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Sri Ramakrishna Math – Centre in Bangalore, Tamil Nadu, Kannada, Telugu, Kerala. You might not require more mature to spend to go to the ebook start as. to Goddess Saraswati in Karnataka, Tamil Nadu, Andhra Pradesh and Kerala. PDF Online Free Books 24×7._{X_s}^{ -1})u(s))\geq
\Big(
\int_0^{X_s}(\phi_{Y_s}^{ -1})^*(u_*(Y_s))ds
\Big)
\,
\phi_{Y_s}(X_s)\,.$$ From the second inequality in (\[eq5.15\]), we obtain that $-u_*(Y_s)<0$ on $[0,X_s[$, and therefore $u_*(Y_s)<0$ on $[0,X_s[$. From this, we can deduce that $u_*(Y_s)<0$ on $[0,\infty[$ and consequently $$\begin{aligned}
2
\int_0^{X_s}(\phi_{Y_s}^{ -1})^*(\psi_*(\phi_{Y_s}))\,\psi_*(\phi_{Y_s})\,
ds
&\leq\;
-u_*(Y_s)^2\\
&<0
\qquad\text{ for }s\in[0,\infty[\,.\end{aligned}$$ This, combined with (\[eq5.14\]), yields the desired conclusion.
[**Acknowledgments.**]{} The author is grateful to the referee for his useful comments which greatly improved the exposition.
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, [B. K. Kosov, T. Vogel]{}, and [F. Wagner]{}, On $2$-dimensional minimal surfaces in $\R^3$, [*Math. Zeitschrift*]{} [**258**]{} (2008
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