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Proposed Solution

Remove isolation with respect to clusters. Match clusters and isolated particles by considering the complete sets.

Isolation of a particle would be calculated by requiring the \ensuremath{p_t} sum of cells lying within an isolation cone centered on the particle to exceed a threshold (this requirement already exists in AT and AA). Self-vetos are avoided by subtracting the particle \ensuremath{p_t} from the sum. Note that a nearby electron or gamma could cause the particle being considered to be non-isolated, but this reflects the inability of the detector to resolve overlapping particles.

Armed with the list of isolated electrons and gammas, and the list of clusters, one can make an order independent match. The match requirement would be coded in a manner to make it easily modifiable.

As a further step, the match requirement - which is currently the requirement that the match is between the cluster and particle that are closest - could be modified to ensure good energy matching. For example, the requirement could become the match that minimises $\chi (E,\Delta R)$.



Elena BRAMBILLA
2001-04-26