Stochastic approximation: Difference between revisions

From formulasearchengine
Jump to navigation Jump to search
← Older edit
en>Gareth Jones
→‎Further developments: template for reference
No edit summary
 
Line 1: Line 1:
In [[operator theory]], a set <math>X\subseteq\mathbb{C}</math> is said to be a '''spectral set''' for a (possibly unbounded) linear operator <math>T</math> on a Banach space if the [[Spectrum of an operator|spectrum]] of <math>T</math> is in <math>X</math> and von-Neumann's inequality holds for <math>T</math> on <math>X</math> - i.e. for all rational functions <math>r(x)</math> with no [[pole (complex analysis)|poles]] on <math>X</math>
Wilber Berryhill is the title his mothers and fathers gave him and he totally digs that title. She functions as a journey agent but soon she'll be on her personal. Mississippi is where her house is but her spouse wants them to transfer. To climb is something I really appreciate performing.<br><br>My web blog: psychic love readings ([http://ustanford.com/index.php?do=/profile-38218/info/ visit the up coming internet page])
 
:<math>\left\Vert r(T) \right\Vert \leq \left\Vert r \right\Vert_{X} = \sup \left\{\left\vert r(x) \right\vert : x\in X \right\}</math>
 
This concept is related to the topic of analytic functional calculus
of operators. In general, one wants to get more details about the operators constructed from functions with the original operator as the variable.
 
{{DEFAULTSORT:Spectral Set}}
[[Category:Functional analysis]]
 
{{Mathanalysis-stub}}

Latest revision as of 19:55, 27 December 2014

Wilber Berryhill is the title his mothers and fathers gave him and he totally digs that title. She functions as a journey agent but soon she'll be on her personal. Mississippi is where her house is but her spouse wants them to transfer. To climb is something I really appreciate performing.

My web blog: psychic love readings (visit the up coming internet page)

Retrieved from "https://en.formulasearchengine.com/index.php?title=Stochastic_approximation&oldid=252512"