Using FEA Simulation and Photoelasticity Techniques to observe Integrated Stress Pattern for Transparent Polycarbonate Rectangular Specimen having Arc Feature

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Year : April 18, 2024 at 12:35 pm | [if 1553 equals=””] Volume : [else] Volume :[/if 1553] | [if 424 equals=”Regular Issue”]Issue[/if 424][if 424 equals=”Special Issue”]Special Issue[/if 424] [if 424 equals=”Conference”][/if 424] : | Page : –

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    Om Prakash Sondhiya, Roopesh Tiwari

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  1. Assistant Professor, HOD, Department of Mechanical Engineering, Institute of Engineering &Technology, DAVV,Indore, , Department of Mechanical Engineering, SAGE University, Indore, Madhya Pradesh, Madhya Pradesh, India, India
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Abstract

nIn the fields of mechanics and materials science, photoelasticity is a reliable experimental method that provides a visual evaluation and analysis of the distribution of stress in materials that are transparent or translucent. This non-destructive testing technique uses the special property of materials known as birefringence, or double refraction, to visualise stress on a model under load. The process involves building a physical model that mimics real-world structures, applying mechanical stress to the model, and carefully choosing a suitable photo elastic material that exhibits birefringence. The material undergoes birefringence when it is under stress, which causes changes to its optical characteristics. As a consequence, different stress levels are reflected in the pattern, which makes it easier to identify stress concentrations and possible failure areas and offers insights into how materials behave under varied circumstances. In the current study, a photoelasticity unit was used to evaluate the compact circular specimen under four different stresses. Next, a comparison was made between the experimental analysis’s results and those from the ANSYS simulation

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Keywords: Polarization, Photo elasticity, Polari Scope, Stress, Isochromatic and Isoclinic Fringes.

n[if 424 equals=”Regular Issue”][This article belongs to Journal of Polymer and Composites(jopc)]

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[/if 424][if 424 equals=”Special Issue”][This article belongs to Special Issue under section in Journal of Polymer and Composites(jopc)][/if 424][if 424 equals=”Conference”]This article belongs to Conference [/if 424]

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How to cite this article: Om Prakash Sondhiya, Roopesh Tiwari , Using FEA Simulation and Photoelasticity Techniques to observe Integrated Stress Pattern for Transparent Polycarbonate Rectangular Specimen having Arc Feature jopc April 18, 2024; :-

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How to cite this URL: Om Prakash Sondhiya, Roopesh Tiwari , Using FEA Simulation and Photoelasticity Techniques to observe Integrated Stress Pattern for Transparent Polycarbonate Rectangular Specimen having Arc Feature jopc April 18, 2024 {cited April 18, 2024};:-. Available from: https://journals.stmjournals.com/jopc/article=April 18, 2024/view=0

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References

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  • Rösler et al., 2007. Elasticity. In: Mechanical Behaviors of Engineering Materials: Metals, Ceramics, Polymers, and Composites..l.: Springer, pp. 31-60.
  • Javidinejad, A., 2015. Stress and Strain Relationship. In: Essentials of Mechanical Stress Analysis. Boca Raton: Taylor & Francis Group, LLC, pp. 11-30.
  • Silva, V. D. d., 2006. The Strain Tensor. In: Mechanics and Strength of Materials. l.: Springer, pp. 41-64.
  • Lalitha, T., & Purushotham, D. A. “Experimental Stress Analysis of Composite Circular Disc”, IOSR Journal of Mechanical & Civil Engineering. e ISSN: 2278-1684, p-ISSN:2320-334X, 12(4),(2015) pp. 45-49.
  • Walter and Deborah, 2008. Definition and Design Relations. In: Peterson’s Stress Concentration Factors, Third Edition: John Wiley & Sons, Inc., pp. 1-54.
  • , 2009-2016. Everything Explained Today. [Online] Available at: http://everything.explained.today/Photoelasticity/ [Accessed 17 February 2016].
  • James F. Doyle and James W. Phillips, 1989. Photoelasticity: Society for Experimental Mechanics.
  • Burger CP. Photoelasticity. In: Kobayashi AS, editor. Handbook on experimental mechanics. 2nd ed. New York: VCH Publishers; 1993. pp. 165-266.
  • Dally JW, Riley WF. Experimental stress analysis. New York: McGraw-Hill Book Company; 1991.
  • Bhimaraju, H. S. “Design & Analysis of Static Stresses for Leaf Springs using Photoelasticity & Numerical Methods”, International Journal of Engineering Technology & Computer Research. 3(4), (2015): pp. 225-236.
  • Glickman I, Roeber FW, Brion M, Pameijer JH. Photoelastic analysis of internal stresses in the periodontium created by occlusal forces. Journal of Periodontology. 1970;41(1):30-5.
  • Kiliaridis S, Kjellberg H, Wenneberg B, Engström C. The relationship between maximal bite force, bite force endurance and facial morphology during growth. Acta Odontologica Scandinavica. 1993;51(5): pp. 323-31.
  • Kuske A, Robertson G. Photoelastic stress analysis. New York: John Willey and Sons; 1974.
  • Matthys DR. Isochromatic fringes. Milwaukee, WI, USA: Marquette University, Physics Department; 1997.
  • Saini, Pankaj, Ashish Goel, and Dushyant Kumar. “Design and analysis of composite leaf spring for light vehicles.” international journal of innovative research in science, engineering and technology 2.5 (2013).
  • Li, Fang. Study of stress measurement using polariscope. Georgia Institute of Technology, 2010.
  • Shinde, S. B., Hirmukhe, S. S., & Dhatrak, P. N.,”Photoelastic Stress Analysis”,A Review. IOSR Journal of Mechanical & Civil Engineering e ISSN: 22781684, p-ISSN: 2320-334X, (2016): pp. 32-37.
  • Pipes RB, Rose JL. Strain-optic law for a certain class of birefringent composites. Experimental Mechanics. 1974; 14(9): pp. 355-360.
  • Jacobs, Paul Francis. Rapid prototyping & manufacturing: fundamentals of stereolithography. Society of Manufacturing Engineers, 1992.
  • Rankilor PR, McNicholas JB. The preparation and use of a stress-sensitive material in multi-layer photoelastic models. International Journal of Rock Mechanics and Mining Sciences and Geomechanics Abstracts. 1968; 5(6): pp. 465-474.
  • Ravi S. Development of transparent composite for photoelasticstudies. Advanced Composite Materials. 1998; 7(1): pp. 73-81.
  • Budynas, Richard Gordon, and J. Keith Nisbett. Shigley’s mechanical engineering design. Vol. 9. New York: McGraw-Hill, 2008.
  • Swain, Digendranath, Jeby Philip, and S. Annamala Pillai. “A modified regularized scheme for isochromatic demodulation in RGB photoelasticity.” Optics and Lasers in Engineering 61 (2014): pp. 39-51.
  • Spooner H, McConnell LD. An ethoxylene resin for photoelastic work. British Journal of Applied Physics. 1953;4(6): pp. 181-184.
  • Young and Freedman, 2016. Electromagnetic Waves. In: University Physics with Modern Physics, 14th Edition: Pearson, pp. 1050-1072.
  • Justin et al., 2015. Physics of Light and Optics: Justin Peatross and Michael Ware.
  • Chen, T. Y., 2000. Digital Photoelasticity . In: P. K. Rastogi, Photomechanics.: Springer-Verlag Berlin Heidelberg, pp. 197-230.
  • Budynas, R. G., 1999. Experimental Stress Analysis – The Theory of Photoelasticity. In: Advanced Strength and Applied Stress Analysis, Second Edition: McGraw Hill Companies, Inc., pp. 626-642.
  • Goldstein, D. H., 2011. The Polarization Ellipse. In: Polarized Light, 3rd Edition: Taylor and Francis Group, LLC, pp. 49-58.
  • David et al., 1990. Polarized Light in Optics and Spectroscopy. l.: Academic Press, Inc.
  • Bannett, J. M., 1995. Polarization. In: M. Bass, ed. Handbook of Optics, Volume I: Fundamentals, Techniques, and Design, 2nd Edition. l.: McGraw-Hill, Inc, pp. 5.1- 5.8.
  • Jayamohan, J., and A. Mujeeb. “Application of photo elasticity for the measurement of internal stresses in indeterminate structures.” Computational Systems and Communications (ICCSC), 2014 First International Conference on. IEEE, 2014.

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Journal of Polymer and Composites

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[if 344 not_equal=””]ISSN: 2321–2810[/if 344]

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Volume
[if 424 equals=”Regular Issue”]Issue[/if 424][if 424 equals=”Special Issue”]Special Issue[/if 424] [if 424 equals=”Conference”][/if 424]
Received January 9, 2024
Accepted March 6, 2024
Published April 18, 2024

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