[1] H. T. Banks D. S. Gilliam, V. I. Shubov: Well-Posedness for a One Dimensional Nonlinear Beam. Technical Report No. CRSC-TR94-18, NCSU, 1994; Computation and Control IV, K. Bowers and J. Lund, eds., Birkhäuser, Boston 1995, pp. 1-21. MR 1349580

[2] H. T. Banks D. S. Gilliam, V. I. Shubov: Global Solvability for Damped Abstract Nonlinear Hyperbolic Systems. Technical Report No. CRSC-TR95-25, NCSU, 1995; Differential and Integral Equations, to appear. MR 1424814

[3] H. T. Banks K. Ito, Y. Wang: Well Posedness for Damped Second Order Systems with Unbounded Input Operators. Technical Report No. CRSC-TR93-10, NCSU, 1993; Differential and Integral Equations 8 (1995), 587-606. MR 1306577

[4] H. T. Banks, N. J. Lybeck: A Nonlinear Lax-Milgram Lemma Arising in the Modeling of Elastomers. Technical Report No. CRSC-TR95-37, NCSU, 1995; Nonlinear Partial Differential Equations, Collège de France Seminar, Vol. 13, 1996, to appear. MR 1773073

[5] H. T. Banks N. Medhin, Y. Zhang: A Mathematical Framework for Curved Active Constrained Layer Structures: Well-posedness and Approximation. Technical Report No. CRSC-TR95-32, NCSU, 1995; Numer. Funct. Anal. Optim., to appear. MR 1391870

[6] H. T. Banks, J. G. Wade: Weak Tau approximations for distributed parameter systems in inverse problems. Numer. Funct. Anal. Optim. 12 (1991), 1-31. MR 1125044 | Zbl 0744.35061

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[13] G. J. Minty: Monotone (nonlinear) operators in Hilbert space. Duke Math. J. 29 (1962), 341-346. MR 0169064 | Zbl 0111.31202

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[15] M. Renardy W. J. Hrusa, J. A. Nohel: Mathematical Problems in Viscoelasticity. Pittman Monograph, Longman/J. Wiley \& Sons, 1987. MR 0919738

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[17] I. H. Shames, F. A. Cozzarelli: Elastic and Inelastic Stress Analysis. Prentice Hall, Englewood Cliffs, N. J. 1992. Zbl 0765.73001

[18] S. Timoshenko D. H. Young, W. Weaver, Jr.: Vibration Problems in Engineering. J. Wiley \& Sons, New York 1974.

[19] L. R. G. Treloar: The Physics of Rubber Elasticity. Clarendon Press, Oxford 1975.

[20] I. M. Ward: Mechanical Properties of Solid Polymers. John Wiley \& Sons, New York 1983.

[21] J. Wloka: Partial Differential Equations. Cambridge University Press, Cambridge 1987. MR 0895589 | Zbl 0623.35006