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The paper is concerned with the existence and stability of weak (variational) solutionsfor the problem of the quasistatic evolution of a viscoelastic material undermixed inhomogenous Dirichlet-Neumann boundary conditions. The main noveltyof the paper relies in dealing with continuous-in-time weak solutions and allowing nonconvolution and weak-singular Volterra's relaxation kernels

Existence and Stability Estimate for the Solution of the Ageing Hereditary Linear Viscoelasticity Problem