Uses of Class
jline.io.Ret.pfqnNc
Packages that use Ret.pfqnNc
Package
Description
Load-dependent Product Form Queueing Network algorithms.
Normalizing constant algorithms for Product Form Queueing Networks.
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Uses of Ret.pfqnNc in jline.api.pfqn.ld
Methods in jline.api.pfqn.ld that return Ret.pfqnNcModifier and TypeMethodDescriptionstatic Ret.pfqnNcPfqn_ncld.compute_norm_const_ld(Matrix L, Matrix N, Matrix Z, Matrix mu, SolverOptions options) static Ret.pfqnNcPfqn_gld.pfqn_gld(Matrix L, Matrix N, Matrix mu, SolverOptions options) Compute the normalizing constant of a single-class load-dependent closed queueing network modelstatic Ret.pfqnNcPfqn_gldsingle.pfqn_gldsingle(Matrix L, Matrix N, Matrix mu, SolverOptions options) Auxiliary function used by pfqn_gld to compute the normalizing constant in a single-class load-dependent model.static Ret.pfqnNcPfqn_lld.pfqn_lld(Matrix L, Matrix N, Matrix mu, SolverOptions options) Normalizing constant of a multiclass limited load-dependent closed model.static Ret.pfqnNcPfqn_lldsingle.pfqn_lldsingle(Matrix L, Matrix N, Matrix mu, SolverOptions options) Auxiliary function used by Pfqn_ncld and Pfqn_nre to compute the normalizing constant in a single-class limited load-dependent model.static Ret.pfqnNcstatic Ret.pfqnNcPfqn_panaceald.pfqn_panaceald(Matrix L, Matrix N, Matrix Z, Matrix mu) static Ret.pfqnNcPfqn_panaceald.pfqn_panaceald(Matrix L, Matrix N, Matrix Z, Matrix mu, int terms) Compute the load-dependent PANACEA approximation -
Uses of Ret.pfqnNc in jline.api.pfqn.nc
Methods in jline.api.pfqn.nc that return Ret.pfqnNcModifier and TypeMethodDescriptionstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcBirman-Kogan saddle point normalizing constant with bottleneck detection.static Ret.pfqnNcstatic Ret.pfqnNcKnessl-Tier expansion corrected for the Stirling remainder that steepest descent drops in each class direction.static Ret.pfqnNcBirman-Kogan uniform (van der Waerden) expansion for a single chain.static Ret.pfqnNcstatic Ret.pfqnNcLogistic expansion with an additive (1-log(2*pi)/2) bias correction per Gaussian direction the branch actually takes.static Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcPfqn_clw.pfqn_clw(Matrix L, Matrix N, Matrix Z, Matrix m, Matrix lpar, Matrix gampar, Pfqn_clw.Options opt) static Ret.pfqnNcPfqn_clw_lld.pfqn_clw_lld(Matrix L, Matrix N) static Ret.pfqnNcPfqn_clw_lld.pfqn_clw_lld(Matrix L, Matrix N, Matrix Z) static Ret.pfqnNcPfqn_clw_lld.pfqn_clw_lld(Matrix L, Matrix N, Matrix Z, Matrix mu) static Ret.pfqnNcstatic Ret.pfqnNcPfqn_clwjd.pfqn_clwjd(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu) static Ret.pfqnNcPfqn_clwjd.pfqn_clwjd(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu, double[][] visits) static Ret.pfqnNcPfqn_clwjd.pfqn_clwjd(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu, double[][] visits, int[][] lcut) static Ret.pfqnNcPfqn_clwjd.pfqn_clwjd(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu, double[][] visits, int[][] lcut, int[] lpar, double[] gampar) static Ret.pfqnNcPfqn_clwoi.pfqn_clwoi(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu) static Ret.pfqnNcPfqn_clwoi.pfqn_clwoi(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu, double[][] visits) static Ret.pfqnNcPfqn_clwoi.pfqn_clwoi(double[] Z, int[] N, List<ToDoubleFunction<int[]>> mu, double[][] visits, int[] lpar, double[] gampar) static Ret.pfqnNcCubature method to compute the normalizing constant of a load-independent closed queueing network modelstatic Ret.pfqnNcCubature method to compute the normalizing constant of a load-independent closed queueing network modelstatic Ret.pfqnNcPfqn_gerasimov.pfqn_gerasimov(Matrix L, Matrix N) Delay-free case.static Ret.pfqnNcPfqn_gerasimov.pfqn_gerasimov(Matrix L, Matrix N, Matrix Z) Defaults: tol = 1e-12, maxterms = 200000.static Ret.pfqnNcPfqn_gerasimov.pfqn_gerasimov(Matrix L, Matrix N, Matrix Z, double tol, int maxterms) Exact normalizing constant of a closed multiclass product-form network by ITERATED RESIDUES of its rational generating function, one class at a time.static Ret.pfqnNcPfqn_is.pfqn_is(Matrix L, Matrix N, Matrix Z, SolverOptions options) Importance-sampling estimate of the load-independent normalizing constant.static Ret.pfqnNcKnessl-Tier asymptotic expansion of the normalizing constant using the ray method.static Ret.pfqnNcPfqn_ld_is.pfqn_ld_is(Matrix L, Matrix N, Matrix Z, Matrix mu, SolverOptions options) Importance-sampling estimate of the load-dependent normalizing constant.static Ret.pfqnNcstatic Ret.pfqnNcLogistic expansion method to compute the normalizing constant.static Ret.pfqnNcstatic Ret.pfqnNcThe corrected logistic expansion (pfqn_ble) and the corrected Knessl-Tier expansion (pfqn_bkt) are ONE estimator, evaluated in M-1 and in R dimensions: with a think time their stationary points are one point in dual coordinates (xi_r = N_r/(Z_r + v u'L_r), the class throughputs of the LE fixed point, and v u_k = 1/(1-U_k), the M/M/1 factor of the KT saddle) and Sylvester's identity exchanges the R x R Hessian determinant for the M x M one, after which every 2 pi cancels.static Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcstatic Ret.pfqnNcLogistic sampling method to compute the normalizing constant.static Ret.pfqnNcMonte Carlo integration for the normalizing constant.static Ret.pfqnNcPfqn_mmint2.pfqn_mmint2(Matrix L, Matrix N, Matrix Z) static Ret.pfqnNcPfqn_mmint2_gausslaguerre.pfqn_mmint2_gausslaguerre(Matrix L, Matrix N, Matrix Z) static Ret.pfqnNcPfqn_mmint2_gausslaguerre.pfqn_mmint2_gausslaguerre(Matrix L, Matrix N, Matrix Z, int m) static Ret.pfqnNcPfqn_mmint2_gausslegendre.pfqn_mmint2_gausslegendre(Matrix L, Matrix N, Matrix Z, Integer m) Compute the normalizing constant of a repairmen model using Gauss-Legendre integration.static Ret.pfqnNcPfqn_mmsample2.pfqn_mmsample2(Matrix L, Matrix N, Matrix Z, int samples) static Ret.pfqnNcPfqn_panacea.pfqn_panacea(Matrix L, Matrix N, Matrix Z) static Ret.pfqnNcPfqn_panacea.pfqn_panacea(Matrix L, Matrix N, Matrix Z, SolverOptions options) Compute the PANACEA approximationstatic Ret.pfqnNcPfqn_recal.pfqn_recal(Matrix L, Matrix N) RECAL method to compute the normalizing constant of a load-independent closed queueing network model.static Ret.pfqnNcPfqn_recal.pfqn_recal(Matrix L, Matrix N, Matrix Z) static Ret.pfqnNcPfqn_recal.pfqn_recal(Matrix L, Matrix N, Matrix Z, Matrix m0)