Alcune pubblicazioni di Valentina Casarino
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V. Casarino e P. Ciatti,
A restriction theorem on Metivier groups,
arXiv:1211.5497,
Advances in Mathematics 245 (2013), 52-77,
http://dx.doi.org/10.1016/j.aim.2013.06.015.
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V. Casarino e M. M. Peloso,
Strichartz estimates for the Schroedinger equation
for the sublaplacian on complex spheres,
arXiv:1210.4295 [math.AP], to appear in Transactions of the American Mathematical Society.
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V. Casarino, P. Ciatti e S. Secco,
Product structures and
fractional integration in the space, DCDS-S, vol.6, (3), (2013) 619-636.
- V. Casarino e P. Ciatti,
A restriction theorem for
the full Laplacian on Metivier groups,
Rendiconti Lincei, vol. 24, (2), (2013), 165-179.
- V. Casarino, P. Ciatti e S. Secco,
Product kernels adapted to curves
in the space,
Revista Matematica Iberoamericana 27 (2011), 1023-1057.
- V. Casarino e M. Peloso,
L^p -summability of
Riesz means
for the sublaplacian on
complex spheres, Journal of the London Mathematical Society 83 (2011), 137-152.
- V. Casarino e P. Ciatti,
Transferring L^p eigenfunction bounds from S^{2n+1} to h^n,
Studia Mathematica,
194 (2009), 23-42.
- V. Casarino,
Two-parameter estimates for joint spectral projections on complex spheres,
Math. Z.,
261, (2009), 245-259.
- V. Casarino e S. Secco,
L^p-L^q boundedness of analytic families of fractional integrals
,
Studia Mathematica 184 (2008), 153-174.
- V. Casarino, K. J. Engel, G. Nickel e S. Piazzera,
Decoupling techniques for wave equations with dynamic boundary
conditions,
Discrete and Continuous Dynamical Syst.
12 (2005), 761-772.
- V. Casarino,
Norms of complex harmonic projection operators,
Canadian Journal of Mathematics,
55 ( 2003), 1134-1154.
- V. Casarino, K. J. Engel, R. Nagel e G. Nickel,
A semigroup approach to boundary feedback systems,
Integral Equations and Operator Theory 47 (2003), 289-306.
- V. Casarino, L. Maniar e S. Piazzera,
The asymptotic behaviour of
perturbed evolution families,
Differential and Integral Equations 15 (2002), 567-586.
- V. Casarino e S. Piazzera,
On the stability of asymptotic properties for
perturbed C_0-semigroups,
Forum Mathematicum 13 (2001), 91-107.