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a. The PWE method converges to the true value downward with the increasing of the numbers of plane waves. One hundred plane waves are needed to guarantee the relative error less than 1.0%. PWE·½·¨Ëæ×Åthe numbers of plane wavesµÄÔö¼Ó£¬ÏòÏÂÊÕÁ²½Ó½üµ½¾«È·½â¡£100¸öplane waves¿ÉÒÔ±£Ö¤Ïà¶ÔÎó²îСÓÚ1%¡£ b. Results show that a very low convergence happens with the large n due to the well-known Gibbs oscillations at the interfaces while the computational time is increasing quickly. The reason is that the order of matrix in Eq. (11) is 4n+2, which leads to a large amount of matrix operation with a growth of power series manner. µ±nÖµºÜ´óʱ£¬ÊÕÁ²ËٶȱäÂý£¬ÆäÔÒòÊÇGibbs oscillations at the interfaces £»Í¬Ê±ÐèÒª´óÁ¿µÄ¼ÆËãʱ¼ä¡£ÔÒòÊÇ·½³Ì11ÖеľØÕóµÄ½×ÊýΪ4n+1£¬Òò´Ë£¬Ëæ×ÅnµÄÔö´ó£¬¾ØÕó¼ÆËã¹ý³Ì£¨²½Ö裩³ÊÃݼ¶Êý¼¶Ôö³¤¡£ ÈçÓв»×ãÖ®´¦ÇëÖ¸½Ì£¬Ð»Ð» |
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yearover: »ØÌûÖö¥ 2012-05-29 22:55:58
yearover: È¡ÏûÖö¥ 2012-05-29 23:02:18
yearover: È¡ÏûÖö¥ 2012-05-29 23:02:18
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ÎÒ°ÑÒâ˼±í´ï´íÁË£¬Ó¦¸ÃÊǸù¾ÝÖÐÎÄ·Òë³ÉÓ¢ÎÄ£¬Çë´ó¼Ò¿´¿´Ó¢Îĵıí´ïÊÇ·ñÓÐÎÊÌâ¡£ a. The PWE method converges to the true value downward with the increasing of the numbers of plane waves. One hundred plane waves are needed to guarantee the relative error less than 1.0%. PWE·½·¨Ëæ×Åthe numbers of plane wavesµÄÔö¼Ó£¬ÏòÏÂÊÕÁ²½Ó½üµ½¾«È·½â¡£100¸öplane waves¿ÉÒÔ±£Ö¤Ïà¶ÔÎó²îСÓÚ1%¡£ b. Results show that a very low convergence happens with the large n due to the well-known Gibbs oscillations at the interfaces while the computational time is increasing quickly. The reason is that the order of matrix in Eq. (11) is 4n+2, which leads to a large amount of matrix operation with a growth of power series manner. |
5Â¥2012-05-29 22:55:47
jiujian1984
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2Â¥2012-05-29 12:43:54
8814402
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a. The PWE method converges to the true value downward with the increasing of the numbers of plane waves. One hundred plane waves are needed to guarantee the relative error less than 1.0%. Ëæ×ÅÆ½Ã沨ÊýÁ¿µÄÔö¼Ó£¬ PWE·½·¨ÏòÏÂÊÕÁ²½Ó½üµ½¾«È·½â¡£Îª±£Ö¤Ïà¶ÔÎó²îСÓÚ1%£¬ÐèÒª100¸öÆ½Ãæ²¨¡£ b. Results show that a very low convergence happens with the large n due to the well-known Gibbs oscillations at the interfaces while the computational time is increasing quickly. The reason is that the order of matrix in Eq. (11) is 4n+2, which leads to a large amount of matrix operation with a growth of power series manner. ½á¹ûÏÔʾ£¬µ±nÖµºÜ´óʱ£¬ÊÕÁ²ËٶȱäÂý£¬ÆäÔÒòÊÇÖÚËùÖÜÖªµÄ½çÃæGibbsÕñ¶¯£¬¶øÍ¬Ê±ÐèÒªµÄ¼ÆËãʱ¼ä¿ìËÙÔö¼Ó¡£ÔÒòÊÇ·½³Ì11ÖеľØÕóµÄ½×ÊýΪ4n+1£¬Ôì³É´óÁ¿µÄ¾ØÕó¼ÆËã¹ý³Ì£¨²½Ö裩³ÊÃݼ¶ÊýÔö³¤¡£ |
3Â¥2012-05-29 17:41:11
aixiaoxi123
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4Â¥2012-05-29 21:16:15














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