Continuous -frame in Hilbert -modules.

Kouchi, Mehdi Rashidi; Nazari, Akbar

Displaying similar documents to “Continuous $g$ -frame in Hilbert $C^{*}$ -modules.”

Subsequences of frames

R. Vershynin (2001)

Studia Mathematica

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Every frame in Hilbert space contains a subsequence equivalent to an orthogonal basis. If a frame is n-dimensional then this subsequence has length (1 - ε)n. On the other hand, there is a frame which does not contain bases with brackets.

On full Hilbert $C *$ -modules.

Moslehian, Mohammad Sal (2001)

Bulletin of the Malaysian Mathematical Sciences Society. Second Series

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Specialization of a frame and its geometrical interpretation

K. Radziszewski (1978)

Annales Polonici Mathematici

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Wavelet-type frames and wavelet-type bases.

Shamooshaky, M.M. (2005)

International Journal of Mathematics and Mathematical Sciences

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$T_{2}$ -separation axioms on frames

Jan Paseka (1987)

Acta Universitatis Carolinae. Mathematica et Physica

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Semiregular frames

Jan Paseka, Bohumil Šmarda (1990)

Archivum Mathematicum

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Covariant version of the Stinespring type theorem for Hilbert C*-modules

Maria Joiţa (2011)

Open Mathematics

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In this paper, we prove a covariant version of the Stinespring theorem for Hilbert C*-modules. Also, we show that there is a bijective correspondence between operator valued completely positive maps, (u′, u)-covariant with respect to the dynamical system (G, η, X) on Hilbert C*-modules and (u′, u)-covariant operator valued completely positive maps on the crossed product G ×η X of X by η.

Projective Hilbert A(D)-modules.

Carlson, Jon F., Clark, Douglas N., Foias, Ciprian, Williams, J.P. (1994)

The New York Journal of Mathematics [electronic only]

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Displaying similar documents to “Continuous g -frame in Hilbert C * -modules.”

Displaying similar documents to “Continuous $g$ -frame in Hilbert $C^{*}$ -modules.”