forked from M-Labs/nalgebra
testing complex eigenvalues
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@ -22,7 +22,7 @@ proptest-support = [ "nalgebra/proptest-support" ]
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arbitrary = [ "nalgebra/arbitrary" ]
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arbitrary = [ "nalgebra/arbitrary" ]
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# For BLAS/LAPACK
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# For BLAS/LAPACK
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default = ["netlib"]
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default = ["openblas"]
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openblas = ["lapack-src/openblas"]
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openblas = ["lapack-src/openblas"]
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netlib = ["lapack-src/netlib"]
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netlib = ["lapack-src/netlib"]
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accelerate = ["lapack-src/accelerate"]
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accelerate = ["lapack-src/accelerate"]
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@ -36,6 +36,7 @@ simba = "0.7"
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serde = { version = "1.0", features = [ "derive" ], optional = true }
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serde = { version = "1.0", features = [ "derive" ], optional = true }
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lapack = { version = "0.19", default-features = false }
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lapack = { version = "0.19", default-features = false }
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lapack-src = { version = "0.8", default-features = false }
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lapack-src = { version = "0.8", default-features = false }
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openblas-src = {version = "*", features = ["static"]}
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# clippy = "*"
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# clippy = "*"
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[dev-dependencies]
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[dev-dependencies]
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@ -44,3 +45,4 @@ proptest = { version = "1", default-features = false, features = ["std"] }
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quickcheck = "1"
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quickcheck = "1"
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approx = "0.5"
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approx = "0.5"
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rand = "0.8"
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rand = "0.8"
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24
nalgebra-lapack/examples/complex_eigen.rs
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24
nalgebra-lapack/examples/complex_eigen.rs
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@ -0,0 +1,24 @@
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extern crate nalgebra as na;
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extern crate nalgebra_lapack;
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#[macro_use]
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extern crate approx; // for assert_relative_eq
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use na::Matrix3;
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use nalgebra_lapack::Eigen;
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use num_complex::Complex;
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fn main() {
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let m = Matrix3::<f64>::new(4.0/5.0, -3.0/5.0, 0.0, 3.0/5.0, 4.0/5.0, 0.0, 1.0, 2.0, 2.0);
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let eigen = Eigen::new(m,true,true).expect("Eigen Creation Failed!");
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let (some_eigenvalues, some_left_vec, some_right_vec) = eigen.get_complex_elements();
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let eigenvalues = some_eigenvalues.expect("Eigenvalues Failed");
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let left_eigenvectors = some_left_vec.expect("Left Eigenvectors Failed");
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let eigenvectors = some_right_vec.expect("Right Eigenvectors Failed");
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assert_relative_eq!(eigenvalues[0].re, Complex::<f64>::new(4.0/5.0,3.0/5.0).re);
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assert_relative_eq!(eigenvalues[0].im, Complex::<f64>::new(4.0/5.0,3.0/5.0).im);
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assert_relative_eq!(eigenvalues[1].re, Complex::<f64>::new(4.0/5.0,-3.0/5.0).re);
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assert_relative_eq!(eigenvalues[1].im, Complex::<f64>::new(4.0/5.0,-3.0/5.0).im);
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}
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@ -171,7 +171,8 @@ where
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/// Returns a tuple of vectors. The elements of the tuple are the complex eigenvalues, complex left eigenvectors and complex right eigenvectors respectively.
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/// Returns a tuple of vectors. The elements of the tuple are the complex eigenvalues, complex left eigenvectors and complex right eigenvectors respectively.
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/// The elements appear as conjugate pairs within each vector, with the positive of the pair always being first.
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/// The elements appear as conjugate pairs within each vector, with the positive of the pair always being first.
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pub fn get_complex_elements(&self) -> (Option<Vec<Complex<T>>>, Option<Vec<OVector<Complex<T>, D>>>, Option<Vec<OVector<Complex<T>, D>>>) where DefaultAllocator: Allocator<Complex<T>, D> {
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pub fn get_complex_elements(&self) -> (Option<Vec<Complex<T>>>, Option<Vec<OVector<Complex<T>, D>>>, Option<Vec<OVector<Complex<T>, D>>>) where DefaultAllocator: Allocator<Complex<T>, D> {
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match !self.eigenvalues_are_real() {
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match self.eigenvalues_are_real() {
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true => (None, None, None),
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true => (None, None, None),
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false => {
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false => {
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let (number_of_elements, _) = self.eigenvalues_re.shape_generic();
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let (number_of_elements, _) = self.eigenvalues_re.shape_generic();
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19
nalgebra-lapack/tests/linalg/complex_eigen.rs
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19
nalgebra-lapack/tests/linalg/complex_eigen.rs
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@ -0,0 +1,19 @@
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use std::cmp;
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use na::{Matrix3};
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use nalgebra_lapack::Eigen;
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use crate::proptest::*;
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use proptest::{prop_assert, proptest};
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proptest! {
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//#[test]
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// fn complex_eigen() {
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// let n = cmp::max(1, cmp::min(n, 10));
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// let m = DMatrix::<f64>::new_random(n, n);
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// let eig = SymmetricEigen::new(m.clone());
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// let recomp = eig.recompose();
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// prop_assert!(relative_eq!(m.lower_triangle(), recomp.lower_triangle(), epsilon = 1.0e-5))
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// }
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}
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@ -7,3 +7,4 @@ mod real_eigensystem;
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mod schur;
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mod schur;
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mod svd;
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mod svd;
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mod symmetric_eigen;
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mod symmetric_eigen;
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mod complex_eigen;
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