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Symmetry combined

So, combining symmetry reduction by the number of independent variables and direct reduction by the number of the components of the function to be found, we have reduced the SU(2) Yang-Mills equations (46) to comparatively simple systems of ordinary differential equations (80). [Pg.319]

See other pages where Symmetry combined is mentioned: [Pg.229] [Pg.239] [Pg.161] [Pg.673] [Pg.286] [Pg.26] [Pg.25] [Pg.26] [Pg.28] [Pg.30] [Pg.32] [Pg.34] [Pg.36] [Pg.37] [Pg.37] [Pg.38] [Pg.39] [Pg.40] [Pg.41] [Pg.42] [Pg.43] [Pg.44] [Pg.45] [Pg.46] [Pg.47] [Pg.48] [Pg.49] [Pg.50] [Pg.51] [Pg.52] [Pg.54] [Pg.56] [Pg.58] [Pg.60] [Pg.62] [Pg.64] [Pg.66] [Pg.68] [Pg.70] [Pg.72] [Pg.74] [Pg.76] [Pg.78] [Pg.80] [Pg.82] [Pg.84] [Pg.86] [Pg.88] [Pg.90] [Pg.92]

See also in sourсe #XX -- [ Pg.37 , Pg.38 , Pg.39 , Pg.40 , Pg.41 , Pg.42 , Pg.43 , Pg.44 , Pg.45 , Pg.46 , Pg.47 , Pg.48 , Pg.49 , Pg.50 , Pg.51 , Pg.52 ]

See also in sourсe #XX -- [ Pg.38 ]

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Combination of two or three symmetry operators

Combined symmetries planes

Combined symmetries rotation axis with intersecting symmetry

Combined symmetry operation

SALC, symmetry-adapted linear combinations

Symmetries combining

Symmetry Adapted Linear Combinations (SALCs) of the Determinants

Symmetry adapted linear combinations

Symmetry combination 388

Symmetry elements different combinations

Symmetry-Adapted Linear Combinations of Hydrogen Orbitals in Ammonia

Symmetry-adapted combinations

Symmetry-adapted linear combinations SALCs)

Symmetry-adapted linear combinations basis functions

Symmetry-adapted linear combinations calculations

Symmetry-adapted linear combinations derivation

Symmetry-adapted linear combinations determination