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\noindent\parbox{4.9in}{\hspace{0.1mm}\\[1.5cm]\noindent
Banach J. Math. Anal. 1 (2007), no. 2, 154--175\\
$\frac{\rule{4.5in}{0.05in}}{{}}$\\
{\footnotesize
\textcolor[rgb]{0.65,0.00,0.95}{\textsc{\textbf{\large{B}}anach
\textbf{\large{J}}ournal of \textbf{\large{M}}athematical
\textbf{\large{A}}nalysis}}\\
ISSN: 1735-8787 (electronic)\\
\textcolor[rgb]{0.00,0.00,0.84}{\textbf{http://www.math-analysis.org }}\\
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\title[Inequalities for the norm and numerical radius]{A survey of some
recent inequalities for the norm and numerical radius of operators
in Hilbert spaces}

\author[S.S. Dragomir]{Sever S. Dragomir$^1$}

\address{$^1$ School of Computer Science and Mathematics,
Victoria University of Technology, PO Box 14428, Melbourne City,
Victoria 8001, Australia.}

\email{\textcolor[rgb]{0.00,0.00,0.84}{sever.dragomir@vu.edu.au}}

\dedicatory{This paper is dedicated to Professor Themistocles. M.
Rassias.\\
\vspace{.5cm}{\rm  Submitted by F. Kittaneh}}

\subjclass[2000]{47A12}

\keywords{Numerical range, numerical radius, bounded linear
operator, Hilbert space.}

\date{Received: 8 March 2007; Accepted: 1 November 2007.}

\begin{abstract}
Some recent inequalities for the norm and the numerical radius of
linear operators in Hilbert spaces are surveyed.
\end{abstract}

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