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<table border="0" cellpadding="3" cellspacing="1" width="100%" class="forumline"> <tr> <th class="thCornerL" width="22%" height="26">Author</th> <th class="thCornerR">Message</th> </tr> <tr> <td width="22%" align="left" valign="top" class="row1"><span class="name"><a name=""></a><b>px919557</b></span></td> <td class="row1" height="28" valign="top"><table width="100%" border="0" cellspacing="0" cellpadding="0"> <tr> <td width="100%"><img src="http://picsrv.fora.pl/sky/images/icon_minipost.gif" width="12" height="9" alt="Post" title="Post" border="0" /><span class="postdetails">Posted: Wed 11:35, 30 Mar 2011<span class="gen"> </span> Post subject: With best spherical approximation characterize Bes</span></td> </tr> <tr> <td colspan="2"><hr /></td> </tr> <tr> <td colspan="2"><span class="postbody">With best spherical approximation characterize Besov space <br /> <br /> <br />All [ A 1,1 ] on the stage : ≤ n the set of algebraic polynomials , and remember E (,<a href="http://www.mbtschuhepreise.org" target="_blank" class="postlink">MBT schuhe preise</a>,) a inf} lf-p 』 . Mouth of a P- order Iip {g (): ∞; (g<img src="http://picsrv.fora.pl/images/smiles/icon_wink.gif" alt="Wink" border="0" /> p一0 (), 0 O, so that llf-PJJ ≤ Chan ;(,;÷)( 6) (,; sound ) ≤ approved ; ( , ; sound ) (7 ) 0 dead l_ ≤ Mlrf (<img src="http://picsrv.fora.pl/images/smiles/icon_cool.gif" alt="Cool" border="0" /> Lemma 2 to Lemma 1 in the polynomial ( ), there is a constant > 0 such that fJ, a JJ ≤ MK ;(,,~)( 9) llPli ≤ Mn research 【 ,,~)( 10) The above proof of Lemma 2 are omitted , interested readers may</span></td> </tr> </table></td> </tr> <tr> <td colspan="2" height="1" class="spaceRow"><img src="http://picsrv.fora.pl/sky/images/spacer.gif" alt="" width="1" height="1" /></td> </tr> </table>
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