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Investigating the crumpling effect in honeycomb sandwich panels under bending loads using FEA technique

Published online by Cambridge University Press:  12 September 2023

N. Saqib
Affiliation:
Department of Mechanical Engineering, NED University of Engineering and Technology, Karachi, Pakistan
T. Jamil*
Affiliation:
Department of Mechanical Engineering, NED University of Engineering and Technology, Karachi, Pakistan
B.A. Zai
Affiliation:
Department of Engineering Sciences, PN Engineering College, National University of Sciences and Technology (NUST), Karachi, Pakistan
*
Corresponding author: T. Jamil; Email: [email protected]
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Abstract

In this study a representative sandwich panel is investigated statically in two different configurations under similar bending loads. In one configuration serrations are introduced in the honeycomb core while the other one has un-modified core. Three-point bend test (TPBT) has been performed on both configurations through Finite Element Analysis (FEA) technique using ANSYS Workbench considering American Society for Testing and Materials (ASTM) standards. In both configurations the same aluminium honeycomb core is modelled having an adhesive layer in between adjacent foils to simulate actual scenario instead of relying on the block properties. Honeycomb core offers highest strength in its thickness (T) direction or the z-direction by virtue of its shape. Any distortion in the shape of the honeycomb adversely affects its strength. During bending the honeycomb core witnesses multidirectional forces consequently leading to distortion or crumpling. The serrations in the structure allow bending of the honeycomb core with minimal loss of strength by limiting the deformation to a specific region consequently preserving the shape as well as the strength of the honeycomb core. The results of both samples are compared with respect to deflection, strain and reaction force. It proves that serrated core is more favourable to be used in bent or curved sandwich panels.

Type
Research Article
Copyright
© NED University of Engineering and Technology, 2023. Published by Cambridge University Press on behalf of Royal Aeronautical Society

Abbreviations

ASTM

American Society for Testing and Materials

CFRP

Carbon fibre reinforced polymer

FEA

Finite element analysis

HVAC

Heat ventilation and air conditioning

LED

Light-emitting diodes

TPBT

Three-point bend test

Symbols

ρ

Density

σ

Tensile stress

τ

Shear stress

$\upsilon$

Poisson ratio

E

Young’s modulus

G

Shear modulus

Subscripts

U

Properties at ultimate strength

Y

Properties at yield strength

1.0 Introduction

The highest strength offered by the honeycomb material is in its thickness (T) direction or the Cell height that is because of its shape [1] as shown in Fig. 1(b). If any distortion occurs in the shape of the honeycomb, it will adversely affect the strength of that honeycomb. This phenomenon is even more prominent when the cell walls are affected. So, the efforts need to be made in a way that the least distortion is witnessed by the honeycomb while making curved or bent structures. Modern aerospace vehicles are sleeker, agile and light in weight. Consequently, we see different innovative shapes of aerospace vehicles. Owing to these requirements honeycomb sandwich structures have evolved a great deal but with corresponding complexity in manufacturing and preservation of structural properties. Many times, the designers reach a crossroad where innovative manufacturing technique is to be adopted in order to form honeycomb structures into complex geometries.

In past, many attempts have been made to quantify the amount of deformation, buckling and stress developed due to loads applied on honeycomb sandwich panels [Reference Xu, Beynon, Ruan and Lu2Reference Miller, Smith and Evans4]. However, the FEA models or numerical analysis of the sandwich panels in light of global and local deformation is to date an incomplete subject. This is due to primitive modelling of the specimen. The FE methods are considered reliable [Reference Wang, Li, Zhou and David5] to analyse honeycomb core for stiffness and energy absorption characteristics [Reference Sarvestani, Akbarzadeh, Niknam and Hermenean6Reference Sun, Chen, Hou, Zheng and Li10]. Improvement in stiffness of honeycomb sandwich structure due to carbon fibre reinforced polymer (CFRP) tubes was numerically validated in a study [Reference K, B, Nath and Jose11]. The effects of in-plane and out-plane loadings were analysed on honeycomb w.r.t wall thickness, cell size, and node length [Reference Thomas and Tiwari12].

Honeycomb structures are the most sought-after material for structure design engineers particularly in the fields of aerospace, aeronautics and automobiles industry. Honeycombs offer a unique and profound set of properties like high strength-to-weight ratio, thermal as well as acoustic insulation, impact load absorption, etc. High flexural stiffness makes it able to withstand tensile and bending loads. Stiffness enhancement efforts often lead to the use of various fillers like foam, sand, potting material, etc. [Reference Roudbeneh, Liaghat, Sabouri and Hadavinia13Reference Luo, Shaoqing, Sun and Lv16].

In some research, instead of filling the honeycomb core with any filler, the face sheet and core were modified in a peculiar way to establish anti-impact characteristics of the sandwich structure. The study [Reference Madke and Chowdhury17Reference Golovin, Shipunov and Shestakova19] mentions the effects of a braided face sheet on structural endurance of the sandwich structure while the other one highlights conical core and its effects in strength enhancement. The bending in corrugated truss core sandwich structure was investigated with the conclusion that distributions of truss cores have a significant impact on bending behaviour [Reference Xu, Yang, Zeng, Cheng and Wang20].

In order to perform linear and nonlinear analyses on honeycomb sandwich panels, the model is often simplified using symmetries to reduce the computation time and resources. It is however imperative that the region of focus shall not be undermined while simplifying the model. In a research study [Reference Abbadi, Koutsawa, Carmasol, Belouettar and Azari21] honeycomb was modelled and analysed with solid element however modelling the honeycomb as a shell element produces equally good results [Reference Seeman and Krause22Reference Ijaz, Saleem and Mahfouz24]. Equivalent volume geometries have been used quite often to optimise solution resources [Reference Nampally, Karttunen and Reddy25, Reference Steenackers, Peeters, Ribbens and Vuye26] hence optimising the solution spectrum to a particular area to have focused results. The effects of temperature on material properties have also been highlighted [Reference Sudharshan, Dhaliwal, Ganguly and Chandrashekhara27Reference Ahmad, Subhani, Farooq, Rakha, Ali and Khurram30].

Studies are not unbridled to static loads; rather dynamic loads are also discussed on damage prediction as well as crack monitoring [Reference Zai, Khan, Khan, Mansoor and Shahzad31, Reference Zai, Khan, Mansoor, Khan and Khan32]. However, it is pertinent to mention here that in this research, the effects of temperature on the honeycomb sandwich panel have not been discussed. FE techniques have evolved a great deal with time [Reference Zhang, Xu, Zang and Feng33Reference Giglio, Manes and Gilioli38] consequently FEA on honeycomb have gained more prominence.

All the studies discussed above had only one objective that is to enhance the structural strength of the honeycomb sandwich panels. This research aims at identifying and controlling the amount of wrinkling/crumpling in the adhesive-bonded aluminium honeycomb core sandwich panel having a carbon fibre face sheet. In this research the adhesive layer between the foils of aluminium core has been modelled to make it as rational as possible. Consequently, there are a huge number of bonded contacts in FEA model. Previously the adhesive had never been modelled between the foils of honeycomb core; however, we do see examples where the adhesive has been modelled between core and the face sheets [Reference Yu and Cleghorn39Reference Rion, Leterrier and Månson42] to simulate linear as well as a nonlinear solution on honeycomb core sandwich panels [Reference Li, Shen and Wang43, Reference Heller and Gruttmann44]. The main components of a sandwich structure are expressed in Fig. 1(a) [Reference José and Alexandre45].

Figure 1. (a) Main components of sandwich panel (b) honeycomb core nomenclature.

Soon after the inception of honeycomb structures in the early 1900s, they have gained popularity in the structures industry around the globe. Honeycomb materials are mostly used where flat or slightly curved surfaces are needed and their high Specific strength is valuable. With the advancements in manufacturing machines, it is getting easy to prepare honeycomb structures of various types and sizes therefore we see an increasing trend of its utility. Chief consumers are found in the following areas: wind turbine blades, wind tunnel, jet aircraft and helicopters, substructure of rockets, boats, marine industry components, gliders, automobile structures, train doors, HVAC applications, telescope mirror structure, racing shells, fluid direction guides, loudspeakers, LEDs and snowboards, to name a few.

This research entails the essence of introducing serrations in the honeycomb core at specific locations to allow for easy bending. Furthermore, the influence of adhesive layer between adjacent corrugated foils of the core have been introduced to simulate true deformations of honeycomb core during the study. Details of material and sample are shared in Section 3. Description of FEA model and analysis is expressed in Section 4 while adopted methodology for analysis is depicted in Section 5. The results are discussed in Sections 6 and 7.

2.0 Research significance

This research lays special emphasis on the serrations introduced in the core which greatly affect the bending behaviour of the core. An adhesive layer has been modelled that bonds the aluminium foils of the honeycomb core together. Having the adhesive modelled in the core gives a true depiction of the actual honeycomb sandwich and hence the results are expected to be more realistic. Most of the past studies leave this aspect; however, in few studies adhesive is present as a layer between the core and face sheet.

It is worth mentioning that the technique adopted in this study is not just applicable on metallic cores rather it can be used for non-metallic cores as well, like Nomex and Kevlar. Serrations and notches are very helpful in manufacturing curved and bent structures out of non-metallic honeycomb cores. It further relieves us from developing/using complex shaped cores. By developing a deliberate but controlled deformation we can achieve overall strength of the honeycomb sandwich structure.

This methodology does not require any filler material to be filled in the core in order to control its deformation. Cutting serrations also provide ease in manufacturing of the honeycomb sandwich structures. Precisely located serrations can be conducive to bend the core and curve it in desired diameters and make joints at desired angles. This gets even more practical with the increase of core thickness.

3.0 Simulation approach

3.1 Materials

The main components of a sandwich panel are the face sheets, the core and the adhesive that bonds them together. Aluminium and carbon fibre prepreg are the most used materials for the face sheets of sandwich panels. The core material is selected depending upon the desired set of mechanical properties. Commonly used face sheets are made from fibreglass, aluminium, carbon fibre and Kevlar. The core is typically made of aluminium, thermoplastic honeycomb, Nomex and stainless steel. Among these materials, aluminium offers the highest strength-to-weight ratio. Manufacturing of honeycomb core is by corrugation, expansion and molding; however, the popular manufacturing method is expansion and corrugation.

The honeycomb sandwich panel selected for this study is made from four materials as depicted in Fig. 2. Honeycomb core is modelled with Al-5056-O foils. The thickness of foils is 0.04 mm while cell size of the honeycomb core is 3.2 mm and cell height is 15 mm. Epoxy carbon UD prepreg constitutes the face sheets each of thickness 2 mm. Carbon fibre face sheets augment the honeycomb core in strength as well as in toughness. The resin represents the adhesive layer placed between the honeycomb core foils. It is this adhesive layer that joins the foils together to give it a shape of honeycomb core the thickness of each layer is 0.01 mm. The adhesive material that bonds the face sheet and the core is also epoxy resin. The pusher and supports are modelled with structural steel. The objective of using steel cylinders is to obtain complete deformation only in the sandwich structure and not in the pushers and supports so that focus remains on the crumpling of honeycomb cells. The properties are mentioned in Table 1.

Figure 2. Material distribution in the model (ANSYS).

Table 1. Material properties

3.2 CAD model of test specimen

The CAD (computer-aided design) model is prepared using SolidWorks (Dassault Systems, USA) and then it was analysed in ANSYS Workbench (Version 19.2, Ansys Inc. USA). The model is prepared as surface as per cell width and height. The generated model was converted to step files and sent to finite element analysis software i.e., ANSYS Workbench. Honeycomb sandwich samples are prepared in two configurations and then a comparative study is performed. In these samples the only thing different is the core. The two configurations of the core are un-serrated and serrated. The geometry and location of serration is expressed in subsequent sections. Apart from the core, every other component is same in both samples (see Figs. 37). Linear analysis is performed on both samples.

Figure 3. Detailed view of CAD model with adhesive layer.

3.2.1 Un-serrated (normal) core

In this case the core is modelled as per its manufacturing procedure i.e., corrugated aluminium foils are modelled separately and then joined together with the help of adhesive layer to form the honeycomb core. Refer to Fig. 3 for details.

By modelling the adhesive layer between the adjacent corrugated foils simulates the true picture of how the honeycomb core is manufactured. This core is then used to model complete the sandwich panel so that analyses can be performed. The honeycomb core modelled in this way gives a rational depiction of the core consequently true deformations and stress values can be expected. Details of complete CAD model are shown in Fig. 4.

Figure 4. CAD model of sandwich panel showing dimensions of various components.

The adhesive layer has been modelled as a bonded contact type on its both sides with the foils. This is phenomenon spreads in the whole core. Consequently, the simulation time is unusually high as compared to ordinary cores represented through block properties.

3.2.2 Modified (serrated) core

The second model or the modified model which is under discussion has a serrated core. The serrations are the V-shaped sections cut through the honeycomb core under the pusher region. The dimensions and geometry of serrations is shown in Fig. 5. The V-notch has a width of 1 mm and a depth of 5 mm. These serrations have significantly changed the results, which are elaborated in Section 7. The serrated core was modelled by modifying the aluminium foils. A total of 10 V-shapes notches were cut on the top surface of each foil so that the region under the Pusher faces the serrations. Then these modified foils were joined with adhesive layer to form the honeycomb core just like previous section. The thickness, cell size and height of the core are same.

Figure 5. Geometry of serration (dimensions in mm).

As a result of cutting the serrations, the adhesive layer modelled between the foils have to be modified as well;, Fig. 6 shows the modified foils and the adhesive layer. This was necessary to ensure proper contacts and also to avoid the effects of extra adhesive material on the analyses.

Figure 6. Modification of adhesive layer w.r.t serrations.

Figure 7. Modified sandwich panel having serrated core.

Figure 8. Meshed model: un-serrated core (a) and serrated core (b).

Figure 7 shows the complete sandwich having a serrated core. The only difference in this model is that of the serrated core being used instead of normal core. The rest of the components have the same specs as discussed in Section 3.2.1.

4.0 Finite element analysis (FEA)

FEA is a technique to divide the subject structure into sub-divisions called elements, the method is called meshing. The number of elements to be made is in the hands of researcher. It can be controlled by controlling the element size, element edge length, etc. The mesh can be coarse or fine depending upon the desired details of result. In this study shell elements have been used to model the components. Salient features of the mesh of the model are expressed in Fig. 8 and Table 2. FEA is used to verify the precision of the theoretical predictions so that comparison with the experimental outcomes can be established. Experimentation can be costly; therefore, FEA is the best choice to envisage the deformations and identify remedies. FEA is an economical, highly effective and time-saving method. It is a computational technique to predict how the structure will behave against applied forces, moments, thermal loads, fluid movement, vibrations and other physical influences in the real world. FEA is helpful in solving problems in a variety of fields, including material strength, vibrations, acoustics and many more. It quantifies the results at element level and then gives a cumulative effect on the complete structure. It allows to fine tune the results in a region of concern by using a fine mesh in that area. This further enhances its capability to predict desired results at a particular point of the structure. In this way FEA facilitates the design engineer regarding structural integrity and topology optimisation.

Table 2. Mechanical entities of model shown in Fig. 8

5.0 Methodology

The main scheme of TPBT considering ASTM standard C-393 has been adopted. It suggests the sample size of 200 mm × 70 mm. But in order to simplify the solution a symmetric model is used that has a length of 200 mm and width of 35 mm while the overall thickness of both samples is 19 mm as depicted in Figs. 4 and 7. Two configurations of honeycomb sandwich panel, as discussed in previous sections, have been subjected to linear structural analysis in ANSYS Workbench. Shell model of the sandwich panel configurations is taken to perform analysis instead of solid. A brief description of methodology is illustrated in Fig. 9.

Figure 9. Methodology adopted in this research.

Honeycomb structure is mainly affected in four different ways i.e. layer breakage, splitting, core tearing and core crushing. It is imperative that load and constraints be applied on the model in such a way that true picture of the core crumpling can be estimated. In Fig. 10, the load is applied at point P1 on the top face sheet, also referred to as facing in ASTM 393 standard. The length of support span, denoted by S, is 150 mm. The sample is constrained at the supports.

Figure 10. Scheme of three-point bend test.

Boundary conditions at the pusher and support are:

  • Pusher: displacement (0, −20, 0) [x, y, z]

  • Supports: remote displacement

    • ° Translations: Tx = Ty = 0 while Tz = allowed

    • ° Rotations: Rx = Rz = 0 and Ry = allowed.

Where, Tx, Ty and Tz are translation displacements along X, Y and Z-axis while Rx, Ry and Rz are rotational displacements about X, Y and Z-axis. Refer Fig. 8 for axis connotation.

Bonded contact has been defined between pusher and face sheet. It will transfer all the load on the top face sheet and consequently the same is applied on the honeycomb core and subsequently on the lower face sheet. The two supports having a bonded contact with lower face sheet forbid the model from translating downwards as well as side wards on the application of load as a result deformation is witnessed in the sample. To obtain uniformity in tests, the magnitude of deformation is kept same for both serrated and un-serrated samples linear static analysis is performed. This generates different deformation pattern and different reaction force is obtained at the supports. These patterns are recorded for comparison and are discussed in Section 6.

6.0 Result and discussion

Honeycomb structures provide high out-of-plane compressive and shear strength with minimal density and weight. During the forming process excessive bending and/or impact load cause considerable local deformation leading to crushing or wrinkling of sandwich structure, which is often referred to as crumpling. Both configurations are subjected to bending loads under the same boundary conditions. The results are discussed on the basis of three parameters i.e. strain, deformation pattern and reaction forces. The comparison between un-serrated and serrated sandwich panels is discussed based on the linear solution performed on both samples.

6.1 Strain comparison

Strain values in un-serrated and serrated sandwich panels are 27% and 32%, respectively, as shown in Fig. 11. It’s important to see that the latter value is just a localised value in a single element; however, if we compare the probe values we don’t see much of a difference in the whole sample. The un-serrated model has a distributed value of strain of about 3% while the distributed strain of the serrated model is 1.5% as shown in Fig. 11. We can see through Fig. 11(a) and (c) that the maximum strain is at the bottom face sheet in un-serrated core while Fig. 11(b) and (d) shows that maximum strain is at the tip of V-shaped serrations.

Figure 11. (a) Strain in un-serrate model (b) Strain in serrated model (c) Strain distribution in honeycomb core of un-serrated model (d) Strain distribution in honeycomb core in serrated model.

6.2 Buckling (bulging) effect in the core (visual comparison)

Results of linear analysis on un-serrated and serrated models clearly show the difference of bending pattern between the two cores and the magic done by the serrations. Deformation of same magnitude was applied through the pusher i.e. 20 mm. We can see that the apparent bulging is present in the cell walls of the un-serrated sandwich core under the pusher as well as above the supports. It is highlighted with red dotted shapes, see Fig. 12. However, in serrated core we do not see cell walls being buckled/bulged at the same locations. This is because the serrations cut in the core have confined the deformation to very small region consequently preserving health and strength of rest of the honeycomb core. This ensures a higher structural endurance of serrated core sandwich panels.

Figure 12. Apparent buckling (bulging) effects in un-serrated core (a) and serrated core (b).

6.3 Reaction force

Another comparative study that facilitates in understanding the impact of serrations in the model is learning the reaction force. The same magnitude of pusher displacement i.e. 20 mm was applied to both models, but we observe that magnitude of reaction forces is different see Fig. 14, which is chiefly due to the presence of serrations in the core. The z-component of reaction force in serrated core is lesser than the un-serrated sandwich. This infers that serration led to absorption of energy in the core consequently lesser reaction force is developed at the supports.

Figure 13. Reaction force un-serrated core (a) and serrated core (b).

Figure 14. Comparison of reaction force between un-serrated and serrated core.

The total reaction force is also contributed by x and y components that are neutralised by the same magnitude of reaction on the other support. The main difference is seen in Z-component as evident from Figs. 13 and 14. It tells that having the serrations offers the better performance of the honeycomb as we see no deflection in the cell walls despite giving the same deflection.

We know that honeycombs have the highest modulus in the z-axis while it’s negligible in the x and y direction, and that is because of its cellular structure. So, any arrangement that preserves the shape of the honeycomb cell certainly enhances the strength of the honeycomb.

Serrations provide ease in bending by allowing localised deformation and limiting the deformation to a specific region. In such a way it preserves the shape of adjacent cells hence contributing to the strength of the honeycomb. This proves that cutting serrations has limited the material deformities to the upper end and is supporting the subject of curtailing the crumpling in the honeycomb core.

7.0 Conclusion

Two configurations of honeycomb sandwich panels have been studied under same boundary conditions. It is concluded that cutting serrations in the honeycomb core have proved to be a fruitful improvisation as it preserves the strength in whole core. We see a reduction in z-component of reaction force by almost 24% in serrated core as compared to un-serrated one. There are buckling/bulging effects in the cell walls of un-serrated core, which adversely affect the strength of honeycomb. On the contrary, the serrated core shows no buckling/bulging in cell walls; therefore, the serrations facilitate to restrict the deformation/crumpling to a limited region and contribute to enhance the strength of the sandwich panel. Although the values of deformation and stress are higher in serrated core, but it is localised; therefore it is tolerable as compared to un-serrated model where crumpling effects spread throughout the core.

8.0 Future work

  1. 1. Further refinement can be brought in this study by changing the geometry and number of serrations.

  2. 2. Current study consists of linear static analysis on the cores. Non-linear study may also be performed using same configuration to see the behaviour of the core in plastic region.

  3. 3. This study is conducted on aluminium-based core. Non-metallic cores can also be analysed in the same manner. So that those structures may also be covered in which non-metallic cores are used. This will mark the effectiveness of the methodology adopted in this research.

  4. 4. Experiments could be conducted based on same footings laid down in this study so that comparison could be established between FEA and experimental results.

Declaration

The author(s) declare that they have no conflict of interest regarding the research, authorship and/or publication of this article.

References

Hexcel Corporation. HexWeb_CRIII_Datasheet. https://www.hexcel.com/Products/Honeycomb/ Google Scholar
Xu, S., Beynon, J.H., Ruan, D. and Lu, G. Experimental study of the out-of-plane dynamic compression of hexagonal honeycombs, Compos. Struct., 2012, 94, (23), pp 2636.CrossRefGoogle Scholar
Wilbert, A., Jang, W.Y., Kyriakides, S. and Floccari, J.F. Buckling and progressive crushing of laterally loaded honeycomb, Int. J. Solids Struct., 2011, 48, (8), pp 0316.CrossRefGoogle Scholar
Miller, W., Smith, C.W. and Evans, K.E. Honeycomb cores with enhanced buckling strength, Compos. Struct., 2011, 93, (107), pp 27.CrossRefGoogle Scholar
Wang, Z., Li, Z., Zhou, W. and David, H. On the influence of structural defects for honeycomb structure, Compos. Part B, 2018, 142, (1), pp 183192.CrossRefGoogle Scholar
Sarvestani, H.Y., Akbarzadeh, A.H., Niknam, H. and Hermenean, K. 3D printed architected polymericsandwich panels energy absorption and structural performance, Compos. Struct., 2018, 200, pp 886909.Google Scholar
Velecela, O., Found, M.S. and Soutis, C. Crushing energy absorption of GFRP sandwich panels and corresponding monolithic laminates, Compos. Part A Appl. Sci. Manuf., 2007, 38, (4), pp 11491158.CrossRefGoogle Scholar
Zhou, H., Xu, P., Xie, S., Feng, Z. and Wang, D. Mechanical performance and energy absorption properties of structures combining two Nomex honeycombs, Compos. Struct., 2018, 185, pp 524536. CrossRefGoogle Scholar
Xie, S. and Zhou, H. Analysis and optimisation of parameters influencing the out-of-plane energy absorption of an aluminium honeycomb, Thin-Walled Struct., 2015, 89, pp 169–77.CrossRefGoogle Scholar
Sun, G., Chen, D., Hou, X., Zheng, G. and Li, Q. Experimental and numerical studies on indentation and perforation characteristics of honeycomb sandwich panels, Elsevier Compos. Struct., 2018, 184, pp 110124, doi: 10.1016/j.compstruct.2017.09.025 CrossRefGoogle Scholar
K, A. and B, G., Nath, B. and Jose, N. Free vibration analysis of an aluminium honeycomb sandwich panel filled with CFRP tubes – numerical study, Aust. J. Mech. Eng., 2020, doi: 10.1080/14484846.2020.1724413 Google Scholar
Thomas, T. and Tiwari, G. Crushing behavior of honeycomb structure a review, Int. J. Crashworthiness, 2019, doi: 10.1080/13588265.2018.1480471 CrossRefGoogle Scholar
Roudbeneh, F.H., Liaghat, G., Sabouri, H. and Hadavinia, H. Experimental investigation of impact loading on honeycomb sandwich panels filled with foam, Int. J. Crashworthiness, 2018, doi: 10.1080/13588265.2018.1426233 Google Scholar
Yan, L., Yu, B., Han, B., Chen, C.Q., Zhang, Q.C. and Lu, T.J. Compressive strength and energy absorption of sandwich panels with aluminum foam-filled corrugated cores, Compos. Sci. Technol., 2013, 86, (7), pp 142148.CrossRefGoogle Scholar
Bunyawanichakul, P., Castanie, B. and Barrau, J.J. Non-linear finite element analysis of inserts in composite sandwich structures, ElsevierLtd, 2008, doi: 10.1016/j.compositesb.2008.05.004 CrossRefGoogle Scholar
Luo, W., Shaoqing, S., Sun, J. and Lv, Y. Experimental analysis and numerical simulation on impact response of sand filled Aluminium honeycomb sandwich structure, AMSE J.-AMSE IIETA Publ.-2017-Ser.: Model. B, 2017, 86, (2), pp 517534, doi: 10.18280/mmc_b.860215 Google Scholar
Madke, R.R. and Chowdhury, R. Anti-impact behavior of auxetic sandwich structure with braided face sheets and 3D re-entrant cores, Elsevier Ltd, 2020, doi: 10.1016/j.compstruct.2019.111838 CrossRefGoogle Scholar
Kuldeep, T., Pratik, M. and Shrishail, B. Three point bending analysis of honeycomb sandwich panel.: Experimental approach, Int. J. Eng. Tech., 2017, 3, (5), pp 189193.Google Scholar
Golovin, D.V., Shipunov, G.S. and Shestakova, K.N. Modeling of elastic mechanical behavior for composite three layer panels with cone core, 2020, doi: 10.1063/5.0003534 CrossRefGoogle Scholar
Xu, G., Yang, F., Zeng, T., Cheng, S. and Wang, Z. Bending behavior of graded corrugated truss core composite sandwich beams, Compos. Struct., 2016, 138, (3), pp 4251.CrossRefGoogle Scholar
Abbadi, A., Koutsawa, Y., Carmasol, A., Belouettar, S. and Azari, Z. Experimental and numerical characterization of honeycomb sandwich composite panels, Elsevier, 2009, doi: 10.1016/j.simpat.2009.05.008 CrossRefGoogle Scholar
Seeman, R. and Krause, D. Numerical modelling of Nomex honeycomb sandwich cores at meso-scale level, Compos. Struct., 2017, 159, pp 702718.CrossRefGoogle Scholar
Liu, L., Wang, H. and Guan, Z. Experimental and numerical study on the mechanical response of Nomex honeycomb core under transverse loading, Compos. Struct., 2015, 121, pp 304315.CrossRefGoogle Scholar
Ijaz, H., Saleem, W. and Mahfouz, A. Finite element analysis of bend test of sandwich structures using strain energy base homogenization method, Hindawi Adv. Mater. Sci. Eng., 2017, Article ID 8670207, doi: 10.1155/2017/8670207 CrossRefGoogle Scholar
Nampally, P., Karttunen, A.T. and Reddy, J.N. Nonlinear finite element analysis of lattice core sandwich beams, Eur. J. Mech. A Solids, 2019, 74, pp 431439.CrossRefGoogle Scholar
Steenackers, G., Peeters, J., Ribbens, B. and Vuye, C. Development of and equivalent composite honeycomb model: A finite element study, Appl. Compos. Mater., 2016, 23, pp 11771194. doi: 10.1007/s10443-016-9507-2 CrossRefGoogle Scholar
Sudharshan, A., Dhaliwal, G., Ganguly, S. and Chandrashekhara, K. Investigation of sandwich composite failure under three-point bending: Simulation and experimental validation, J. Sandwich Struct. Materials, 2020, 22, (6), pp 18381858.CrossRefGoogle Scholar
Zai, B.A., Khan, M.A., Khan, K.A. and Mansoor, A. Novel approach for damage quantification using dynamic response of a structure under thermo-mechanical loads, J. Sound Vibr., 2020, 469, pp 122.CrossRefGoogle Scholar
Bai, Y., Yu, K., Zhao, J. and Zhao, R. Experimental and simulation investigation of temperature effects on modal characteristics of composite honeycomb structure, Compos. Struct., 2018, 201, pp 816827, doi: 10.1016/j.compstruct.2018.06.106 CrossRefGoogle Scholar
Ahmad, M.S., Subhani, T., Farooq, U., Rakha, S.A., Ali, N. and Khurram, A.A. Interfacial mechanical performance of composite honeycomb sandwich panels for aerospace applications, Springer, 2016, doi: 10.1007/s13369-016-2307-z CrossRefGoogle Scholar
Zai, B.A., Khan, M.A., Khan, K.A., Mansoor, A. and Shahzad, M. The role of dynamic response parameters in damage prediction, J. Mech. Sci. Eng., 2019, 233, pp 46204636.CrossRefGoogle Scholar
Zai, B.A., Khan, M.A., Mansoor, A., Khan, S.Z. and Khan, K.A. Instant dynamic response measurements for crack monitoring in metallic beams, Insight, 2019, 61, pp 222229.CrossRefGoogle Scholar
Zhang, X., Xu, F., Zang, Y. and Feng, W. Experimental and numerical investigation on damage behavior of honeycomb sandwich panel subjected to low velocity impact, Elsevier Comp. Struct., 2020, 236, doi: 10.1016/j.compstruct.2020.111882 CrossRefGoogle Scholar
Hussain, M., Khan, R. and Abbas, N. Experimental and computational studies on honeycomb sandwich structures under static and fatigue bending load, J. King Saud Univ. Sci., 2019, 31, pp 222229, doi: 10.1016/j.jksus.2018.05.012 CrossRefGoogle Scholar
Rotaru (Paraschiv), F., Chirica, I., Beznea, E.F. and Iacob, I. Numerical simulation and experimental bending composite sandwich plates, The 6th International Conference on “Advanced Composite Materials Engineering” ICMSAV2016& COMAT2016 Brasov, ROMANIA, 24-25 November 2016.Google Scholar
He, M. and Hu, W. A study on composite honeycomb sandwich panel structure, 2007, doi: 10.1016/j.matdes.2007.03.003 CrossRefGoogle Scholar
Giglio, M., Gilioli, A. and Manes, A. Numerical investigation of a three point bending test on sandwich panels with aluminum skins and Nomex™ honeycomb core, J. Comput Mater. Sci., 2012, pp 6978, doi: 10.1016/j.commatsci.2012.01.007 CrossRefGoogle Scholar
Giglio, M., Manes, A. and Gilioli, A. Investigations on sandwich core properties through an experimental–numerical approach, Comp. Part B, 2012, 43, pp 361374.CrossRefGoogle Scholar
Yu, S. and Cleghorn, W. Free flexural vibration analysis of symmetric honeycomb panels, J. Sound Vib., 2005, 284, (1), pp 189204.CrossRefGoogle Scholar
Fan, H., Zhou, Q., Yang, W. and Jingjing, Z. An experiment study on the failure mechanisms of woven textile sandwich panels under quasi-static loading, Compos. Part B Eng., 2010, 41, (8), pp 686692.CrossRefGoogle Scholar
Okada, R. and Kortschot, M. The role of the resin fillet in the delami-nation of honeycomb sandwich structures, Compos. Sci. Technol., 2002, 62, (14), pp 18111819.CrossRefGoogle Scholar
Rion, J. Leterrier, Y., and Månson, J.-A.E. Prediction of the adhesive fillet size for skin to honeycomb core bonding in ultra-light sandwich structures, Compos. Part A Appl. Sci. Manuf., 2008, 39, (9), pp 15471555.CrossRefGoogle Scholar
Li, C., Shen, H. and Wang, H. Nonlinear bending of sandwich beams with functionally graded negative Poisson’s ratio honeycomb core, Elsevier Comp. Struct., 2019, 212, pp 317325, doi: 10.1016/j.compstruct.2019.01.020 CrossRefGoogle Scholar
Heller, D. and Gruttmann, F. Nonlinear two-scale shell modeling of sandwiches with a comb-like core, Compos. Struct., 2016, 144, pp 147155.CrossRefGoogle Scholar
José, T. and Alexandre, P. Magnetic resonance imaging of contaminated and damaged core cells in polymer composite sandwich panels, J. Sandwich Struct. Mater. doi: 10.1177/1099636216681698 Google Scholar
Figure 0

Figure 1. (a) Main components of sandwich panel (b) honeycomb core nomenclature.

Figure 1

Figure 2. Material distribution in the model (ANSYS).

Figure 2

Table 1. Material properties

Figure 3

Figure 3. Detailed view of CAD model with adhesive layer.

Figure 4

Figure 4. CAD model of sandwich panel showing dimensions of various components.

Figure 5

Figure 5. Geometry of serration (dimensions in mm).

Figure 6

Figure 6. Modification of adhesive layer w.r.t serrations.

Figure 7

Figure 7. Modified sandwich panel having serrated core.

Figure 8

Figure 8. Meshed model: un-serrated core (a) and serrated core (b).

Figure 9

Table 2. Mechanical entities of model shown in Fig. 8

Figure 10

Figure 9. Methodology adopted in this research.

Figure 11

Figure 10. Scheme of three-point bend test.

Figure 12

Figure 11. (a) Strain in un-serrate model (b) Strain in serrated model (c) Strain distribution in honeycomb core of un-serrated model (d) Strain distribution in honeycomb core in serrated model.

Figure 13

Figure 12. Apparent buckling (bulging) effects in un-serrated core (a) and serrated core (b).

Figure 14

Figure 13. Reaction force un-serrated core (a) and serrated core (b).

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Figure 14. Comparison of reaction force between un-serrated and serrated core.