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By Lemma 2.1, is a compact linear map from into.
We perform hearing aid parameter steering by applying a linear map from acoustic features to tuning parameters.
The correspondence defines a linear map from into the space of linear maps from to Soc(A).
Since is a self-adjoint, compact, linear map from into itself, the eigenvalues of in are, where or.
In the next section we study the existence of solutions of (1.1 - 1.2 1.1 - 1.2t,s)) is a bounded linear map from X into X.
There is a natural linear map from Diff0(M -invariant eleM -invariant to thelementsof complex-valued ambient isotopy invariants of framed oriented links in M.
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alternating linear maps from U to (U^*).
Let be the space of all bounded linear mapping from to.
Theorem 10 Let L be a continuous linear mapping from A into itself.
Let be the space of all continuous linear maps from to and.
We denote by L X X, Y ) the space of continuous linear maps from X to Y.
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