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ABSTRACT: <br /> <br /> <br /> Let H be a Hilbert space. A frame in H is a set of vectors in H, not necessarily orthonormal, which can be used to write a straightfoward and completely explicit expansion for every vector in H. In this thesis, basic theory of frames is discussed. Fu...
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| Online Access: | https://digilib.itb.ac.id/gdl/view/8196 |
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id-itb.:81962017-09-27T14:41:45Z#TITLE_ALTERNATIVE# Made Arnawa (NIM 20197501), I Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/8196 ABSTRACT: <br /> <br /> <br /> Let H be a Hilbert space. A frame in H is a set of vectors in H, not necessarily orthonormal, which can be used to write a straightfoward and completely explicit expansion for every vector in H. In this thesis, basic theory of frames is discussed. Further, a special kind of frames for L (R), called Gabor frames, including its necessary and sufficient conditions will be studied. text |
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ABSTRACT: <br />
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Let H be a Hilbert space. A frame in H is a set of vectors in H, not necessarily orthonormal, which can be used to write a straightfoward and completely explicit expansion for every vector in H. In this thesis, basic theory of frames is discussed. Further, a special kind of frames for L (R), called Gabor frames, including its necessary and sufficient conditions will be studied. |
| format |
Theses |
| author |
Made Arnawa (NIM 20197501), I |
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Made Arnawa (NIM 20197501), I #TITLE_ALTERNATIVE# |
| author_facet |
Made Arnawa (NIM 20197501), I |
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Made Arnawa (NIM 20197501), I |
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#TITLE_ALTERNATIVE# |
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#TITLE_ALTERNATIVE# |
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#TITLE_ALTERNATIVE# |
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#TITLE_ALTERNATIVE# |
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https://digilib.itb.ac.id/gdl/view/8196 |
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1820664351716016128 |