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Updated: May 8, 2026

05:28
A Mouse Model of Lumbar Spine Instability
Published on: April 23, 2021
Parametric and cadaveric models of lumbar flexion instability and flexion restricting dynamic stabilization system
Louis C Fielding1, Todd F Alamin, Leonard I Voronov
1Simpirica Spine, Inc., San Carlos, CA, USA, lfielding@simpirica.com.
Summary
A simple parametric model accurately predicted the required stiffness for a flexion restricting stabilization system (FRSS). This model streamlined the design process for dynamic stabilization systems, reducing costly iterations and validating performance in cadaveric spine testing.
Area of Science:
- Spinal biomechanics
- Orthopedic device design
- Computational modeling
Background:
- Developing dynamic stabilization systems requires extensive design iterations, testing, and modeling.
- Lumbar spine instability presents challenges in restoring normal biomechanical function.
Purpose of the Study:
- To develop a simple parametric model for lumbar flexion instability.
- To determine the optimal stiffness for a flexion restricting stabilization system (FRSS) using the model.
- To validate the model's predictions through cadaveric experiments.
Main Methods:
- A bilinear parametric model of lumbar spine flexion was constructed using literature data.
- The model simulated FRSS implantation by adding flexion stiffness.
- Five cadaveric lumbar spines underwent testing intact, destabilized, and post-FRSS implantation under physiological loading.
Main Results:
- The parametric model predicted 0.5 Nm/deg flexion stiffness for the FRSS to restore intact ROM and increase stiffness.
- Biomechanical testing showed the FRSS restored ROM to 105% of intact levels.
- FRSS implantation increased high flexibility zone stiffness to 135% of intact levels.
Conclusions:
- The developed parametric model demonstrated excellent predictive accuracy.
- The FRSS achieved the targeted biomechanical performance as predicted by the model.
- Simple parametric models can efficiently optimize the design of spinal stabilization systems.