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<zbml>
  <query>an:05702380</query>
  <answers from="1" to="1" total="1">
  <rec>
    <an>Zbl 1186.47021</an>
    <au>Arora, Subhash Chander; Bhola, Jyoti</au>
    <ti>Essentially slant Toeplitz operators.</ti>
    <la>EN</la>
    <so>Banach J. Math. Anal. 3, No. 2, 1-8, electronic only (2009).</so>
    <is>ISSN 1735-8787/e</is>
    <py>2009</py>
    <dt>J</dt>
    <cc>*47B35 47B20</cc>
    <ut>essentially Toeplitz operator; slant Toeplitz operator; essentially slant Toeplitz operator</ut>
    <ab>Summary: The notion of an essentially slant Toeplitz operator on the space $L^2$ is introduced and some of the properties of the set ESTO$(L^2)$, the set of all essentially slant Toeplitz operators on $L^2$, are investigated. In particular, the conditions under which the product of two operators in ESTO$(L^2)$ is in ESTO$(L^2)$ are discussed. The notion is generalized to $k$-th-order essentially slant Toeplitz operators.</ab>
  </rec>
  </answers>
</zbml>

