C++ PolytopeWalk Utils
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class LeverageScore
Public Functions
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VectorXd generate(const SparseMatrixXd &A, const SparseMatrixXd &W, const VectorXd &x, const double ERR, const int k)
get the Leverage Score approximate calculation
- Parameters:
A – polytope matrix (Ax = b)
W – Weight Matrix for slack
x – polytope vector (Ax = b)
ERR – error term
k – last k values have inequality constraint
- Returns:
Vector
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VectorXd generate(const SparseMatrixXd &A, const SparseMatrixXd &W, const VectorXd &x, const double ERR, const int k)
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MatrixXd sparseFullWalkRun(int niter, SparseMatrixXd A, VectorXd b, int k, SparseRandomWalk *walk, FacialReduction *fr, SparseCenter *init, int burnin = 0, int thin = 1, int seed = -1)
runs full preprocessing, walk, and post-processing steps in sparse formulation
- Parameters:
niter – number of steps
A – polytope matrix (Ax <= b)
b – polytope vector (Ax <= b)
k – last k coordinates >= 0
walk – sparse random walk implementation
fr – facial reduction algorithm
init – initialization algorithm
burnin – how many to exclude
thin – thinning parameter
seed – seed for reproducibility
- Returns:
(niter - burnin)//thin by d (dimension of x) matrix
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MatrixXd denseFullWalkRun(int niter, SparseMatrixXd A, VectorXd b, int k, RandomWalk *walk, FacialReduction *fr, DenseCenter *init, int burnin = 0, int thin = 1, int seed = -1)
runs full preprocessing, walk, and post-processing steps in dense formulation
- Parameters:
niter – number of steps
A – polytope matrix (Ax = b)
b – polytope vector (Ax = b)
k – values >= 0 constraint
walk – dense random walk implementation
fr – facial reduction algorithm
init – initialization algorithm
burnin – how many to exclude
thin – thinning parameter
seed – seed for reproducibility
- Returns:
(niter - burnin)//thin by d (dimension of x) matrix