Conjugation and Clark Operators
By Stephan Ramon Garcia. 2006
75 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/975774d5bf43a4429905bcdfa21364f156d634c8
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In Applied Mathematics
- Stephan Ramon Garcia
- William T. Ross
- W. Wogen
- J. Lee
- Sungeun Jung
- Eungil Ko
- N. Sedlock
- Mihai Putinar
In Mathematical Physics
- Stephan Ramon Garcia
- William T. Ross
- W. Wogen
- J. Lee
- Sungeun Jung
- Eungil Ko
- N. Sedlock
- Mihai Putinar
Citations in the corpus
- On local spectral properties of complex symmetric operators (2011, background): “This class includes all normal operators, Hankel operators, compressed Toeplitz operators, and the Volterra integration operator, and there are a lot of consequences and applications concerning complex symmetric operators (see [10–16,26], etc.”
- Complex symmetric partial isometries (2009, background): “(9) (⇒) Suppose that T is a complex symmetric operator.”
- Algebras of truncated Toeplitz operators (2010, background): “This concept is due to Garcia and Putinar [6, 7, 8].”
- Recent Progress on Truncated Toeplitz Operators (2011, methodology): “For the following discussion we require a few general facts about complex symmetric operators [45, 49, 50].”
- Complex Symmetric Operators and Applications II (2005, methodology): “A compressed Toeplitz operator is an operator of the form PϕTuPϕ where Tu is a standard Toeplitz operator and Pϕ denotes the orthogonal projection from H2 onto H2 ϕH2.”
- Some new classes of complex symmetric operators (2009, background): “In essence, this is the reverse of the path undertaken in [9] (which the reader may consult for further details concerning the following example).”
- Complex symmetric weighted composition operators on H2(D) (2014, background): “This concept is due to the fact that T is a complex symmetric operator if and only if it is unitarily equivalent to a symmetric matrix with complex entries, regarded as an operator acting on an l2-space of the appropriate dimension (see [12]).”
- Aluthge Transforms of Complex Symmetric Operators (2008, unknown): “We refer the reader to [18, 19] (or [20] for a more expository pace) for further details.”