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Scientific Report 2007-2009<br />
Dissemination<br />
[43] R. Ruffini et al., Electrodynamics for Nuclear Matter in<br />
Bulk, Int. J. Mod. Phys. D, 16, (2007), pp. 1<br />
[44] V.G. Gurzadyan et al., Ellipticity in cosmic microwave<br />
background as a tracer of large-scale universe, Phys. Lett.<br />
A, 363, (2007), pp. 121<br />
[45] R. Ruffini et al., Vacuum polarization and plasma oscillations,<br />
Phys. Lett. A, 371, (2007), pp. 399<br />
[46] F. Cianfrani et al., Dixon-Souriau equations from a 5-<br />
dimensional spinning particle in a Kaluza-Klein framework,<br />
Phys. Lett. A, 366, (2007), pp. 7<br />
[47] P.M. Santini et al., The general solution of the matrix<br />
equation w t +sumlimits n k=1w xk rho (k) (w) = rho(w)+<br />
[w, T tilderho(w)], Phys. Lett. A, 368, (2007), pp. 48<br />
[48] S. Casanova et al., Extended Schouten classification for<br />
non-Riemannian geometries, Phys. Lett. A, 23, (2007),<br />
pp. 17<br />
[49] A. Pelissetto et al., Renormalised Four-Point Coupling<br />
Constant in the Three-Dimensional O(N) Model<br />
with N=0, J. Phys. A: Math. Theor., 40, (2007), pp. F539<br />
[50] M. Bruschi et al., Tridiagonal matrices, orthogonal polynomials<br />
and Diophantine relations. II, J. Phys. A: Math.<br />
Theor., 40, (2007), pp. 14759<br />
[51] M. Bruschi et al., Tridiagonal matrices, orthogonal polynomials<br />
and Diophantine relations. I, J. Phys. A: Math.<br />
Theor., 40, (2007), pp. 9793<br />
[52] F. Calogero et al., Solvable nonlinear evolution PDEs in<br />
multidimensional space involving trigonometric functions,<br />
J. Phys. A: Math. Theor., 40, (2007), pp. F363<br />
[53] F. Calogero et al., Solvable nonlinear evolution PDEs<br />
in multidimensional space involving elliptic functions, J.<br />
Phys. A: Math. Theor., 40, (2007), pp. F705<br />
[54] F. Calogero et al., Two novel classes of solvable manybody<br />
problems of goldfish type with constraints, J. Phys.<br />
A: Math. Theor., 40, (2007), pp. 5335<br />
[55] F. Calogero et al., A new class of solvable many-body<br />
problems with constraints, associated with an exceptional<br />
polynomial space of codimension 2, J. Phys. A: Math.<br />
Theor., 40, (2007), pp. F573<br />
[56] F. Calogero et al., General technique to produce<br />
isochronous Hamiltonians, J. Phys. A: Math. Theor., 40,<br />
(2007), pp. 12931<br />
[57] M. Bruschi et al., Proof of certain Diophantine conjectures<br />
and identification of remarkable classes of orthogonal<br />
polynomials, J. Phys. A: Math. Theor., 40, (2007),<br />
pp. 3815<br />
[58] P.M. Santini et al., Dressing method based on homogeneous<br />
Fredholm equation: quasilinear PDEs in multidimensions,<br />
J. Phys. A: Math. Theor., 40, (2007), pp.<br />
6147<br />
[59] A. Degasperis et al., Multicomponent integrable wave<br />
equations: I. Darboux-dressing transformation, J. Phys.<br />
A: Math. Theor., 40, (2007), pp. 961<br />
[60] M. Bruschi et al., Tridiagonal matrices, orthogonal polynomials<br />
and Diophantine relations. II., J. Phys. A: Math.<br />
Theor., 40, (2007), pp. 14759<br />
[61] G. Parisi, Spin glass theory: Numerical and experimental<br />
results in three-dimensional systems, Physica A, 386,<br />
(2007), pp. 611<br />
[62] P. Garrido et al., Boundary dissipation in a driven hard<br />
disk system, J. Stat. Phys., 126, (2007), pp. 1201<br />
[63] O. Benhar et al., Quark matter imprint on gravitational<br />
waves from oscillating stars, Gen. Relativ. Gravitation,<br />
39, (2007), pp. 1323<br />
[64] G. Amelino-Camelia et al., Generalizing the Noether<br />
theorem for Hopf-algebra spacetime symmetries, Mod.<br />
Phys. Lett. A, 22, (2007), pp. 1779<br />
[65] F. Calogero et al., Isochronous extension of the Hamiltonian<br />
describing free motion in the Poincar half-plane:<br />
Classical and quantum treatments, J. Math. Phys., 48,<br />
(2007), pp. 092903<br />
[66] A. Doliwa et al., Integrable lattices and their sublattices<br />
II. From the B-quadrilateral lattice to the self-adjoint<br />
schemes on the triangular and the honeycomb lattices, J.<br />
Math. Phys., 48, (2007), pp. 113506<br />
[67] B. Tirozzi et al., Asymptotics of localized solutions of<br />
the one-dimensional wave equation with variable velocity<br />
I. The Cauchy Problem, Russ. J. Math. Phys., 14, (2007),<br />
pp. 28<br />
[68] B. Tirozzi et al., Cauchy-Riemann relations and singular<br />
asymptotic solutions to the linearized shallow water<br />
equations, Russ. J. Math. Phys., 14, N2, (2007), pp. 217<br />
[69] B. Tirozzi et al., Numerical Solutions of Shallow Water<br />
equation and typhoon’s propagation, Russ. J. Math. Phys.,<br />
14, N2, (2007), pp. 232<br />
[70] R. Contino et al., The holographic composite Higgs, C.R.<br />
Phys., 8, (2007), pp. 1058<br />
[71] S. Arnone et al., N=1* model superpotential revisited:<br />
IR behaviour of N=4 limit., Int. J. Mod. Phys. A, 22,<br />
(2007), pp. 5089<br />
[72] F. Calogero, Isochronous systems and their quantization,<br />
Theor. Math. Phys., 152, (2007), pp. 882<br />
[73] S.V. Manakov et al., A hierarchy of integrable PDEs<br />
in 2+1 dimensions associated with 1 - dimensional vector<br />
fields, Theor. Math. Phys., 152, (2007), pp. 1004<br />
[74] B. Tirozzi et al., Optimal control model of Langevin and<br />
Hamiltonian types, Math. Comput. Modell., 46, (2007),<br />
pp. 680<br />
[75] F. Cianfrani et al., Geometrization of the electroweak<br />
model bosonic component, Int. J. Theor. Phys., 46,<br />
(2007), pp. 471<br />
[76] C. Mannino et al., Spontaneous reversal of irreversible<br />
processes in a many-body Hamiltonian evolution, Op. Res.<br />
Lett., 35, (2007), pp. 1<br />
[77] F. Calogero et al., On a new technique to manufacture<br />
isochronous Hamiltonian systems: classical and quantal<br />
treatments, J. Nonlinear Math. Phys., 14, (2007), pp. 612<br />
[78] L. Bertini et al., Large deviations of the empirical current<br />
in interacting particle systems, Theor. Prob. Appl.,<br />
51, (2007), pp. 2<br />
[79] A.G. Aksenov et al., From massive neutrinos and inos<br />
and the upper cut-off to the fractal structure of the Universe<br />
to recent progress in theoretical cosmology, Nuovo<br />
Cimento Soc. Ital. Fis., B, 122B, (2007), pp. 1377<br />
[80] B. Tirozzi et al., Representation of Rapidly Decreasing<br />
Functions by the Maslov Canonical Operator, Math. Not.,<br />
82, N5, (2007), pp. 713<br />
[81] M. Cassandro et al., A stochastic model for the speech<br />
sonority, Math. Sc. Hum., 180, (2007), pp. 43<br />
<strong>Sapienza</strong> Università di Roma 215 Dipartimento di Fisica