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LDSequences Compound List

Here are the classes, structs, unions and interfaces with brief descriptions:

• DistBeta
• DistBradford
• DistCauchy
• DistDiscrete
• DistExp (This class describes the exponential distribution)
• DistFoldedNormal
• DistGamma (This class describes the Gamma distribution with parameters alpha and beta)
• DistHalfNormal
• DistLaplace
• DistLogNormal (This class describes the LOG-Normal (Gauss) distribution)
• DistNormal (This class describes the Normal (Gauss) distribution)
• DistPareto (This class describes the Pareto distribution)
• DistPareto0 (This class describes the 0-Point Pareto distribution)
• Distribution (This is the base class for all distributions)
• DistTemplate
• DistUniform (This class describes the uniform distribution)
• DistWeibull (This class describes the Weibull distribution, which is a generalization of the Exp dist, so maybe I should make DistExp make its base classe??? TODO)
• LDSqAfflerbach (Afflerbach is a special Pseudorandomnumber generator that uses a linear congruence operator (quite fast))
• LDSqAtanassov (This class implements Atanassov's modified Halton sequence)
• LDSqBase (This is the base class for all the simulation sequences including Monte Carlo (just random numbers))
• LDSqFaure (Implementation of the Faure low discrepancy sequence, use a linear field c to store the pascal matrix and multiply it on the previous coefficients by matrix-multiplication to get the new coefficients)
• LDSqHalton (This class implements the Halton Sequence in the bases stored in b passed to the constructor)
• LDSqHammersley (This class implements the Hammersley Set by creathing the Halton-sequence in dim-1 dimensions and adding the additional dimension of the form k/N)
• LDSqMonteCarlo (This class implements pseudo-random numbers)
• LDSqNAlpha (This class implements the N *Alpha Sequence)
• LDSqNetz (Implementation of the (0,s) nets, according to an algorithm given by Lecot for Niederreiter's construction using hyperderivatives of polynomials)
• LDSqNiederreiter (Implementation of (0,s) nets, according to an algorithm given by Niederreiter using monic polynomials)
• LDSqSobol (This class implements the Sobol Sequence, direction numbers are only available for 51 dimensions, so we can only provide that many dimensions)
• longpoly (This helper class describes polynomials with long coefficients)
• Matrix
• polynom

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