Modal and harmonic analysis of femur bone using different boundary conditions by Finite Element Analysis.
DOI:
https://doi.org/10.22399/ijcesen.364Keywords:
Modal Analysis, Harmonic Analysis, finite element analysisAbstract
The longest and largest bone in the human body is the femur. Pelvic bone sustains the weight of the body to which the femur bone is connected. Many researches have been carried out to identify the behaviour of the femur bone. The study aimed to explore the natural frequencies and mode shapes of vibrating devices to gain insights into the dynamic behavior of the femur bone during various physical activities. Examining the impact of patient-specific bone shape and density on bone natural frequencies is crucial. The primary goals of femur bone analysis involve employing computer simulations for fracture detection and employing Finite Element (FE) models to determine natural frequencies and vibration modes. To obtain the natural frequency of the femur bone, different boundary conditions such as free-fixed and fixed-fixed are applied. Avoiding the coincidence of the natural frequency with external excitation frequencies is crucial to prevent femur bone fractures. Also, for different magnitude of loads, femur bone is involved in harmonic analysis is to identify the amplitude and stress against acceleration.
References
R. Vijayakumar and M. Madheswaran, (2017). Modal analysis of femur bone using finite element method for healthcare system. Conference on Emerging Devices and Smart Systems (ICEDSS), Mallasamudram, India, 2017, pp. 224-228.
Priyadarshi Biplab Kumar, Dayal R. Parhi. (2019). Vibrational Characteristics and Stress Analysis in a Human Femur Bone, Materials Today: Proceedings. 4(9):10084-10087. https://doi.org/10.1016/j.matpr.2017.06.325
Balaji D. Kshirsagar, S. Chakradhar Goud, Subim N. Khan. (2020). Vibration analysis of femur bone by using consistent mass matrices and fast fourier transform analyzer, Materials Today: Proceedings. 26 (2): 2254-2259.
Majid Mirzaei, Maziyar Keshavarzian, Vahid Naeini. (2020). Analysis of Strength and Failure Pattern of Human Proximal Femur Using Quantitative Computed Tomography (Qct)-Based Finite Element Method, Bone. 64:108–114.
Newcombe L, Dewar M, Blunn GW, Fromme P. (2013). Effect of Amputation Level on The Stress Transferred to The Femur by an artificial Limb Directly Attached to the Bone. Medical Engineering and Physics.35:1744– 1753.
Sandeep Kumar Parashara, Jai Kumar Sharma. (2016). A Review on Application of Finite Element Modeling in Bone Biomechanics, Perspectives in Science, 9: 696-698.
Pelker RR, Saha S. (1983). Stress wave propagation in bone. J Biomech. 16(7):481-9.
A.T.M. Phillips. (2009) The Femur as A Musculo-Skeletal Construct: A Free Boundary Condition Modelling Approach, Medical Engineering & Physics, 31:673–680.
Pise UV, Bhatt AD, Srivastava RK, Warkedkar R.(2009). A B-spline based heterogeneous modeling and analysis of proximal femur with graded element. J Biomech. 42(12):1981-8.
Yuichi Watanabe, Naoto Shiba, Shigeaki Matsuo, Fujio Higuchi, Yoshihiko Tagawa, Akio Inoue. (2000). Biomechanical study of the resurfacing hip arthroplasty: Finite element analysis of the femoral component, The Journal of Arthroplasty,15(4):505-511.
Shahar R, Banks-Sills L, Eliasy R. Stress and strain distribution in the intact canine femur: finite element analysis. (2003). Med Eng Phys.25(5):387-95.
Sutter EG, Mears SC, Belkoff SM. (2010). A biomechanical evaluation of femoroplasty under simulated fall conditions. J Orthop Trauma. 24(2):95-9.
Trabelsi N, Yosibash Z, Wutte C, Augat P, Eberle S. (2011). Patient-specific finite element analysis of the human femur--a double-blinded biomechanical validation. J Biomech.44(9):1666-72.
Vaishali Chaudhry, Anubhav Kumar, Shilpa N, Shwetank Avikal, Nithin Kumar K.C. (2019). Modal Analysis of Femur Bone to Find out the Modal Frequencies of Different Bone Implant Materials, International Journal of Engineering and Advanced Technology. 8(4): 65-69.
Azra Alizad, Matthew Walch & James F. Greenleaf. (2006).Vibrational Characteristics of Bone Fracture and Fracture Repair: Application to Exercised Rat Femur, Journal of Biomechanical Engineering,128 (3):300-308.
V. Pattijna, C. Van Lierdeb, G. Van der Perrea, I. Naertc, J. Vander Slotena, (2006). The resonance frequencies and mode shapes of dental implants: Rigid body behaviour versus bending behaviour. A numerical approach, Journal of Biomechanics,39: 939–947.
Mujtaba Almudhaffar, Ameen A. Nassar and Hani A. H. A. Kareem. (2014). Vibration of bones: a case study on human femur, Journal for Engineering Sciences,14 (2):229-239.
R. Huiskes and E. Y. S. Chao. (1983). A survey of finite element analysis in orthopedic biomechanics: the first decade, J. Biomech., 16 (6): 385–409.
V. C. Mow, G. A. Ateshian, and R. L. Spilker. (1993). Biomechanics of diarthrodial joints: a review of twenty years of progress. J. Biomech. Eng. 115 (4): 460.
Thomas AM, Luo DZ, Dunn JW. (1991). Response of human femur to mechanical vibration. J Biomed Eng, 13(1):58–60.
Grassi L, Schileo E, Taddei F, Zani L, Juszczyk M, Cristofolini L, Viceconti M. (2012). Accuracy of finite element predictions in sideways load configurations for the proximal human femur. J Biomech ,45(2): 394– 399.
Keyak JH, Rossi SA, Jones KA, Les CM. (2001). Skinner HB, Prediction of fracture location in the proximal femur using finite element models. Med Eng Phys, 23(9): 657–664.
Haider IT, Speirs AD, Frei H. (2013). Effect of boundary conditions, impact loading and hydraulic stiffening on femoral fracture strength. J Biomech, 46(13): 2115–2121.
Kauraw, V., Chaupal, P. & Rajendran, P. (2023). Vibration analysis of human body under seating posture: an automobile application. J Braz. Soc. Mech. Sci. Eng. 45: 200.
Krishna K, Hegde S, G T M, Shenoy B S. (2024). Whole body vibration and rider comfort determination of an electric two-wheeler test rig. F1000Res. 12:559.
Mathukumar S, Nagarajan V, Radhakrishnan A. (2019). Analysis and validation of femur bone data using finite element method under static load condition. Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science. 233(16): 5547-5555.
Ashwani Kumar, Himanshu jaiswal, Tarun Garg, Pravin P. Patil. (2014). Free Vibration Modes Analysis of Femur Bone Fracture Using Varying Boundary Conditions based on FEA, Procedia Materials Science, 6: 1593-1599.
P.K. Bharadwaj, R. Prakash. (2021). Modal and harmonic analyses of the Indian male human body subject under semi-supine posture, Materials Today: Proceedings, 46(19): 10085-10092.
Rohit Kshirsagar, R Prakash. (2021). Prediction of corrosion-based damages in turbine blades using modal and harmonic analyses, Materials Today: Proceedings, 46(19): 10093-10101.
Maheshkumar V. Jadhav, V. R. Gambhire, G. S. Kamble. (2015). Experimental analysis of stresses in real (preserved) intact proximal human femur (thigh) bone under static load. International Journal of Advanced Technology in Engineering and Science, 03(1): 1179-1187.
Avi Raj Manral, Narendra Gariya, K.C. Nithin Kumar. (2020). Material optimization for femur bone implants based on vibration analysis. Materials Today: Proceedings, 28(4): 2393-2399.
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