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Recent results on convergence of fully discrete approximations combining the Galerkin  			method with the explicit-implicit Euler scheme are extended to strong convergence under  			additional monotonicity assumptions. It is shown that these abstract results, formulated in  			the setting of evolution equations, apply, for example, to the partial differential equation  			for vibrating membrane with nonlinear damping and to another partial differential equation  			that is similar to one of the equations used to describe martensitic transformations in  			shape-memory alloys. Numerical experiments are performed for the vibrating membrane equation  			with nonlinear damping which support the convergence results.

Full discretisation of second-order nonlinear evolution equations: strong convergence and applications