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The Sobolev space of -forms is.
As usual, is used to denote the Sobolev space of -forms, which equals with norm (13).
As usual, is used to denote the Sobolev space of -forms, which equals with norm (1.5).
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A differential -form on is a schwartz distribution on with value in, we denote the space of differential -forms by.
Let be the space of smooth -forms on and (1.13).
Let,, be the linear space of all -forms with summation over all ordered -tuples,.
Let be the th exterior power of the cotangent bundle and be the space of smooth -forms on.
Consider the space of differential -forms being an A-harmonic tensor in a domain, and Assume that, and for some.
Let be the th exterior power of the cotangent bundle, and let be the space of smooth -forms on and has generalized gradient.
The vector space of 0-forms is three-dimensional, the space of 1-forms three-dimensional and the space of 2 forms one-dimensional.
Proof This is linear algebra [23, 24]: denote by C m the vector space of m-forms on G.
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