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Why to use finite element instead of experimental test in biomechanics? 


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Finite element method (FEM) is used in biomechanics to solve real-life problems that cannot be solved with analytical methods. The complexity of biological systems, such as geometry, material properties, and functioning, makes analytical methods limited in this area . FEM allows for the design of customized medical devices, such as orthopaedic and dental implants, based on clinical conditions . Numerical approximation using finite element analysis has proven to be beneficial in musculoskeletal biomechanics as it allows for the evaluation of the dynamic, three-dimensional kinematics of joints and the determination of forces acting locally on each joint . FEM is the preferred method for stress and strain analysis of bone, joints, and load-bearing implants in orthopaedic biomechanics . Meshless methods, such as the natural element method, have also emerged as an attractive choice in biomechanics due to their ability to handle complex geometry and large displacements .

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Finite element methods are commonly used in biomechanics simulations due to their ability to handle complex geometries and large displacements, as well as their relatively less sensitivity to point distributions.
Finite element modeling in biomechanics allows for cost-effective and efficient analysis, providing valuable insights and reducing the need for extensive experimental testing.
Finite element analysis allows for the prediction of stress and strain states in bone and implants, as well as the evaluation of micromotion, which may not be feasible through experimental tests.
Finite element method is used in biomechanics because it can solve complex problems that cannot be solved analytically and allows for customized design based on clinical conditions.

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