2,695 research outputs found
Summary of speech by Vice President Hillery to the European Parliament on the social situation in the Community in 1973. Strasbourg, 12 February 1974
Speech by Dr. Hillery, Vice President of the Commission, on social policy at the plenary meeting of the European Parliament. Strasbourg, 18 February 1975
Speech by Dr. Hillery, Vice-President of the Commission, to the 5th International Seminar Rehabilitation of the Disabled. London, 2 July 1974
Thermal barrier coating life prediction model development
In order to fully exploit thermal barrier coatings (TBCs) on turbine components and achieve the maximum performance benefit, the knowledge and understanding of TBC failure mechanisms must be increased and the means to predict coating life developed. The proposed program will determine the predominant modes of TBC system degradation and then develop and verify life prediction models accounting for those degradation modes. The successful completion of the program will have dual benefits: the ability to take advantage of the performance benefits offered by TBCs, and a sounder basis for making future improvements in coating behavior
Revolution in Community social policy. Extract from a speech by Dr. P.J. Hillery, Vice-President of the Commission, to the European Atlantic Group, House of Commons. London, 20 February 1975
Finding structural anomalies in star graphs: A general approach
We develop a general theory for a quantum-walk search on a star graph. A star
graph has N edges each of which is attached to a central vertex. A graph G is
attached to one of these edges, and we would like to find out to which edge it
is attached. This is done by means of a quantum walk, a quantum version of a
random walk. This walk contains O(\sqrt{N}) steps, which represents a speedup
over a classical search, which would require O(N) steps. The overall graph,
star plus G, is divided into two parts, and we find that for a quantum speedup
to occur, the eigenvalues associated with these two parts in the N goes to
infinity limit must be the same. Our theory tells us how the initial state of
the walk should be chosen, and how many steps the walk must make in order to
find G.Comment: Replaced with published versio
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