Yakar, Yusuf ( Aksaray, Yazar )Rotation matrices were expressed in terms of Gaunt coefficients and complex spherical harmonics. The rotation matrices were calculated using two different ways. In the first, Gaunt coefficients and normalized complex spherical harmonics were directly calculated using binomial coefficients; in the second, Gaunt coefficients and complex spherical harmonics were recursively calculated. The methods were compared with respect to accuracy and computation time (CPU) for low and very high quantum numbers...
bilinear Orderly description of nested rotations using irreducible spherical tensor operators and Wi...
Rotation of functions represented by spherical harmonics is an important part of many real-time ligh...
FORTRAN 4 subroutines for coupling coefficients and matrix elements in quantum mechanical theory of ...
Computation of the spherical harmonic rotation coefficients or elements of Wigner’s d-matrix is impo...
There are four main parameterizations of the rotation group SO(3). Two of them (rotation angle and a...
Based on the rotational symmetry of isolated quantum systems, Racah’s algebra plays a significant ro...
9th International Physics Conference of the Balkan Physical Union, BPU 2015 --24 August 2015 through...
Geometric manipulation of molecules is an essential elementary component in computational modeling p...
The formulas of spherical triangle, which are widely used to solve various navigation problems, are ...
The final publication is available at link.springer.comThe main non-singular alternative to 3×3 prop...
The parameterization of rotations is a central topic in many theoretical and applied fields such as ...
Rotation of functions represented by spherical harmonics is an important part of many real-time ligh...
A new method to represent and approximate rotation matrices is introduced. The method represents app...
In computational mechanics, finite rotations are often represented by rotation vectors. Rotation vec...
We present a fast and simple approximation of spherical harmonic rotation which decreases the asympt...
bilinear Orderly description of nested rotations using irreducible spherical tensor operators and Wi...
Rotation of functions represented by spherical harmonics is an important part of many real-time ligh...
FORTRAN 4 subroutines for coupling coefficients and matrix elements in quantum mechanical theory of ...
Computation of the spherical harmonic rotation coefficients or elements of Wigner’s d-matrix is impo...
There are four main parameterizations of the rotation group SO(3). Two of them (rotation angle and a...
Based on the rotational symmetry of isolated quantum systems, Racah’s algebra plays a significant ro...
9th International Physics Conference of the Balkan Physical Union, BPU 2015 --24 August 2015 through...
Geometric manipulation of molecules is an essential elementary component in computational modeling p...
The formulas of spherical triangle, which are widely used to solve various navigation problems, are ...
The final publication is available at link.springer.comThe main non-singular alternative to 3×3 prop...
The parameterization of rotations is a central topic in many theoretical and applied fields such as ...
Rotation of functions represented by spherical harmonics is an important part of many real-time ligh...
A new method to represent and approximate rotation matrices is introduced. The method represents app...
In computational mechanics, finite rotations are often represented by rotation vectors. Rotation vec...
We present a fast and simple approximation of spherical harmonic rotation which decreases the asympt...
bilinear Orderly description of nested rotations using irreducible spherical tensor operators and Wi...
Rotation of functions represented by spherical harmonics is an important part of many real-time ligh...
FORTRAN 4 subroutines for coupling coefficients and matrix elements in quantum mechanical theory of ...