequencies of bonded joints
Grahic Jump Location
Damping ratio of bonded joints vs. central void size
Grahic Jump Location
First resonant frequency of the bonded joint vs. overlap length l2/l1, for joints with various h2/h1
Grahic Jump Location
Variation of the first resonance frequency vs. h2/h1 for several Ea/E1
Grahic Jump Location
Variation of the first resonance frequency vs. adhesive thickness, t/h1, for several h2/h1 ratios
Grahic Jump Location
Distribution of peeling stress amplitude within the overlap for the bonded joint subjected to a 1 N harmonic force at five different frequencies. Adhesive was assumed to be elastic with η=0.
Grahic Jump Location
Distribution of shear stress amplitude within the overlap for the bonded joint subjected to a 1 N harmonic force at five different frequencies. Adhesive was assumed to be elastic with η=0.

Tables

Errata

Discussions

Some tools below are only available to our subscribers or users with an online account.

Related Content

Customize your page view by dragging and repositioning the boxes below.

Related Journal Articles
Related eBook Content
Topic Collections

Sorry! You do not have access to this content. For assistance or to subscribe, please contact us:

  • TELEPHONE: 1-800-843-2763 (Toll-free in the USA)
  • EMAIL: asmedigitalcollection@asme.org
Sign In