linalg.rdoc in rb-gsl-1.16.0.5

- old
+ new

@@ -1,24 +1,24 @@
 #
 # = Linear Algebra
 #
 # Contents:
-# 1. {LU Decomposition}[link:linalg_rdoc.html#label-LU+Decomposition]
-# 1. {QR Decomposition}[link:linalg_rdoc.html#label-QR+decomposition]
-# 1. {QR Decomposition with Column Pivoting}[link:linalg_rdoc.html#label-QR+Decomposition+with+Column+Pivoting]
-# 1. {Singular Value Decomposition}[link:linalg_rdoc.html#label-Singular+Value+Decomposition]
-# 1. {Cholesky Decomposition}[link:linalg_rdoc.html#label-Cholesky+Decomposition]
-# 1. {Tridiagonal Decomposition of Real Symmetric Matrices}[link:linalg_rdoc.html#label-Tridiagonal+Decomposition+of+Real+Symmetric+Matrices]
-# 1. {Tridiagonal Decomposition of Hermitian Matrices}[link:linalg_rdoc.html#label-Tridiagonal+Decomposition+of+Hermitian+Matrices]
-# 1. {Hessenberg Decomposition of Real Matrices}[link:linalg_rdoc.html#label-Hessenberg+Decomposition+of+Real+Matrices]
-# 1. {Hessenberg-Triangular Decomposition of Real Matrices}[link:linalg_rdoc.html#label-Hessenberg-Triangular+Decomposition+of+Real+Matrices]
-# 1. {Bidiagonalization}[link:linalg_rdoc.html#label-Bidiagonalization]
-# 1. {Householder Transformations}[link:linalg_rdoc.html#label-Householder+Transformations]
-# 1. {Householder solver for linear systems}[link:linalg_rdoc.html#label-Householder+solver+for+linear+systems]
-# 1. {Tridiagonal Systems}[link:linalg_rdoc.html#label-Tridiagonal+Systems]
-# 1. {Balancing}[link:linalg_rdoc.html#label-Balancing]
-# 1. {NArray}[link:linalg_rdoc.html#label-NArray]
+# 1. {LU Decomposition}[link:rdoc/linalg_rdoc.html#label-LU+Decomposition]
+# 1. {QR Decomposition}[link:rdoc/linalg_rdoc.html#label-QR+decomposition]
+# 1. {QR Decomposition with Column Pivoting}[link:rdoc/linalg_rdoc.html#label-QR+Decomposition+with+Column+Pivoting]
+# 1. {Singular Value Decomposition}[link:rdoc/linalg_rdoc.html#label-Singular+Value+Decomposition]
+# 1. {Cholesky Decomposition}[link:rdoc/linalg_rdoc.html#label-Cholesky+Decomposition]
+# 1. {Tridiagonal Decomposition of Real Symmetric Matrices}[link:rdoc/linalg_rdoc.html#label-Tridiagonal+Decomposition+of+Real+Symmetric+Matrices]
+# 1. {Tridiagonal Decomposition of Hermitian Matrices}[link:rdoc/linalg_rdoc.html#label-Tridiagonal+Decomposition+of+Hermitian+Matrices]
+# 1. {Hessenberg Decomposition of Real Matrices}[link:rdoc/linalg_rdoc.html#label-Hessenberg+Decomposition+of+Real+Matrices]
+# 1. {Hessenberg-Triangular Decomposition of Real Matrices}[link:rdoc/linalg_rdoc.html#label-Hessenberg-Triangular+Decomposition+of+Real+Matrices]
+# 1. {Bidiagonalization}[link:rdoc/linalg_rdoc.html#label-Bidiagonalization]
+# 1. {Householder Transformations}[link:rdoc/linalg_rdoc.html#label-Householder+Transformations]
+# 1. {Householder solver for linear systems}[link:rdoc/linalg_rdoc.html#label-Householder+solver+for+linear+systems]
+# 1. {Tridiagonal Systems}[link:rdoc/linalg_rdoc.html#label-Tridiagonal+Systems]
+# 1. {Balancing}[link:rdoc/linalg_rdoc.html#label-Balancing]
+# 1. {NArray}[link:rdoc/linalg_rdoc.html#label-NArray]
 #
 # == LU Decomposition
 # ---
 # * GSL::Linalg::LU.decomp(A)
 # * GSL::Matrix#LU_decomp
@@ -100,11 +100,11 @@
 # * GSL::Matrix#det
 # * GSL::Linalg::LUMatrix#det(signum)
 #
 #   These methods return the determinant of the matrix.
 #
-# === {Complex LU decomposition}[link:linalg_complex_rdoc.html]
+# === {Complex LU decomposition}[link:rdoc/linalg_complex_rdoc.html]
 #
 # == QR decomposition
 #
 # ---
 # * GSL::Linalg::QR_decomp(A)
@@ -364,11 +364,11 @@
 # * GSL::Linalg::Cholesky.svx(cholesky, x)
 #
 #   These methods solve the system <tt>A x = b</tt> using the Cholesky decomposition
 #   of <tt>A</tt> into the matrix <tt>cholesky</tt> given by <tt>GSL::Linalg::Cholesky.decomp</tt>.
 #
-# === {Complex Cholesky decomposition}[link:cholesky_complex_rdoc.html]
+# === {Complex Cholesky decomposition}[link:rdoc/cholesky_complex_rdoc.html]
 #
 # == Tridiagonal Decomposition of Real Symmetric Matrices
 # ---
 # * GSL::Linalg::Symmtd::decomp(A)
 #
@@ -670,12 +670,12 @@
 #     * Cholesky.svx(u, v, s, bx)
 #   * HH::
 #     * HH.solve(m, b)
 #     * HH.svx(m, bx)
 #
-# {prev}[link:blas_rdoc.html]
-# {next}[link:eigen_rdoc.html]
+# {prev}[link:rdoc/blas_rdoc.html]
+# {next}[link:rdoc/eigen_rdoc.html]
 #
-# {Reference index}[link:ref_rdoc.html]
+# {Reference index}[link:rdoc/ref_rdoc.html]
 # {top}[link:index.html]
 #
 #