Class List

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

[detail level 12345]

NLatticeTester	LatticeTester namespace
NCoordinateSets	The classes FromRange, SubSets, and AddCoordinate are defined here
CAddCoordinate	This template class wraps any implementation of a CoordinateSets and adds a specific coordinate to each coordinate sets
Cconst_iterator	An iterator class used internally by the AddCoordinate class
Cend_tag
CFromRanges	A CoordinateSets for coordinates within a given range
Cconst_iterator	An iterator class used internaly by the FromRange class
Cend_tag
CSubsets	This class implements a CoordinateSets object that will build all the subsets of a Coordinates object that are of a cardinality in a certain range
Cconst_iterator	An iterator class used internally by the Subsets class
Cend_tag
CChrono	This class provides Chrono objects that act as stopwatches that use the system clock to compute the CPU time used by parts of a program
CCoordinates	An object type that contains a set of coordinate indices, used to specify a projection
CFigureOfMeritDualM	This class offers tools to calculate the same figure of merit (FOM) as FigureOfMerit, but for the m-duals of the projections
CFigureOfMeritM	This class provides tools to calculate the figure of merit (FOM)
CIntLattice	An IntLattice object is an integral lattice, with its basis or its m-dual basis, or both
CIntLatticeExt	This abstract class extends IntLattice with additional (virtual) methods that must be implemented in subclasses that define specific types of lattices
CNormaBestLat	This Normalizer class implements approximate upper bounds on the length of the shortest nonzero vector in a lattice
CNormaBestUpBound	In this normalizer, the Hermite constants \(\gamma_s\) are approximated using the best upper bounds that are available
CNormaLaminated	This Normalizer class implements approximate upper bounds on the length of the shortest nonzero vector in a lattice
CNormalizer	This is a base class for implementing normalization constants used in figures of merit, to normalize the length of the shortest nonzero vector in either the primal or dual lattice
CNormaMinkHlaw	This class implements lower bounds on the Hermite constants based on the Minkowski-Hlawka theorem [7]
CNormaPalpha	This class implements theoretical bounds on the values of \(P_{\alpha}\) for a lattice (see class Palpha)
CNormaRogers	This class implements upper bounds on the length of the shortest nonzero vector in a lattice, in which the Hermite constants \(\gamma_s\) are approximated by their Rogers's bounds for all \(s \ge 2\)
CRank1Lattice	This subclass of IntLatticeExt defines a general rank-1 lattice rule in \(t\) dimensions, whose \(m\) points are \( \mathbf{u}_i = (i \mathbf{a} \bmod m)/m \) for \(i = 0,\dots,m-1\), where \(\mathbf{a} = (a_1,a_2,\dots,a_t) \in \mathbb{Z}_m^t\) is the generating vector, \(a_1 = 1\), and \(\gcd(a_j, m) = 1\) for \(j =2, \dots,t\)
CReducerBB	This class provides functions to find a shortest nonzero vector in the lattice using a BB algorithm as in [6], and to compute a Minkowski basis reduction as in [1]
CWeights	Abstract class that defines an interface to specify Weights given to projections in figures of merit
CWeightsOrderDependent	Defines order-dependent weights, for which the weight of a projection depends only on its order (cardinality)
CWeightsPOD	Defines product and order-dependent (POD) weights, for which the weight of a projection is the sum of a product weight and an order-dependent weight
CWeightsProduct	Defines product weights, for which the weight of a projection is equal to the product of the weights of the individual coordinates
CWeightsProjectionDependent	Defines projection-dependent weights, for which the weight for any given projection can be set individually by setWeight()
CWeightsUniform	Specifies weights that are the same (usually 1) for all projections