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This paper studies the strong unique continuation property for the Lamé system of elasticity with variable Lamé coefficients , in three dimensions, $\mathrm{div}\left(\mu (\nabla u+\nabla u^t)\right)+\nabla \left(\lambda \mathrm{div}u\right)+Vu=0$ where and are Lipschitz continuous and . The method is based on the Carleman estimate with polynomial weights for the Lamé operator.

This paper studies the strong unique continuation property for the Lamé system of elasticity with variable Lamé coefficients , in three dimensions, $\mathrm{div}\left(\mu (\nabla u+\nabla u^t)\right)+\nabla \left(\lambda \mathrm{div}u\right)+Vu=0$ where and are Lipschitz continuous and . The method is based on the Carleman estimate with polynomial weights for the Lamé operator.