被修改

It is true that the discrete version of Korn's second inequality does not hold in the standard Crouziex-Raviart 1 element space. In [24] , the strain tensor was modified, at the same time, the bilinear form changed, as a result the modified discrete version of Korn's second inequality holding in the standard Crouziex-Raviart 1 element space.

我们知道，在标准的Crouziex-Raviart 1元空间中第二Korn不等式的离散形式是不成立，Falk在[24]中修改了应变张量，相应的弹性问题的双线性型也被修改，这样，修改后的第二Korn不等式的离散形式在标准的Crouziex-Raviart 1元空间中成立。

For any second beneficiary that rejected the amendment, the transferred credit will remain unamended.

对于接受修改的第二受益人而言，已转让信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该已转让信用证仍未被修改。

For any second beneficiary that rejected the amendment, the transferred credit will remain unamended.

对于接受修改的第二受益人而言，信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

For any second beneficiary that rejected the amendment, the transferred credit will remain unamended.

对於接受修改的第二受益人而言，信用证已做相应的修改；对於拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

For any second beneficiary that rejected the amendment, the transferred credit will remain unamended.

对于接受者而言该已转让信用证即被相应修改；而对于拒绝接受修改的第二受益人而言，该信用证未被修改。

For any second beneficiary thatrejected the amendment, the transferred credit will remain unamended.

对于接受修改的第二受益人而言，信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

For any second beneficiary that rejected the amendment, the transferred credit 47 ICC Uniform Customs and Practice for Documentary Credits (UCP600) will remain unamended.

对于接受修改的第二受益人而言，信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

For any second beneficiary that rejected theamendment, the transferred credit will remain unamended.

对于接受修改的第二受益人而言，信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

For any second beneficiary that rejectedthe amendment, the transferred credit will remain unamended.

对于接受修改的第二受益人而言，信用证已做相应的修改；对于拒绝接受修改的第二受益人而言，该转让信用证仍未被修改。

If an article is "deleted", any sysop/administrator, meaning almost anyone trusted not to abuse the deletion capability, can see what was deleted.

一旦被创建了，用户帐户就不会被移除。开发者可以修改帐户名，但是需要建立在您自己的要求之上。维基媒体基金会不能保证在要求之下的名字一定会被修改。

Graf, without question, is the greatest women's player in history.

格拉芙，现在，毫无疑问是女子网坛历史上最伟大的选手。

If not, you will have to look around at all your important data.

如果没有，您将需要检查所有的重要数据。