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Subsections
-  
template
 <
   class GeovalueIterator,
   class ForwardIterator,
   class Cdf,
   class CdfEstimator,
   class MarginalCdf,
 >
 inline int
 sequential_cosimulation(
   GeovalueIterator begin, GeovalueIterator end,
   ForwardIterator first_neigh, ForwardIterator last_neigh, 
   Cdf& ccdf,
   CdfEstimator& estim,
   MarginalCdf& marginal
 )
  
 
  
 
-  
template
 <
   class GeovalueIterator,
   class ForwardIterator,
   class Cdf,
   class CdfEstimator,
   class MarginalCdf,
   class Sampler
 >
 inline int
 sequential_cosimulation(
   GeovalueIterator begin, GeovalueIterator end,
   ForwardIterator first_neigh, ForwardIterator last_neigh, 
   Cdf& ccdf,
   CdfEstimator& estim,
   MarginalCdf& marginal,
   Sampler& samp
 ) 
 
 
  
 
This function performs a sequential simulation of the range of geo-values delimited by iterators begin and end, accounting for multiple variables. At each location u being simulated, the conditional cdf is estimated based on the primary information stored in the first neighborhood *first_neigh[0], and the secondary information contained in the other nb_of_neighborhoods-1 neighborhoods (first_neigh is an array of pointers to neighborhoods). If at a given location no neighboring data is found, a new value is drawn from the marginal cumulative distribution: marginal.
In version 1, a new value is simulated using Monte-Carlo simulation: a probability is determined randomly and used to draw a realization from conditional cdf ccdf.
Version 2 allows to modify the way a simulated value is drawn from the ccdf. 
The value returned is the number of problems that occured during the simulation.
In header file <simulation.h>
- The range [begin,end) is a valid range.
 
- first_neigh[n] is a ``pointer'' to the (n+1)-th neighborhood to be accounted for. (n < nb_of_neighborhoods).
 
- estim and ccdf do not conflict: if estim is designed to estimate Gaussian cdf's, ccdf should be a Gaussian cdf.
 
 
 
   
 Next: P-Field Simulation
 Up: Algorithms
 Previous: Sequential Simulation, Single-Variable Case
nicolas
2002-05-07