You are viewing a javascript disabled version of the site. Please enable Javascript for this site to function properly.
Go to headerGo to navigationGo to searchGo to contentsGo to footer
In content section. Select this link to jump to navigation

Author Index Volume 97 (2016)

Albanez, D.A.F., H.J. Nussenzveig Lopes and E.S. Titi, Continuous data assimilation for the three-dimensional Navier–Stokes-α model (1,2) 139–164

Babich, P.V. and V.B. Levenshtam, Direct and inverse asymptotic problems with high-frequency terms (3,4) 329–336

Dai, M., E. Feireisl, E. Rocca, G. Schimperna and M.E. Schonbek, On asymptotic isotropy for a hydrodynamic model of liquid crystals (3,4) 189–210

Dell’Antonio, G. and A. Michelangeli, Schrödinger operators on half-line with shrinking potentials at the origin (1,2) 113–138

Delourme, B., K. Schmidt and A. Semin, On the homogenization of thin perforated walls of finite length (3,4) 211–264

Dittrich, J., P. Exner, C. Kühn and K. Pankrashkin, On eigenvalue asymptotics for strong δ-interactions supported by surfaces with boundaries (1,2) 1– 25

Exner, P., see Dittrich, J. (1,2) 1– 25

Feireisl, E., see Dai, M. (3,4) 189–210

Hamza, M.A., The blow-up rate for strongly perturbed semilinear wave equations in the conformal regime without a radial assumption (3,4) 351–378

Hille, S., K. Horbacz, T. Szarek and H. Wojewódka, Law of the iterated logarithm for some Markov operators (1,2) 91–112

Horbacz, K., see Hille, S. (1,2) 91–112

Klein, M. and E. Rosenberger, Agmon estimates for the difference of exact and approximate Dirichlet eigenfunctions for difference operators (1,2) 61– 89

Klevtsovskiy, A.V. and T.A. Mel’nyk, Asymptotic expansion for the solution to a boundary-value problem in a thin cascade domain with a local joint (3,4) 265–290

Kühn, C., see Dittrich, J. (1,2) 1– 25

Levenshtam, V.B., see Babich, P.V. (3,4) 329–336

Matei, B., Exact reconstruction of the nonnegative measures using model sets (3,4) 291–299

Mel’nyk, T.A., see Klevtsovskiy, A.V. (3,4) 265–290

Michelangeli, A., see Dell’Antonio, G. (1,2) 113–138

Mohammed, M. and M. Sango, Homogenization of Neumann problem for hyperbolic stochastic partial differential equations in perforated domains (3,4) 301–327

Nussenzveig Lopes, H.J., see Albanez, D.A.F. (1,2) 139–164

Pankrashkin, K., see Dittrich, J. (1,2) 1– 25

Perjan, A. and G. Rusu, Convergence estimates for some abstract linear second order differential equations with two small parameters (3,4) 337–349

Rocca, E., see Dai, M. (3,4) 189–210

Rosenberger, E., see Klein, M. (1,2) 61– 89

Rusu, G., see Perjan, A. (3,4) 337–349

Sango, M., see Mohammed, M. (3,4) 301–327

Schimperna, G., A. Segatti and S. Zelik, On a singular heat equation with dynamic boundary conditions (1,2) 27– 59

Schimperna, G., see Dai, M. (3,4) 189–210

Schmidt, K., see Delourme, B. (3,4) 211–264

Schonbek, M.E., see Dai, M. (3,4) 189–210

Segatti, A., see Schimperna, G. (1,2) 27– 59

Semin, A., see Delourme, B. (3,4) 211–264

Szarek, T., see Hille, S. (1,2) 91–112

Titi, E.S., see Albanez, D.A.F. (1,2) 139–164

Wojewódka, H., see Hille, S. (1,2) 91–112

Yamazaki, T., Asymptotically free property of the solutions of an abstract linear hyperbolic equation with time-dependent coefficients (1,2) 165–187

Zelik, S., see Schimperna, G. (1,2) 27– 59