Changes between Version 45 and Version 46 of WorkBook/PileUp

Timestamp:

Dec 17, 2014, 10:56:21 PM (10 years ago)

Author:

Pavel Demin

Comment:

--

WorkBook/PileUp

@@ -14 +14 @@
 The mixing procedure is done via the {{{PileUpMerger}}} module. The user can specify 4 parameters: {{{PileUpFile}}}, {{{MeanPileUp}}}, {{{PileUpDistribution}}}, {{{ZVertexWidth}}}, {{{ZVertexResolution}}}.
 
- {{{PileUpFile}}}:: the event sample containing pile-up events in binary format.
+ {{{PileUpFile}}}:: The event sample containing pile-up events in binary format.
  {{{}}}:: This format allows for faster random event access compared to root trees. Basic information about the event is contained (particle 4-momenta, vertex position, and Particle ID).
  {{{}}}:: This sample has to be generated in advance with an event generator (typically Pythia6/8 or HERWIG) and then converted into binary format (see example below).
 
- {{{MeanPileUp}}}:: the average amount of pile-up events per bunch-crossing. For each hard scattering, N pile-up events will be randomly chosen from the {{{PileUpFile}}}, where N is a random number following a distribution defined by the parameter {{{PileUpDistribution}}} with a mean {{{MeanPileUp}}}.
+ {{{MeanPileUp}}}:: The average amount of pile-up events per bunch-crossing. For each hard scattering, N pile-up events will be randomly chosen from the {{{PileUpFile}}}, where N is a random number following a distribution defined by the parameter {{{PileUpDistribution}}} with a mean {{{MeanPileUp}}}.
 
- {{{PileUpDistribution}}}:: defines the distribution of the number of pile-up events. 0 for Poisson, 1 for Uniform. 
+ {{{PileUpDistribution}}}:: Defines the distribution of the number of pile-up events. 0 for Poisson, 1 for Uniform. 
 
  {{{ZVertexSpread}}}:: Pile-up and hard scattering events are randomly distributed in time and z position according to some parametrization specified by the user (in meters and second units). It can be either continuous or binned: