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F-system for Symmetry Breaking Operators ( j = i–1, i case)
As we discussed in the previous chapter, the F-method (see Fact 3.3) establishes a natural bijection (5.31) between the space DiffG’(I(i, l)α, J( j, n)b ) of differential symmetry breaking operators and the space Sol ( n+;s(i) l;a; t( j) n;b ) of HomC (V;W)- valued polynomial solutions to the F-system, whereV = Vi(Cn) and W = Vj(Cn–1).
Microsoft Academic Graph classification: Bijection Physics Symmetry breaking Combinatorics Space (mathematics) Polynomial Differential (mathematics)
Microsoft Academic Graph classification: Bijection Physics Symmetry breaking Combinatorics Space (mathematics) Polynomial Differential (mathematics)
- University of Tokyo Japan
- University of Reims Champagne-Ardenne France
- Ryukoku University Japan
- University of Tokyo Japan
- University of Reims Champagne-Ardenne France
- Ryukoku University Japan
As we discussed in the previous chapter, the F-method (see Fact 3.3) establishes a natural bijection (5.31) between the space DiffG’(I(i, l)α, J( j, n)b ) of differential symmetry breaking operators and the space Sol ( n+;s(i) l;a; t( j) n;b ) of HomC (V;W)- valued polynomial solutions to the F-system, whereV = Vi(Cn) and W = Vj(Cn–1).