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We create the module M corresponding to the invariant ring R of the group G generated by the 4 by 4 Jordan block over GF(3). > K := GF(3); > G := MatrixGroup<4,K | [1,0,0,0, 1,1,0 ...
Jordan block and form. System of linear differential equations. Solution of first order system. Phase analysis and stability. Second order and non-linear systems.
The multiplicity of a root λ of p (x) is the geometrical multiplicity of &lambda and is the size of the largest Jordan block[?] corresponding to &lambda.
We construct a minimal free resolution of the invariant ring of the group generated by the degree-5 Jordan block over GF(2) and verify that the depth is 3.
An article of Places to Go, People to Be ... Readers' Letters: Before we get down to the mail, one quick announcement. If Jordan Block is reading this, could you mail us?
We create the module M corresponding to the invariant ring R of the group G generated by the 4 by 4 Jordan block over GF(3). > K := GF(3); > G := MatrixGroup<4,K | [1,0,0 ...
Jordan block and form. System of linear differential equations. Solution of first order system. Phase analysis and stability. Second order and non-linear systems.
The multiplicity of a root λ of p (x) is the geometrical multiplicity of &lambda and is the size of the largest Jordan block[?] corresponding to &lambda.
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