UprodR function

Creation of an orthogonal matrix

Creation of an orthogonal matrix

This function returns an orthogonal matrix which results of the matrix products of rotation matrices. latin1

UprodR(theta)

Arguments

  • theta: Vector, of angles of the rotation matrices.

Details

The length of theta must be equal to m(m1)/2m * (m - 1) / 2, where mm is the dimension of the orthogonal matrix. The elements of theta must lie in the interval [0,π/2)[0, \pi/2).

Returns

  • result: Object of class Orthom.

References

Vilenkin, N. Ja. (1968), Special Functions and the Theory of Group Representations, Translations of Mathematical Monographs, 22 , American Math. Soc., Providence, Rhode Island, USA.

Author(s)

Bernhard Pfaff

See Also

Rd2, Orthom

Examples

theta <- c(pi/3, pi/5, pi/7) U <- UprodR(theta) U
  • Maintainer: Bernhard Pfaff
  • License: GPL (>= 2)
  • Last published: 2022-04-29

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