퇴플리츠 연산자

노트

위키데이터

• ID : Q7812935

말뭉치

1. It is a natural ask of when Toeplitz operator becomes normal.
2. (i) Let be an analytic Toeplitz operator in ; that is, .
3. Let us suppose, for now, is a coanalytic Toeplitz operator in and .
4. Toeplitz operator in , cannot be of finite rank (see Remark 7).
5. Suppose now that is known to be a Toeplitz operator in , for some .
6. ( T n ) , the Toeplitz operator T ϕ is defined as the compression of M ϕ to H 2 ( D n ) .
7. A necessary and sufficient condition that an operator on H 2 ( D n ) be a Toeplitz operator is that it can be represented as a Toeplitz matrix of level n .
8. If A is a Toeplitz operator on H 2 ( D n ) , then, by Theorem 3.4, A can be represented as a Toeplitz matrix of level- n .
9. it can be shown that A is a Toeplitz operator on H 2 ( D n ) .

메타데이터

위키데이터

• ID : Q7812935

Spacy 패턴 목록

• [{'LOWER': 'toeplitz'}, {'LEMMA': 'operator'}]