[1] E. Francini, Sul principio di massimo per l'angolo formato dal gradiente di soluzioni di equazioni ellittiche con una direzione fissata., Boll. Unione Mat. Ital., (7) 9-A (1995), 123-130.

[2] E. Francini, Starshapedness of level sets for solutions of nonlinear parabolic equations. Rendiconti dell'Istituto di Matematica dell'Università di Trieste, 28 (1995), 49-62.

[3] E. Francini, Starshapedness of level sets for solutions of nonlinear elliptic equations, Math. Nachr., 193 (1998), 49-56.

[4] V. Kamynin, E. Francini, An inverse problem for higher order parabolic equation, Mathematical Notes, 64, n.5, (1998), 590-599.

[5] V.L.Kamynin, M.Saroldi, E.Francini, Inverse Problems for Higher Order Parabolic Equations, Russian Mathematical Surveys, 53, n.4, (1998), 202-203.

[6] E. Francini, A. Greco, Blow-up in exterior domains: existence and star-shapedness, Zeitschrift fur Analysis und ihre Anwendungen , 17, (1998) n.2, 431-441.

[7] F. De Vita, E. Francini, Commenti sui dati statistici universitari nell'ultimo trentennio, La matematica nella cultura e nella società, Boll. Unione Mat. Ital., (8) 1-A (1998), 111-120.

[8] V.L.Kamynin, E.Francini, Asymptotic behavior of solutions of some inverse problems for higher order parabolic equations , Russian Journal of Mathematical Physics, 6, n.4, (1999), 394-408.

[9] E. Francini, Stability results for a linear parabolic noncharacteristic Cauchy problem, Journal of Ill-Posed and Inverse Problems, 8, n.3, (2000), 255-272.

[10] A. Colesanti, E. Francini, P. Salani, Convexity and asymptotic estimates for large solutions of Hessian equations, Differential and Integral Equations, 13, (2000), 1459-1472.

[11] E. Francini, Recovering a complex coefficient in a planar domain from the Dirichlet-to-Neumann map Inverse Problems , 16 (2000), 107-119.

[12] E. Beretta, E. Francini, M. Vogelius Asymptotic formulas for steady state voltage potentials in the presence of thin inhomogeneities. A rigorous error analysis , Journal de Mathematiques Pures et Appliquee, Vol. 82, 10, (2003), 1277-1301.

[13] E. Beretta, E. Francini, Asymptotic formulas for perturbations in the electromagnetic fields due to the presence of thin inhomogeneities. Contemporary Mathematics, vol. 333 (2003), 49-62.

[14] H. Ammari, E. Beretta, E. Francini, Reconstruction of thin conductivity imperfections , Applicable Analysis, Vol. 83, No.1, (2004), 63-76.

[15] H. Ammari, E. Beretta, E. Francini, Reconstruction of thin conductivity imperfections, II. The case of multiple segments, IAC-Report n.42 (5/2004).

Mathematics

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