Year 2023,
, 80 - 92, 31.12.2023
Derya Çıraklı
,
Uğur Albayrak
,
Mustafa Halûk Saraçoğlu
References
- Çıraklı, D. (2023). Investigation of bending and buckling behaviors of foam core sandwich plates [Master Thesis]. Kütahya Dumlupınar University.
- Altunsaray, E. (2018). Static deflections analysis of long rectangular sandwich plates. Gazi Journal of Engineering Sciences, 4(1), 57–66. https://doi.org/10.30855/gmbd.2018.04.01.008
- Garg, A., Belarbi, M. O., Chalak, H. D. & Chakrabarti, A. (2021). A review of the analysis of sandwich FGM structures. In Composite Structures, 258, Elsevier Ltd., https://doi.org/10.1016/j.compstruct.2020.113427
- Xiong, J., Du, Y., Mousanezhad, D., Eydani Asl, M., Norato, J. & Vaziri, A. (2019). Sandwich structures with prismatic and foam cores: A Review. In Advanced Engineering Materials, 21(1). Wiley-VCH Verlag. https://doi.org/10.1002/adem.201800036
- Demirhan, P.A., Taşkın, V. (2016). Static analysis of simply supported foam core sandwich plate. Journal of International Scientific Publications: Materials, Methods & Technologies, 10, 325–336. www.scientific-publications.net
- Taskin, V., Demirhan, P. A. (2021). Static analysis of simply supported porous sandwich plates. Structural Engineering and Mechanics, 77(4), 549. https://doi.org/10.12989/SEM.2021.77.4.549
- Moreira, R. A. S., Rodrigues, J. D. (2010). Static and dynamic analysis of soft core sandwich panels with through-thickness deformation. Composite Structures, 92(2), 201–215. https://doi.org/10.1016/j.compstruct.2009.07.015
- Heywood, M. D., Ogden, R. G., Moutaftsis, D. (2014). Profiled sandwich panels with deep foam cores in flexure. In Proceedings of Institution of Civil Engineers: Construction Materials, 167(1), 42–56. https://doi.org/10.1680/coma.12.00016
- Li, D., Deng, Z., Xiao, H., Jin, P. (2018). Bending analysis of sandwich plates with different face sheet materials and functionally graded soft core. Thin-Walled Structures, 122, 8–16. https://doi.org/10.1016/j.tws.2017.09.033
- Liaw, B. D., Little, R. W. (1967). Theory of bending multi-layer sandwich plates. AIAA Journal, 5(2), 301–304. https://doi.org/10.2514/3.3956
- Libove, C., Batdorf S.B. (1948). A General Small-Deflection Theory for Flat Sandwich Plates, NTRS-NASA Technical Reports Server, Document ID:19930091966.
- Carbaş, M. (2007). Experimental and numerical analysis of static behaviour of sandwich plates with different boundary conditions [Master Thesis]. İstanbul Technical University.
- Timoshenko, S. , Woinowsky-Krieger, S. (1959). Theory of Plates and Shells. In McGraw-Hill, Inc.
- Swanson Analysis System Inc., A. (2005). ANSYS User’s manual.
- Mota, A. F., Loja, M. A. R., Infante Barbosa, J. & Vinyas, M. (2021). Mechanical behavior of a sandwich plate with aluminum foam core, using an image-based layerwise model. Mechanics of Advanced Materials and Structures, 29(25), 4074–4095. https://doi.org/10.1080/15376494.2021.1919801
- Yazdani, M., Ghassemi, A. & Hedatati, M. (2013). Bending analysis of composite sandwich plates using generalized differential quadrature method based on FSDT. The Journal of Simulation and Analysis of Novel Technologies in Mechanical Engineering (JSME), 6(1), 47–62. www.jsme.ir
- Fan, X., Wang, A., Jiang, P., Wu, S. & Sun, Y. (2022). Nonlinear bending of sandwich plates with graphene nanoplatelets reinforced porous composite core under various loads and boundary conditions. Mathematics, 10(18). https://doi.org/10.3390/math10183396
Investigation of bending behavior of foam core sandwich plates with different face and core materials at different layer thicknesses
Year 2023,
, 80 - 92, 31.12.2023
Derya Çıraklı
,
Uğur Albayrak
,
Mustafa Halûk Saraçoğlu
Abstract
Sandwich plates consist of a total of three layers with a thick core layer between two thin face layers. While the face layers provide resistance against bending, the core layer provides resistance against shear. General purpose finite element software programs are one of the most convenient and widely used analysis procedures for investigating the behavior of structures. Many design parameters can be easily examined by these analysis programs. In this study, the bending behavior of simply supported sandwich square plates on four sides with a ratio of core layer thickness to face layer thickness between 7 and 9 was investigated by using the general purpose finite element software program. The effect of the thickness change was investigated by changing the face and core layer thicknesses of the sandwich plates with a fixed total thickness. At the same time, the face and core materials were changed and the most suitable design in bending behavior was revealed. For this purpose, 110 analyzes were performed with 2 different face materials, 5 different core materials, 11 different thickness ratios, and the results were presented with graphics.
References
- Çıraklı, D. (2023). Investigation of bending and buckling behaviors of foam core sandwich plates [Master Thesis]. Kütahya Dumlupınar University.
- Altunsaray, E. (2018). Static deflections analysis of long rectangular sandwich plates. Gazi Journal of Engineering Sciences, 4(1), 57–66. https://doi.org/10.30855/gmbd.2018.04.01.008
- Garg, A., Belarbi, M. O., Chalak, H. D. & Chakrabarti, A. (2021). A review of the analysis of sandwich FGM structures. In Composite Structures, 258, Elsevier Ltd., https://doi.org/10.1016/j.compstruct.2020.113427
- Xiong, J., Du, Y., Mousanezhad, D., Eydani Asl, M., Norato, J. & Vaziri, A. (2019). Sandwich structures with prismatic and foam cores: A Review. In Advanced Engineering Materials, 21(1). Wiley-VCH Verlag. https://doi.org/10.1002/adem.201800036
- Demirhan, P.A., Taşkın, V. (2016). Static analysis of simply supported foam core sandwich plate. Journal of International Scientific Publications: Materials, Methods & Technologies, 10, 325–336. www.scientific-publications.net
- Taskin, V., Demirhan, P. A. (2021). Static analysis of simply supported porous sandwich plates. Structural Engineering and Mechanics, 77(4), 549. https://doi.org/10.12989/SEM.2021.77.4.549
- Moreira, R. A. S., Rodrigues, J. D. (2010). Static and dynamic analysis of soft core sandwich panels with through-thickness deformation. Composite Structures, 92(2), 201–215. https://doi.org/10.1016/j.compstruct.2009.07.015
- Heywood, M. D., Ogden, R. G., Moutaftsis, D. (2014). Profiled sandwich panels with deep foam cores in flexure. In Proceedings of Institution of Civil Engineers: Construction Materials, 167(1), 42–56. https://doi.org/10.1680/coma.12.00016
- Li, D., Deng, Z., Xiao, H., Jin, P. (2018). Bending analysis of sandwich plates with different face sheet materials and functionally graded soft core. Thin-Walled Structures, 122, 8–16. https://doi.org/10.1016/j.tws.2017.09.033
- Liaw, B. D., Little, R. W. (1967). Theory of bending multi-layer sandwich plates. AIAA Journal, 5(2), 301–304. https://doi.org/10.2514/3.3956
- Libove, C., Batdorf S.B. (1948). A General Small-Deflection Theory for Flat Sandwich Plates, NTRS-NASA Technical Reports Server, Document ID:19930091966.
- Carbaş, M. (2007). Experimental and numerical analysis of static behaviour of sandwich plates with different boundary conditions [Master Thesis]. İstanbul Technical University.
- Timoshenko, S. , Woinowsky-Krieger, S. (1959). Theory of Plates and Shells. In McGraw-Hill, Inc.
- Swanson Analysis System Inc., A. (2005). ANSYS User’s manual.
- Mota, A. F., Loja, M. A. R., Infante Barbosa, J. & Vinyas, M. (2021). Mechanical behavior of a sandwich plate with aluminum foam core, using an image-based layerwise model. Mechanics of Advanced Materials and Structures, 29(25), 4074–4095. https://doi.org/10.1080/15376494.2021.1919801
- Yazdani, M., Ghassemi, A. & Hedatati, M. (2013). Bending analysis of composite sandwich plates using generalized differential quadrature method based on FSDT. The Journal of Simulation and Analysis of Novel Technologies in Mechanical Engineering (JSME), 6(1), 47–62. www.jsme.ir
- Fan, X., Wang, A., Jiang, P., Wu, S. & Sun, Y. (2022). Nonlinear bending of sandwich plates with graphene nanoplatelets reinforced porous composite core under various loads and boundary conditions. Mathematics, 10(18). https://doi.org/10.3390/math10183396