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Let G 1 and G 2 be homogeneous groups with homogeneous norms r 1 and r 2 and homogeneous dimensions Q 1 and Q 2, respectively.
CNPs prepared from other sources were reported to show more homogeneous dimensions.
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where with and will be called the degree of homogeneity and is the homogeneous dimension if.
The homogeneous dimension of H is (2n+2m).
We then define the homogeneous dimension of G by (N=2d+2p).
The Jacobian determinant of is, where is the homogeneous dimension.
Denote by (Q=2n+2) the homogeneous dimension of ({mathbb{H}}^{n}).
The homogeneous dimension of (mathbb{H}^{N}) is (q = 2N+2).
The number Q = tr A is the homogeneous dimension of G.
The number Q defined above is called the homogeneous dimension (mathbb{H}^{N}).
If, then we get the Rellich inequality on the Heisenberg group with homogeneous dimension : (3.18).
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