Publish in OALib Journal
APC: Only $99
We study Laplacian transport by the Dirichlet-to-Neumann formalism in isotropic media (γ = I). Our main results concern the solution of the localisation inverse problem of absorbing domains and its relative Dirichlet-to-Neumann operator . In this paper, we define explicitly operator , and we show that Green-Ostrogradski theorem is adopted to this type of problem in three dimensional case.
We study the localisation inverse problem corresponding to Laplacian transport of absorbing cell. Our main goal is to find sufficient Dirichelet-to-Neumann conditions insuring that this inverse problem is uniquely soluble. In this paper, we show that the conformal mapping technique is adopted to this type of problem in the two dimensional case.
Two groups of kindergarten children received
a battery of phonological awareness, reading, and general abilities tests across
a two-year period. One of the groups received phonological training whereas the
other (control) group did not. Results indicated that children who received intervention
improved in certain phonological awareness
skills tested at the end of kindergarten but not in reading skills tested at the
end of 1st year. These findings are in contrast to findings compared
to those found by Carlisle (1995) and Lyster (2002) in English, but were in line
with the findings found by Ibrahim et al. (2007) in Arabic and support the notion
that normal Arab child encounters special difficulties in reading acquisition. The
psycholinguistic basis and implications
of these findings are discussed.