Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis
Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, Pawan Kumar | International Journal of Structural Mechanics and Finite Elements | Vol 12, Issue 2 | pp. 1-12 | ISSN: 2582-5054
Abstract
This study presents a comprehensive structural integrity assessment and comparative static response analysis of an industrial support bracket subjected to varying mechanical loading conditions using the finite element method (FEM). Industrial brackets are essential load-bearing components in mechanical and structural systems, where adequate stiffness, strength, and dimensional stability are critical for ensuring operational reliability and structural safety. The primary objective of this investigation is to evaluate the influence of material selection on the deformation characteristics of a standardized bracket geometry under identical static loading conditions. A three-dimensional finite element (FE) model consisting of a rigid mounting base, a curved transition region, and a horizontal cantilevered arm was developed in accordance with standard industrial design specifications. Numerical simulations were performed using ANSYS Workbench by considering two widely used engineering materials, namely Structural Steel (50HS) and Aluminum Alloy (2024-T351). To improve solution accuracy and computational convergence, localized mesh refinement was applied in regions exhibiting high stress and strain gradients, particularly around the mounting holes and curved fillet transitions. Static structural analyses were carried out by applying a fixed support at the mounting base and a uniformly distributed vertical load at the free end of the cantilever arm. The resulting displacement distributions, deformation profiles, and overall structural responses were systematically evaluated and compared for both material configurations. Simulation results reveal that the maximum elastic deformation consistently occurs at the free end of the cantilever due to its lower structural restraint, whereas negligible deformation is observed near the fixed base, confirming effective load transfer and structural stability. Although Aluminum Alloy exhibits relatively higher elastic deformation because of its lower modulus of elasticity, Structural Steel demonstrates superior stiffness with reduced deflection under identical loading conditions. Nevertheless, the predicted deformation values for both materials remain well within acceptable engineering safety limits, confirming the adequacy of the proposed bracket design for practical industrial applications. The findings provide valuable insights into material selection and structural optimization for the development of lightweight, durable, and high-performance support brackets in mechanical engineering systems.
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1. Bhandari VB. Design of Machine Elements. 4th ed. New Delhi: McGraw Hill; 2022. 2. Budynas RG, Nisbett JK. Shigley’s Mechanical Engineering Design. 11th ed. New York: McGraw-Hill; 2020. 3. Gere JM, Goodno BJ. Mechanics of Materials. 9th ed. Boston: Cengage Learning; 2019. 4. Rao SS. The Finite Element Method in Engineering. 6th ed. Oxford: Butterworth-Heinemann; 2018. 5. Cook RD, Malkus DS, Plesha ME, Witt RJ. Concepts and Applications of Finite Element Analysis. 4th ed. New York: Wiley; 2007. 6. Zienkiewicz OC, Taylor RL, Zhu JZ. The Finite Element Method: Its Basis and Fundamentals. 7th ed. Oxford: Elsevier; 2013. 7. Logan DL. A First Course in the Finite Element Method. 6th ed. Boston: Cengage Learning; 2017. 8. Moaveni S. Finite Element Analysis: Theory and Application with ANSYS. 4th ed. New York: Pearson; 2018. 9. ANSYS Inc. ANSYS Mechanical User’s Guide. Canonsburg (PA): ANSYS Inc.; 2023. 10. Hibbeler RC. Engineering Mechanics: Statics and Dynamics. 14th ed. New York: Pearson; 2020. 11. Kumar S, Patel V. Static structural analysis of steel bracket using finite element method. Int J Eng Res Technol. 2021;10(6):245–250. 12. Sharma A, Verma R. Deformation and stress analysis of support brackets using ANSYS. Mater Today Proc. 2022;56:1800–1806. 13. Singh P, Yadav R. Structural performance evaluation of load-bearing brackets using FEA. Procedia Struct Integr. 2021;33:455–462. 14. Chavan S, Kulkarni P. Finite element analysis of industrial support brackets. Int J Mech Eng Technol. 2020;11(4):89–97. 15. Patel H, Mehta D. Design and optimization of steel brackets under static loading. J Phys Conf Ser. 2021;1950:012045. 16. Lee JH, Kim HS. Stress and deformation analysis of mechanical brackets under static loads. Eng Fail Anal. 2020;115:104628. 17. Wang Y, Liu Z. Finite element-based structural assessment of steel support components. Adv Eng Softw. 2022;168:103113. 18. Zhang L, Chen X. Numerical investigation of deformation behavior of structural supports. Struct Eng Mech. 2021;78(2):233–244. 19. Park J, Kim D. Effect of boundary conditions on deformation of steel brackets. Int J Mech Sci. 2019;155:98–106. 20. Li X, Zhou Y. Static and fatigue analysis of mechanical brackets using FEA. Eng Struct. 2020;215:110694. 21. Rao V, Reddy K. Structural analysis of HVAC support brackets using ANSYS. Int J Adv Mech Eng. 2022;12(1):15–22. 22. Gupta N, Mishra A. Finite element analysis of power plant pipe support brackets. Mater Today Proc. 2023;72:3025–3031. 23. Ahmed S, Khan M. Deformation analysis of steel brackets for industrial applications. SN Appl Sci. 2021;3:412. 24. Torres M, Silva R. Numerical modeling of load-bearing brackets in mechanical assemblies. J Braz Soc Mech Sci Eng. 2020;42:381. 25. Verma R, Singh S. Static structural analysis of steel components using ANSYS Workbench. Int J Mech Prod Eng Res Dev. 2019;9(4):113–120. 26. ISO 6892–1. Metallic materials—Tensile testing—Part 1: Method of test at room temperature. Geneva: ISO; 2019. 27. ASTM A36/A36M–19. Standard specification for carbon structural steel. West Conshohocken (PA): ASTM International; 2019. 28. Norton RL. Machine Design: An Integrated Approach. 6th ed. New York: Pearson; 2020. 29. Bansal RK. Strength of Materials. 6th ed. New Delhi: Laxmi Publications; 2021.
How to cite this article
APA
Prakash, A., Yadav, S., Suman, R., Kumar, M., Ranjan, R., & Kumar, P. (2026). Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements, 12(2), 1-12.
MLA
Prakash, Anand, et al. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements, vol. 12, no. 2, 2026, pp. 1-12.
Chicago
Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, and Pawan Kumar. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements 12, no. 2 (2026): 1-12.
Vancouver
Prakash A, Yadav S, Suman R, Kumar M, Ranjan R, Kumar P. Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements. 2026;12(2):1-12.
BibTeX
@article{PrakashA2026,
author = {Anand Prakash and Satish Yadav and Raushani Suman and Mohar Kumar and Ravi Ranjan and Pawan Kumar},
title = {Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis},
journal = {International Journal of Structural Mechanics and Finite Elements},
year = {2026},
volume = {12},
number = {2},
pages = {1--12},
issn = {2582-5054},
url = {https://journalspub.com/publication/ijsmfe-v-12-i-2-2026/article=27663}
}
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Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, Pawan Kumar | International Journal of Structural Mechanics and Finite Elements | Vol 12, Issue 2 | pp. 1-12 | ISSN: 2582-5054
Abstract
This study presents a comprehensive structural integrity assessment and comparative static response analysis of an industrial support bracket subjected to varying mechanical loading conditions using the finite element method (FEM). Industrial brackets are essential load-bearing components in mechanical and structural systems, where adequate stiffness, strength, and dimensional stability are critical for ensuring operational reliability and structural safety. The primary objective of this investigation is to evaluate the influence of material selection on the deformation characteristics of a standardized bracket geometry under identical static loading conditions. A three-dimensional finite element (FE) model consisting of a rigid mounting base, a curved transition region, and a horizontal cantilevered arm was developed in accordance with standard industrial design specifications. Numerical simulations were performed using ANSYS Workbench by considering two widely used engineering materials, namely Structural Steel (50HS) and Aluminum Alloy (2024-T351). To improve solution accuracy and computational convergence, localized mesh refinement was applied in regions exhibiting high stress and strain gradients, particularly around the mounting holes and curved fillet transitions. Static structural analyses were carried out by applying a fixed support at the mounting base and a uniformly distributed vertical load at the free end of the cantilever arm. The resulting displacement distributions, deformation profiles, and overall structural responses were systematically evaluated and compared for both material configurations. Simulation results reveal that the maximum elastic deformation consistently occurs at the free end of the cantilever due to its lower structural restraint, whereas negligible deformation is observed near the fixed base, confirming effective load transfer and structural stability. Although Aluminum Alloy exhibits relatively higher elastic deformation because of its lower modulus of elasticity, Structural Steel demonstrates superior stiffness with reduced deflection under identical loading conditions. Nevertheless, the predicted deformation values for both materials remain well within acceptable engineering safety limits, confirming the adequacy of the proposed bracket design for practical industrial applications. The findings provide valuable insights into material selection and structural optimization for the development of lightweight, durable, and high-performance support brackets in mechanical engineering systems.
🔒 This is a subscription article
Full text is available to subscribers and institutional members. Please choose an option below to access it.
1. Bhandari VB. Design of Machine Elements. 4th ed. New Delhi: McGraw Hill; 2022. 2. Budynas RG, Nisbett JK. Shigley’s Mechanical Engineering Design. 11th ed. New York: McGraw-Hill; 2020. 3. Gere JM, Goodno BJ. Mechanics of Materials. 9th ed. Boston: Cengage Learning; 2019. 4. Rao SS. The Finite Element Method in Engineering. 6th ed. Oxford: Butterworth-Heinemann; 2018. 5. Cook RD, Malkus DS, Plesha ME, Witt RJ. Concepts and Applications of Finite Element Analysis. 4th ed. New York: Wiley; 2007. 6. Zienkiewicz OC, Taylor RL, Zhu JZ. The Finite Element Method: Its Basis and Fundamentals. 7th ed. Oxford: Elsevier; 2013. 7. Logan DL. A First Course in the Finite Element Method. 6th ed. Boston: Cengage Learning; 2017. 8. Moaveni S. Finite Element Analysis: Theory and Application with ANSYS. 4th ed. New York: Pearson; 2018. 9. ANSYS Inc. ANSYS Mechanical User’s Guide. Canonsburg (PA): ANSYS Inc.; 2023. 10. Hibbeler RC. Engineering Mechanics: Statics and Dynamics. 14th ed. New York: Pearson; 2020. 11. Kumar S, Patel V. Static structural analysis of steel bracket using finite element method. Int J Eng Res Technol. 2021;10(6):245–250. 12. Sharma A, Verma R. Deformation and stress analysis of support brackets using ANSYS. Mater Today Proc. 2022;56:1800–1806. 13. Singh P, Yadav R. Structural performance evaluation of load-bearing brackets using FEA. Procedia Struct Integr. 2021;33:455–462. 14. Chavan S, Kulkarni P. Finite element analysis of industrial support brackets. Int J Mech Eng Technol. 2020;11(4):89–97. 15. Patel H, Mehta D. Design and optimization of steel brackets under static loading. J Phys Conf Ser. 2021;1950:012045. 16. Lee JH, Kim HS. Stress and deformation analysis of mechanical brackets under static loads. Eng Fail Anal. 2020;115:104628. 17. Wang Y, Liu Z. Finite element-based structural assessment of steel support components. Adv Eng Softw. 2022;168:103113. 18. Zhang L, Chen X. Numerical investigation of deformation behavior of structural supports. Struct Eng Mech. 2021;78(2):233–244. 19. Park J, Kim D. Effect of boundary conditions on deformation of steel brackets. Int J Mech Sci. 2019;155:98–106. 20. Li X, Zhou Y. Static and fatigue analysis of mechanical brackets using FEA. Eng Struct. 2020;215:110694. 21. Rao V, Reddy K. Structural analysis of HVAC support brackets using ANSYS. Int J Adv Mech Eng. 2022;12(1):15–22. 22. Gupta N, Mishra A. Finite element analysis of power plant pipe support brackets. Mater Today Proc. 2023;72:3025–3031. 23. Ahmed S, Khan M. Deformation analysis of steel brackets for industrial applications. SN Appl Sci. 2021;3:412. 24. Torres M, Silva R. Numerical modeling of load-bearing brackets in mechanical assemblies. J Braz Soc Mech Sci Eng. 2020;42:381. 25. Verma R, Singh S. Static structural analysis of steel components using ANSYS Workbench. Int J Mech Prod Eng Res Dev. 2019;9(4):113–120. 26. ISO 6892–1. Metallic materials—Tensile testing—Part 1: Method of test at room temperature. Geneva: ISO; 2019. 27. ASTM A36/A36M–19. Standard specification for carbon structural steel. West Conshohocken (PA): ASTM International; 2019. 28. Norton RL. Machine Design: An Integrated Approach. 6th ed. New York: Pearson; 2020. 29. Bansal RK. Strength of Materials. 6th ed. New Delhi: Laxmi Publications; 2021.
How to cite this article
APA
Prakash, A., Yadav, S., Suman, R., Kumar, M., Ranjan, R., & Kumar, P. (2026). Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements, 12(2), 1-12.
MLA
Prakash, Anand, et al. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements, vol. 12, no. 2, 2026, pp. 1-12.
Chicago
Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, and Pawan Kumar. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements 12, no. 2 (2026): 1-12.
Vancouver
Prakash A, Yadav S, Suman R, Kumar M, Ranjan R, Kumar P. Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements. 2026;12(2):1-12.
BibTeX
@article{PrakashA2026,
author = {Anand Prakash and Satish Yadav and Raushani Suman and Mohar Kumar and Ravi Ranjan and Pawan Kumar},
title = {Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis},
journal = {International Journal of Structural Mechanics and Finite Elements},
year = {2026},
volume = {12},
number = {2},
pages = {1--12},
issn = {2582-5054},
url = {https://journalspub.com/publication/ijsmfe-v-12-i-2-2026/article=27663}
}
Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, Pawan Kumar | International Journal of Structural Mechanics and Finite Elements | Vol 12, Issue 2 | pp. 1-12 | ISSN: 2582-5054
Abstract
This study presents a comprehensive structural integrity assessment and comparative static response analysis of an industrial support bracket subjected to varying mechanical loading conditions using the finite element method (FEM). Industrial brackets are essential load-bearing components in mechanical and structural systems, where adequate stiffness, strength, and dimensional stability are critical for ensuring operational reliability and structural safety. The primary objective of this investigation is to evaluate the influence of material selection on the deformation characteristics of a standardized bracket geometry under identical static loading conditions. A three-dimensional finite element (FE) model consisting of a rigid mounting base, a curved transition region, and a horizontal cantilevered arm was developed in accordance with standard industrial design specifications. Numerical simulations were performed using ANSYS Workbench by considering two widely used engineering materials, namely Structural Steel (50HS) and Aluminum Alloy (2024-T351). To improve solution accuracy and computational convergence, localized mesh refinement was applied in regions exhibiting high stress and strain gradients, particularly around the mounting holes and curved fillet transitions. Static structural analyses were carried out by applying a fixed support at the mounting base and a uniformly distributed vertical load at the free end of the cantilever arm. The resulting displacement distributions, deformation profiles, and overall structural responses were systematically evaluated and compared for both material configurations. Simulation results reveal that the maximum elastic deformation consistently occurs at the free end of the cantilever due to its lower structural restraint, whereas negligible deformation is observed near the fixed base, confirming effective load transfer and structural stability. Although Aluminum Alloy exhibits relatively higher elastic deformation because of its lower modulus of elasticity, Structural Steel demonstrates superior stiffness with reduced deflection under identical loading conditions. Nevertheless, the predicted deformation values for both materials remain well within acceptable engineering safety limits, confirming the adequacy of the proposed bracket design for practical industrial applications. The findings provide valuable insights into material selection and structural optimization for the development of lightweight, durable, and high-performance support brackets in mechanical engineering systems.
🔒 This is a subscription article
Full text is available to subscribers and institutional members. Please choose an option below to access it.
1. Bhandari VB. Design of Machine Elements. 4th ed. New Delhi: McGraw Hill; 2022. 2. Budynas RG, Nisbett JK. Shigley’s Mechanical Engineering Design. 11th ed. New York: McGraw-Hill; 2020. 3. Gere JM, Goodno BJ. Mechanics of Materials. 9th ed. Boston: Cengage Learning; 2019. 4. Rao SS. The Finite Element Method in Engineering. 6th ed. Oxford: Butterworth-Heinemann; 2018. 5. Cook RD, Malkus DS, Plesha ME, Witt RJ. Concepts and Applications of Finite Element Analysis. 4th ed. New York: Wiley; 2007. 6. Zienkiewicz OC, Taylor RL, Zhu JZ. The Finite Element Method: Its Basis and Fundamentals. 7th ed. Oxford: Elsevier; 2013. 7. Logan DL. A First Course in the Finite Element Method. 6th ed. Boston: Cengage Learning; 2017. 8. Moaveni S. Finite Element Analysis: Theory and Application with ANSYS. 4th ed. New York: Pearson; 2018. 9. ANSYS Inc. ANSYS Mechanical User’s Guide. Canonsburg (PA): ANSYS Inc.; 2023. 10. Hibbeler RC. Engineering Mechanics: Statics and Dynamics. 14th ed. New York: Pearson; 2020. 11. Kumar S, Patel V. Static structural analysis of steel bracket using finite element method. Int J Eng Res Technol. 2021;10(6):245–250. 12. Sharma A, Verma R. Deformation and stress analysis of support brackets using ANSYS. Mater Today Proc. 2022;56:1800–1806. 13. Singh P, Yadav R. Structural performance evaluation of load-bearing brackets using FEA. Procedia Struct Integr. 2021;33:455–462. 14. Chavan S, Kulkarni P. Finite element analysis of industrial support brackets. Int J Mech Eng Technol. 2020;11(4):89–97. 15. Patel H, Mehta D. Design and optimization of steel brackets under static loading. J Phys Conf Ser. 2021;1950:012045. 16. Lee JH, Kim HS. Stress and deformation analysis of mechanical brackets under static loads. Eng Fail Anal. 2020;115:104628. 17. Wang Y, Liu Z. Finite element-based structural assessment of steel support components. Adv Eng Softw. 2022;168:103113. 18. Zhang L, Chen X. Numerical investigation of deformation behavior of structural supports. Struct Eng Mech. 2021;78(2):233–244. 19. Park J, Kim D. Effect of boundary conditions on deformation of steel brackets. Int J Mech Sci. 2019;155:98–106. 20. Li X, Zhou Y. Static and fatigue analysis of mechanical brackets using FEA. Eng Struct. 2020;215:110694. 21. Rao V, Reddy K. Structural analysis of HVAC support brackets using ANSYS. Int J Adv Mech Eng. 2022;12(1):15–22. 22. Gupta N, Mishra A. Finite element analysis of power plant pipe support brackets. Mater Today Proc. 2023;72:3025–3031. 23. Ahmed S, Khan M. Deformation analysis of steel brackets for industrial applications. SN Appl Sci. 2021;3:412. 24. Torres M, Silva R. Numerical modeling of load-bearing brackets in mechanical assemblies. J Braz Soc Mech Sci Eng. 2020;42:381. 25. Verma R, Singh S. Static structural analysis of steel components using ANSYS Workbench. Int J Mech Prod Eng Res Dev. 2019;9(4):113–120. 26. ISO 6892–1. Metallic materials—Tensile testing—Part 1: Method of test at room temperature. Geneva: ISO; 2019. 27. ASTM A36/A36M–19. Standard specification for carbon structural steel. West Conshohocken (PA): ASTM International; 2019. 28. Norton RL. Machine Design: An Integrated Approach. 6th ed. New York: Pearson; 2020. 29. Bansal RK. Strength of Materials. 6th ed. New Delhi: Laxmi Publications; 2021.
How to cite this article
APA
Prakash, A., Yadav, S., Suman, R., Kumar, M., Ranjan, R., & Kumar, P. (2026). Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements, 12(2), 1-12.
MLA
Prakash, Anand, et al. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements, vol. 12, no. 2, 2026, pp. 1-12.
Chicago
Anand Prakash, Satish Yadav, Raushani Suman, Mohar Kumar, Ravi Ranjan, and Pawan Kumar. “Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis.” International Journal of Structural Mechanics and Finite Elements 12, no. 2 (2026): 1-12.
Vancouver
Prakash A, Yadav S, Suman R, Kumar M, Ranjan R, Kumar P. Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis. International Journal of Structural Mechanics and Finite Elements. 2026;12(2):1-12.
BibTeX
@article{PrakashA2026,
author = {Anand Prakash and Satish Yadav and Raushani Suman and Mohar Kumar and Ravi Ranjan and Pawan Kumar},
title = {Evaluation of Deformation Behavior of a Structural Pipe Bracket Under Static Loading Using Finite-Element Analysis},
journal = {International Journal of Structural Mechanics and Finite Elements},
year = {2026},
volume = {12},
number = {2},
pages = {1--12},
issn = {2582-5054},
url = {https://journalspub.com/publication/ijsmfe-v-12-i-2-2026/article=27663}
}
