Examples and applications of the method are given including the removal of sporadic E and spread F.
A theoretical foundation for the method is given including a proof of identifiability and a numerical example to demonstrate the theory.
Second, examples of how nanotechnologies can be used in the development of new therapies will be given, including methods that might allow for more efficient and accurate drug delivery and rationally designed, targeted drugs.
Besides, in order to account for the feasibility and validity of the proposed method, two numerical examples are given including an uncertain buckling problem and a first-ply failure analysis with temperature and moisture effects for composites.
Examples are given, including comparisons to exact branch-and-bound methods, and a large sonar example.
Phylogenetic analyses with neighbor-joining, maximum-parsimony, and Bayesian methods gave trees with similar topologies, including clear separation of most recent Central American isolates into 1 clade, as well as grouping of the Key West sequence with the same 2 isolates from Nicaragua (data not shown).
This lack of agreement includes cases in which the two methods gave different subtype results.
A compensation method is given, which includes coordinate transforms, beam angle margin compensation, and detector dislocation angle calculation.
For this comparison, we opt not to include the hybrid method given that it might not be suitable for the study of this reaction network, as suggested by the results of Figs. 2, 3 and 4.
These methods gave their essentially classical gowns an unleashed quality.
