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lapack: rename LeftEV and RightEV job constants
This commit is contained in:
committed by
Vladimír Chalupecký
parent
de667f08e7
commit
a6f3f37374
@@ -36,9 +36,10 @@ import (
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// where i is the imaginary unit. The computed eigenvectors are normalized to
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// have Euclidean norm equal to 1 and largest component real.
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//
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// Left eigenvectors will be computed only if jobvl == lapack.ComputeLeftEV,
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// otherwise jobvl must be lapack.None. Right eigenvectors will be computed
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// only if jobvr == lapack.ComputeRightEV, otherwise jobvr must be lapack.None.
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// Left eigenvectors will be computed only if jobvl == lapack.LeftEVCompute,
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// otherwise jobvl must be lapack.LeftEVNone.
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// Right eigenvectors will be computed only if jobvr == lapack.RightEVCompute,
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// otherwise jobvr must be lapack.RightEVNone.
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// For other values of jobvl and jobvr Dgeev will panic.
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//
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// wr and wi contain the real and imaginary parts, respectively, of the computed
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@@ -64,17 +65,17 @@ func (impl Implementation) Dgeev(jobvl lapack.LeftEVJob, jobvr lapack.RightEVJob
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switch jobvl {
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default:
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panic("lapack: invalid LeftEVJob")
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case lapack.ComputeLeftEV:
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case lapack.LeftEVCompute:
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wantvl = true
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case lapack.None:
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case lapack.LeftEVNone:
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}
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var wantvr bool
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switch jobvr {
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default:
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panic("lapack: invalid RightEVJob")
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case lapack.ComputeRightEV:
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case lapack.RightEVCompute:
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wantvr = true
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case lapack.None:
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case lapack.RightEVNone:
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}
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switch {
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case n < 0:
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@@ -145,16 +145,20 @@ const (
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EVNone EVJob = 'N' // Eigenvectors are not computed.
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)
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// Job types for computation of eigenvectors.
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type (
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LeftEVJob byte
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RightEVJob byte
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// LeftEVJob specifies whether left eigenvectors are computed in Dgeev.
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type LeftEVJob byte
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const (
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LeftEVCompute LeftEVJob = 'V' // Left eigenvectors are computed.
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LeftEVNone LeftEVJob = 'N' // Left eigenvectors are not computed.
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)
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// Job constants for computation of eigenvectors.
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// RightEVJob specifies whether right eigenvectors are computed in Dgeev.
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type RightEVJob byte
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const (
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ComputeLeftEV LeftEVJob = 'V' // Compute left eigenvectors.
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ComputeRightEV RightEVJob = 'V' // Compute right eigenvectors.
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RightEVCompute RightEVJob = 'V' // Right eigenvectors are computed.
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RightEVNone RightEVJob = 'N' // Right eigenvectors are not computed.
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)
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// BalanceJob specifies matrix balancing operation.
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@@ -515,10 +515,10 @@ func Trtrs(trans blas.Transpose, a blas64.Triangular, b blas64.General) (ok bool
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// where i is the imaginary unit. The computed eigenvectors are normalized to
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// have Euclidean norm equal to 1 and largest component real.
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//
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// Left eigenvectors will be computed only if jobvl == lapack.ComputeLeftEV,
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// otherwise jobvl must be lapack.None.
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// Right eigenvectors will be computed only if jobvr == lapack.ComputeRightEV,
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// otherwise jobvr must be lapack.None.
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// Left eigenvectors will be computed only if jobvl == lapack.LeftEVCompute,
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// otherwise jobvl must be lapack.LeftEVNone.
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// Right eigenvectors will be computed only if jobvr == lapack.RightEVCompute,
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// otherwise jobvr must be lapack.RightEVNone.
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// For other values of jobvl and jobvr Geev will panic.
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//
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// On return, wr and wi will contain the real and imaginary parts, respectively,
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@@ -544,10 +544,10 @@ func Geev(jobvl lapack.LeftEVJob, jobvr lapack.RightEVJob, a blas64.General, wr,
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if a.Cols != n {
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panic("lapack64: matrix not square")
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}
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if jobvl == lapack.ComputeLeftEV && (vl.Rows != n || vl.Cols != n) {
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if jobvl == lapack.LeftEVCompute && (vl.Rows != n || vl.Cols != n) {
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panic("lapack64: bad size of VL")
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}
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if jobvr == lapack.ComputeRightEV && (vr.Rows != n || vr.Cols != n) {
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if jobvr == lapack.RightEVCompute && (vr.Rows != n || vr.Cols != n) {
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panic("lapack64: bad size of VR")
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}
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return lapack64.Dgeev(jobvl, jobvr, n, a.Data, a.Stride, wr, wi, vl.Data, vl.Stride, vr.Data, vr.Stride, work, lwork)
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@@ -475,8 +475,8 @@ func DgeevTest(t *testing.T, impl Dgeever) {
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evWant: Zero(100).Eigenvalues(),
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},
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} {
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for _, jobvl := range []lapack.LeftEVJob{lapack.ComputeLeftEV, lapack.None} {
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for _, jobvr := range []lapack.RightEVJob{lapack.ComputeRightEV, lapack.None} {
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for _, jobvl := range []lapack.LeftEVJob{lapack.LeftEVCompute, lapack.LeftEVNone} {
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for _, jobvr := range []lapack.RightEVJob{lapack.RightEVCompute, lapack.RightEVNone} {
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for _, extra := range []int{0, 11} {
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for _, wl := range []worklen{minimumWork, mediumWork, optimumWork} {
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testDgeev(t, impl, strconv.Itoa(i), test, jobvl, jobvr, extra, wl)
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@@ -487,8 +487,8 @@ func DgeevTest(t *testing.T, impl Dgeever) {
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}
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for _, n := range []int{2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 20, 50, 51, 100, 101} {
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for _, jobvl := range []lapack.LeftEVJob{lapack.ComputeLeftEV, lapack.None} {
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for _, jobvr := range []lapack.RightEVJob{lapack.ComputeRightEV, lapack.None} {
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for _, jobvl := range []lapack.LeftEVJob{lapack.LeftEVCompute, lapack.LeftEVNone} {
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for _, jobvr := range []lapack.RightEVJob{lapack.RightEVCompute, lapack.RightEVNone} {
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for cas := 0; cas < 10; cas++ {
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// Create a block diagonal matrix with
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// random eigenvalues of random multiplicity.
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@@ -557,12 +557,12 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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n := a.Rows
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var vl blas64.General
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if jobvl == lapack.ComputeLeftEV {
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if jobvl == lapack.LeftEVCompute {
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vl = nanGeneral(n, n, n)
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}
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var vr blas64.General
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if jobvr == lapack.ComputeRightEV {
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if jobvr == lapack.RightEVCompute {
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vr = nanGeneral(n, n, n)
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}
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@@ -572,7 +572,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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var lwork int
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switch wl {
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case minimumWork:
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if jobvl == lapack.ComputeLeftEV || jobvr == lapack.ComputeRightEV {
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if jobvl == lapack.LeftEVCompute || jobvr == lapack.RightEVCompute {
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lwork = max(1, 4*n)
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} else {
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lwork = max(1, 3*n)
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@@ -580,7 +580,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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case mediumWork:
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work := make([]float64, 1)
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impl.Dgeev(jobvl, jobvr, n, nil, 1, nil, nil, nil, 1, nil, 1, work, -1)
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if jobvl == lapack.ComputeLeftEV || jobvr == lapack.ComputeRightEV {
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if jobvl == lapack.LeftEVCompute || jobvr == lapack.RightEVCompute {
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lwork = (int(work[0]) + 4*n) / 2
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} else {
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lwork = (int(work[0]) + 3*n) / 2
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@@ -644,7 +644,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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}
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}
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if first > 0 || (jobvl == lapack.None && jobvr == lapack.None) {
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if first > 0 || (jobvl == lapack.LeftEVNone && jobvr == lapack.RightEVNone) {
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// No eigenvectors have been computed.
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return
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}
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@@ -653,7 +653,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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// to the computed eigenvalues.
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for k := 0; k < n; {
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if wi[k] == 0 {
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if jobvl == lapack.ComputeLeftEV {
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if jobvl == lapack.LeftEVCompute {
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ev := columnOf(vl, k)
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if !isLeftEigenvectorOf(test.a, ev, nil, complex(wr[k], 0), vecTol) {
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t.Errorf("%v: VL[:,%v] is not left real eigenvector",
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@@ -666,7 +666,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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prefix, k, norm)
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}
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}
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if jobvr == lapack.ComputeRightEV {
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if jobvr == lapack.RightEVCompute {
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ev := columnOf(vr, k)
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if !isRightEigenvectorOf(test.a, ev, nil, complex(wr[k], 0), vecTol) {
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t.Errorf("%v: VR[:,%v] is not right real eigenvector",
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@@ -681,7 +681,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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}
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k++
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} else {
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if jobvl == lapack.ComputeLeftEV {
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if jobvl == lapack.LeftEVCompute {
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evre := columnOf(vl, k)
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evim := columnOf(vl, k+1)
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if !isLeftEigenvectorOf(test.a, evre, evim, complex(wr[k], wi[k]), vecTol) {
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@@ -700,7 +700,7 @@ func testDgeev(t *testing.T, impl Dgeever, tc string, test dgeevTest, jobvl lapa
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prefix, k, norm)
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}
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}
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if jobvr == lapack.ComputeRightEV {
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if jobvr == lapack.RightEVCompute {
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evre := columnOf(vr, k)
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evim := columnOf(vr, k+1)
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if !isRightEigenvectorOf(test.a, evre, evim, complex(wr[k], wi[k]), vecTol) {
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@@ -46,14 +46,14 @@ func DgeevBenchmark(b *testing.B, impl Dgeever) {
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wr := make([]float64, n)
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wi := make([]float64, n)
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work := make([]float64, 1)
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impl.Dgeev(lapack.ComputeLeftEV, lapack.ComputeRightEV, n, nil, n, nil, nil, nil, n, nil, n, work, -1)
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impl.Dgeev(lapack.LeftEVCompute, lapack.RightEVCompute, n, nil, n, nil, nil, nil, n, nil, n, work, -1)
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work = make([]float64, int(work[0]))
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b.Run(bm.name, func(b *testing.B) {
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for i := 0; i < b.N; i++ {
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b.StopTimer()
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copyGeneral(a, bm.a)
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b.StartTimer()
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impl.Dgeev(lapack.ComputeLeftEV, lapack.ComputeRightEV, n, a.Data, a.Stride, wr, wi,
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impl.Dgeev(lapack.LeftEVCompute, lapack.RightEVCompute, n, a.Data, a.Stride, wr, wi,
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vl.Data, vl.Stride, vr.Data, vr.Stride, work, len(work))
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}
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resultGeneral = a
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@@ -154,15 +154,15 @@ func (e *Eigen) Factorize(a Matrix, left, right bool) (ok bool) {
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sd.Clone(a)
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var vl, vr Dense
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var jobvl lapack.LeftEVJob = lapack.None
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var jobvr lapack.RightEVJob = lapack.None
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jobvl := lapack.LeftEVNone
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jobvr := lapack.RightEVNone
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if left {
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vl = *NewDense(r, r, nil)
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jobvl = lapack.ComputeLeftEV
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jobvl = lapack.LeftEVCompute
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}
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if right {
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vr = *NewDense(c, c, nil)
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jobvr = lapack.ComputeRightEV
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jobvr = lapack.RightEVCompute
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}
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wr := getFloats(c, false)
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