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Computers » cn.bbs.comp.linux » LaTex»ù±¾Óï·¨ zz
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So, 16 Juli 2006 06:11 |
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\title{Thesis}%ÎÄÕ±êÌ⣬˫·´Ð±¸Ü\\ ±íʾ»»ÐÐ
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{\bf Theorem 1.} {\it For any fixed $\rho>0$, we have
$$||R(u,\rho)||\leq ||R_1(u,\rho)||\leq 2||R(u,\rho)||,~~~\forall u\in H.
\eqno(10)$$ Hence, (2) and (3) are equivalent for any fixed$\rho>0$.}
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{\bf Proof.}
\begin{thebibliography}{99}
\bibitem{Kind} D. Kinderlehrer and G. Stampacchia, {\it An Introduction to
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| Re: LaTex»ù±¾Óï·¨ zz [message #223900 ] |
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%×÷ÕßÃû£¬µ¥Î»£¬Í¨ÐŵØÖ·µÈ£¬Ë«·´Ð±¸Ü\\ ±íʾ»»ÐÐ
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\re{} Skoviera M.The Maximum Genus of Graphs of Diameter Two.{\it Discrete Math}.1991, 87:175-180
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\title{Thesis}%ÎÄÕ±êÌ⣬˫·´Ð±¸Ü\\ ±íʾ»»ÐÐ
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{\bf Theorem 1.} {\it For any fixed $\rho>0$, we have
$$||R(u,\rho)||\leq ||R_1(u,\rho)||\leq 2||R(u,\rho)||,~~~\forall u\in H.
\eqno(10)$$ Hence, (2) and (3) are equivalent for any fixed$\rho>0$.}
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{\bf Proof.}
\begin{thebibliography}{99}
\bibitem{Kind} D. Kinderlehrer and G. Stampacchia, {\it An Introduction to
Variational Inequalities and Their Applications}, Academic Press,New York, (1980).
\end{thebibliography}%²Î¿¼ÎÄÏ×
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