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ISSN (e): 2250 – 3005 || Vol, 04 || Issue, 10 || October– 2014 || 
International Journal of Computational Engineering Research (IJCER) 
www.ijceronline.com Open Access Journal Page 21 
Structural and vibration analysis of delaminated composite beams 1Narra.Sowjanya, 2Mulluri.Haritha 1 PG student, Department of Mechanical Engineering, Qis College of engineering & technology 2 Guide (Asst.prof), Department of Mechanical Engineering, Qis College of engineering & technology, Ongole 
I. INTRODUCTION 
 Introduction to beam 
A beam is a structural element that is capable of withstanding load primarily by resisting bending. The bending force induced into the material of the beam as a result of the external loads, own weight, span and external reactions to these loads is called a bending moment. Figure 1. Beam figure A statically determinate beam, bending (sagging) under an evenly distributed load 
 Overview 
Historically beams were squared timbers but are also metal, stone, or combinations of wood and metal such as a flitch beam. Beams generally carry vertical gravitational forces but can also be used to carry horizontal loads (e.g., loads due to an earthquake or wind or in tension to resist rafter thrust as a tie beam or (usually) compression as a collar beam). The loads carried by a beam are transferred to columns, walls, or girders, which then transfer the force to adjacent structural compression members. In light frame construction joists may rest on beams. In carpentry a beam is called a plate as in a sill plate or wall plate, beam as in a summer beam or dragon beam. 
ABSTRACT: 
Delamination is a mode of failure for composite materials. Modes of failure are also known as 'failure mechanisms'. In laminated materials, repeated cyclic stresses, impact, and so on can cause layers to separate, forming a mica-like structure of separate layers, with significant loss of mechanical toughness. Some manufacturers of carbon composite bike frames suggest to dispose of the expensive frame after a particularly bad crash, because the impact could develop defects inside the material. Due to increasing use of composite materials in aviation, delamination is increasingly an air safety concern, especially in the tail sections of the airplanes. 
In this thesis, the effects of delamination length on the stresses and natural frequency of symmetric composite beams are analyzed using Ansys software. The composite material considered is carbon fiber. Structural and Frequency analysis are done on the composite beam by varying the delamination lengths.
Structural and vibration analysis of delaminated composite beams 
www.ijceronline.com Open Access Journal Page 22 
 Delamination 
Delamination is a mode of failure for composite materials. Modes of failure are also known as 'failure mechanisms'. In laminated materials, repeated cyclic stresses, impact, and so on can cause layers to separate, forming a mica-like structure of separate layers, with significant loss of mechanical toughness. Delamination also occurs in reinforced concrete structures subject to reinforcement corrosion, in which case the oxidized metal of the reinforcement is greater in volume than the original metal. The oxidized metal therefore requires greater space than the original reinforcing bars, which causes a wedge-like stress on the concrete. This force eventually overcomes the relatively weak tensile strength of concrete, resulting in a separation (or delamination) of the concrete above and below the reinforcing bars. 
II. DELAMINATION LENGHTS Fig.2 Delamination lengths 
1.1 Structural analysis of delaminated beam 
2.1.1 Carbon fiber Figure 2.Displacement Figure 3.Stress Figure 4.Strain 2.1.2 Kevlar Figure 5.Displacement Figure 6.Stress Figure 7.Strain 2.1.3 Floura polymer Figure 8.Displacement Figure 9.Stress Figure 10.Strain
Structural and vibration analysis of delaminated composite beams 
www.ijceronline.com Open Access Journal Page 23 
1.2 Structural analysis of changed delaminated beam 
Figure 11. Change delamination lenths 2.2 Structural analysis – solid element 2.2.1 Carbon fiber Figure 12.Displacement Figure 13.Stress Figure 14.Strain 2.2.2 Kevlar Figure 15.Displacement Figure 16.Stress Figure 17.Strain 2.2.3 Floura polymer Figure 18.Displacement Figure 19.Stress Figure 20.Strain 2.3 Shell element – 5layers
Structural and vibration analysis of delaminated composite beams 
www.ijceronline.com Open Access Journal Page 24 
Figure 21. Layer stacking 2.3.1 Carbon fiber Figure 21.Displacement Figure 22.Stress Figure 23.Strain 2.3.2 Kevlar Figure 24.Displacement Figure 25.Stress Figure 26.Strain 2.3.3 Floura polymer Figure 27.Displacement Figure 28.Stress Figure 29.Strain 2.4 Changing lengths 2.4.1 Carbon fiber Figure 30.Displacement Figure 31.Stress Figure 32.Strain
Structural and vibration analysis of delaminated composite beams 
www.ijceronline.com Open Access Journal Page 25 
2.4.2 Kevlar Figure 33.Displacement Figure 34.Stress Figure 35.Strain 2.4.3 Floura polymer Figure 36.Displacement Figure 37.Stress Figure 38.Strain III. RESULTS TABLE 3.1 Delamination length – 381mm 
Carbon fiber 
Kevlar 
Floura polymer 
Displacement (mm) 
0.413526 
1.10766 
1.01506 
Stress (N/mm2) 
161.252 
161.252 
170.69 
Strain 
0.769 
0.002059 
0.0002209 
Table 1. Results of Displacement –Stress-Strain 
Carbon fiber 
Kevlar 
Floura polymer 
Displacement (mm) 
0.0422 
0.113 
0.105 
Stress (N/mm2) 
35.1001 
35.101 
36.2614 
Strain 
0.000169 
0.000452 
0.000474 
Table 2. Results of Shell element 3.2 Delamination length – 400mm 
Carbon fiber 
Kevlar 
Floura polymer 
Displacement (mm) 
28.4659 
58.1869 
58.6524 
Stress (N/mm2) 
2683.45 
2326.5 
2064.2 
Strain 
0.01329 
0.027 
0.027301 
Table 3. Results of Displacement –Stress-Strain 
Carbon fiber 
Kevlar 
Floura polymer 
Displacement (mm) 
21.7231 
58.1869 
53.6854 
Stress (N/mm2) 
2075.8 
2326.5 
2088.05 
Strain 
0.01 
0.027 
0.28418 
Table 4. Results of Shell element IV. CONCLUSION In this thesis, structural analysis and modal analysis is done to determine the stresses and the natural frequency of simply supported composite beam with single-edge delamination. The analysis is done by taking two delamination lengths.The delamination lengths considered are 381mm and 400mm. The analysis is done for 3 composite materials to determine the effect of delamination using solid element. Finite element analysis is done in AnsysBy observing the structural analysis results, the displacements and stresses are increased by increasing the delamination length. So the composite materials fail when the delamination increases.Modal analysis is done to determine the natural frequencies. By observing the analysis results, the natural frequencies decrease when length of delamination on the beam increase.
Structural and vibration analysis of delaminated composite beams 
www.ijceronline.com Open Access Journal Page 26 
Analysis is also done by taking shell element by considering 5 layers. By observing the analysis results, the displacements and stresses are increased by increasing the delamination length. REFERENCES 
[1]. A Dynamic Stiffness Element for Free Vibration Analysis of Delaminated Layered Beams by Nicholas H. Erdelyi and Seyed M. Hashemi 
[2]. Frequency response analysis of a delaminated smart composite plate by Bin Huang, Heung Soo Kim 
[3]. Vibration Analysis of Delaminated Composite Laminates in Prebuckled States Based on a New Constrained Model by Hsin-Piao Chen, John J. Tracy, Ramon Nonato 
[4]. Analytical solution for the dynamic analysis of a delaminated composite beam traversed by a moving constant force by Mohammad H Kargarnovin, Mohammad T Ahmadian, Ramazan-Ali Jafari-Talookolaei [5]. Free vibration analysis of delaminated composite beams by Jaehong Lee [6]. E. F. Crawley, The natural modes of graphite/epoxy cantilever plates and shells, Composite Materials, 13 (1979) 195–205. [7]. J. T. S. Wang, D. Shaw and O. Mahrenholtz, Vibration of rotating rectangular plates, J. Sound and Vibration, 112(3) (1987) 455– 468. [8]. D. Shaw, K. Y. Shen and J. T. S. Wang, Flexural vibration of rotating rectangular plates of variable thickness, J. Sound and Vibration, 126(3) (1988) 373–385. C [9]. M. S. Qatu and A. W. Leissa, Vibration studies for laminated composite twisted cantilever plates, I. J. Mechanical Sciences, 33 (1991) 927–940. [10]. K. M. Liew, C. M. Lim and L. S. Ong, Vibration of pret-wisted cantilever shallow conical shells, I. J. Solids Structures, 31 (1994) 2463–74.

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ANALYZING DELAMINATION

  • 1. ISSN (e): 2250 – 3005 || Vol, 04 || Issue, 10 || October– 2014 || International Journal of Computational Engineering Research (IJCER) www.ijceronline.com Open Access Journal Page 21 Structural and vibration analysis of delaminated composite beams 1Narra.Sowjanya, 2Mulluri.Haritha 1 PG student, Department of Mechanical Engineering, Qis College of engineering & technology 2 Guide (Asst.prof), Department of Mechanical Engineering, Qis College of engineering & technology, Ongole I. INTRODUCTION  Introduction to beam A beam is a structural element that is capable of withstanding load primarily by resisting bending. The bending force induced into the material of the beam as a result of the external loads, own weight, span and external reactions to these loads is called a bending moment. Figure 1. Beam figure A statically determinate beam, bending (sagging) under an evenly distributed load  Overview Historically beams were squared timbers but are also metal, stone, or combinations of wood and metal such as a flitch beam. Beams generally carry vertical gravitational forces but can also be used to carry horizontal loads (e.g., loads due to an earthquake or wind or in tension to resist rafter thrust as a tie beam or (usually) compression as a collar beam). The loads carried by a beam are transferred to columns, walls, or girders, which then transfer the force to adjacent structural compression members. In light frame construction joists may rest on beams. In carpentry a beam is called a plate as in a sill plate or wall plate, beam as in a summer beam or dragon beam. ABSTRACT: Delamination is a mode of failure for composite materials. Modes of failure are also known as 'failure mechanisms'. In laminated materials, repeated cyclic stresses, impact, and so on can cause layers to separate, forming a mica-like structure of separate layers, with significant loss of mechanical toughness. Some manufacturers of carbon composite bike frames suggest to dispose of the expensive frame after a particularly bad crash, because the impact could develop defects inside the material. Due to increasing use of composite materials in aviation, delamination is increasingly an air safety concern, especially in the tail sections of the airplanes. In this thesis, the effects of delamination length on the stresses and natural frequency of symmetric composite beams are analyzed using Ansys software. The composite material considered is carbon fiber. Structural and Frequency analysis are done on the composite beam by varying the delamination lengths.
  • 2. Structural and vibration analysis of delaminated composite beams www.ijceronline.com Open Access Journal Page 22  Delamination Delamination is a mode of failure for composite materials. Modes of failure are also known as 'failure mechanisms'. In laminated materials, repeated cyclic stresses, impact, and so on can cause layers to separate, forming a mica-like structure of separate layers, with significant loss of mechanical toughness. Delamination also occurs in reinforced concrete structures subject to reinforcement corrosion, in which case the oxidized metal of the reinforcement is greater in volume than the original metal. The oxidized metal therefore requires greater space than the original reinforcing bars, which causes a wedge-like stress on the concrete. This force eventually overcomes the relatively weak tensile strength of concrete, resulting in a separation (or delamination) of the concrete above and below the reinforcing bars. II. DELAMINATION LENGHTS Fig.2 Delamination lengths 1.1 Structural analysis of delaminated beam 2.1.1 Carbon fiber Figure 2.Displacement Figure 3.Stress Figure 4.Strain 2.1.2 Kevlar Figure 5.Displacement Figure 6.Stress Figure 7.Strain 2.1.3 Floura polymer Figure 8.Displacement Figure 9.Stress Figure 10.Strain
  • 3. Structural and vibration analysis of delaminated composite beams www.ijceronline.com Open Access Journal Page 23 1.2 Structural analysis of changed delaminated beam Figure 11. Change delamination lenths 2.2 Structural analysis – solid element 2.2.1 Carbon fiber Figure 12.Displacement Figure 13.Stress Figure 14.Strain 2.2.2 Kevlar Figure 15.Displacement Figure 16.Stress Figure 17.Strain 2.2.3 Floura polymer Figure 18.Displacement Figure 19.Stress Figure 20.Strain 2.3 Shell element – 5layers
  • 4. Structural and vibration analysis of delaminated composite beams www.ijceronline.com Open Access Journal Page 24 Figure 21. Layer stacking 2.3.1 Carbon fiber Figure 21.Displacement Figure 22.Stress Figure 23.Strain 2.3.2 Kevlar Figure 24.Displacement Figure 25.Stress Figure 26.Strain 2.3.3 Floura polymer Figure 27.Displacement Figure 28.Stress Figure 29.Strain 2.4 Changing lengths 2.4.1 Carbon fiber Figure 30.Displacement Figure 31.Stress Figure 32.Strain
  • 5. Structural and vibration analysis of delaminated composite beams www.ijceronline.com Open Access Journal Page 25 2.4.2 Kevlar Figure 33.Displacement Figure 34.Stress Figure 35.Strain 2.4.3 Floura polymer Figure 36.Displacement Figure 37.Stress Figure 38.Strain III. RESULTS TABLE 3.1 Delamination length – 381mm Carbon fiber Kevlar Floura polymer Displacement (mm) 0.413526 1.10766 1.01506 Stress (N/mm2) 161.252 161.252 170.69 Strain 0.769 0.002059 0.0002209 Table 1. Results of Displacement –Stress-Strain Carbon fiber Kevlar Floura polymer Displacement (mm) 0.0422 0.113 0.105 Stress (N/mm2) 35.1001 35.101 36.2614 Strain 0.000169 0.000452 0.000474 Table 2. Results of Shell element 3.2 Delamination length – 400mm Carbon fiber Kevlar Floura polymer Displacement (mm) 28.4659 58.1869 58.6524 Stress (N/mm2) 2683.45 2326.5 2064.2 Strain 0.01329 0.027 0.027301 Table 3. Results of Displacement –Stress-Strain Carbon fiber Kevlar Floura polymer Displacement (mm) 21.7231 58.1869 53.6854 Stress (N/mm2) 2075.8 2326.5 2088.05 Strain 0.01 0.027 0.28418 Table 4. Results of Shell element IV. CONCLUSION In this thesis, structural analysis and modal analysis is done to determine the stresses and the natural frequency of simply supported composite beam with single-edge delamination. The analysis is done by taking two delamination lengths.The delamination lengths considered are 381mm and 400mm. The analysis is done for 3 composite materials to determine the effect of delamination using solid element. Finite element analysis is done in AnsysBy observing the structural analysis results, the displacements and stresses are increased by increasing the delamination length. So the composite materials fail when the delamination increases.Modal analysis is done to determine the natural frequencies. By observing the analysis results, the natural frequencies decrease when length of delamination on the beam increase.
  • 6. Structural and vibration analysis of delaminated composite beams www.ijceronline.com Open Access Journal Page 26 Analysis is also done by taking shell element by considering 5 layers. By observing the analysis results, the displacements and stresses are increased by increasing the delamination length. REFERENCES [1]. A Dynamic Stiffness Element for Free Vibration Analysis of Delaminated Layered Beams by Nicholas H. Erdelyi and Seyed M. Hashemi [2]. Frequency response analysis of a delaminated smart composite plate by Bin Huang, Heung Soo Kim [3]. Vibration Analysis of Delaminated Composite Laminates in Prebuckled States Based on a New Constrained Model by Hsin-Piao Chen, John J. Tracy, Ramon Nonato [4]. Analytical solution for the dynamic analysis of a delaminated composite beam traversed by a moving constant force by Mohammad H Kargarnovin, Mohammad T Ahmadian, Ramazan-Ali Jafari-Talookolaei [5]. Free vibration analysis of delaminated composite beams by Jaehong Lee [6]. E. F. Crawley, The natural modes of graphite/epoxy cantilever plates and shells, Composite Materials, 13 (1979) 195–205. [7]. J. T. S. Wang, D. Shaw and O. Mahrenholtz, Vibration of rotating rectangular plates, J. Sound and Vibration, 112(3) (1987) 455– 468. [8]. D. Shaw, K. Y. Shen and J. T. S. Wang, Flexural vibration of rotating rectangular plates of variable thickness, J. Sound and Vibration, 126(3) (1988) 373–385. C [9]. M. S. Qatu and A. W. Leissa, Vibration studies for laminated composite twisted cantilever plates, I. J. Mechanical Sciences, 33 (1991) 927–940. [10]. K. M. Liew, C. M. Lim and L. S. Ong, Vibration of pret-wisted cantilever shallow conical shells, I. J. Solids Structures, 31 (1994) 2463–74.