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技术 2022年11月16日
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1、逻辑卷管理逻辑卷的大小确定:逻辑卷大小(MB)=PP的大小(MB)*LV包含的LP的个数LV占用的物理空间(MB)=PP的大小(MB)*LV包含的LP的个数*LV拷贝的副本数 逻辑卷控制块(LVCB)#getlvcb   -TA   hd2   显示逻辑卷hd2中的LVCB信息AIX中逻辑卷管理<img 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" alt="" /> 1.1 创建逻辑卷AIX通过在卷组上创建逻辑卷来为文件系统、数据集裸设备提供可使用的空间。逻辑卷可以创建文件系统,或者直接作为裸设备使用。 使用mklv指令创建逻辑卷。

mklv指令参数
-a    position 设置内部物理卷分配策略(在物理卷上的逻辑分区的位置)。Position 变量可以是以下之一:

m –在每个物理卷的外部中间扇区内分配逻辑分区。这是缺省的位置。
c–在每个物理卷的中间扇区内分配逻辑分区。
e–在每个物理卷的外部边缘段内分配逻辑分区。
ie–在每个物理卷的内部边缘段内分配逻辑分区。
im–在每个物理卷的内部中间段内分配逻辑分区。
-b  BadBlocks 设置坏区重定位策略。Relocation 变量可以是以下之一:

y–发生坏区重定位。这是缺省值。
n–防止发生坏区重定位。
-c  copies 设置分配给每个逻辑分区的物理分区数。Copies 变量的值可以设置为从 1 到 3,缺省值是 1。
-d Schedule 当多于一个的逻辑分区被写入时,设置调度策略。Schedule 变量可以是以下之一:

p
建立一个并行调度策略。这是调度策略的缺省值。
ps
用顺序读策略进行并行写。所有镜像都以并行方式写入,但如果第一个镜像可用,则始终从第一个镜像读取。
pr
并行写循环读取。除了试图更均匀地在所有的镜像上分配读以外,此策略基本类似于并行策略。
s
建立顺序调度策略。
-e Range 设置内部物理卷分配策略(使用提供了最佳分配的卷所扩展的物理卷数量)。Range 值由 UpperBound 变量限制(用 -u 标志设置),它可以是以下之一:

x
根据最大物理卷数量分配。
m
根据最小物理卷数量分配逻辑分区。这是缺省的范围。
-G Groupid 为逻辑卷特别文件指定组标识。
-i 从标准输入中读取 PhysicalVolume 参数。仅当 PhysicalVolume 从标准输入中输入时,才使用 -i 参数。
-L 设置逻辑卷标签。缺省的标号是 None。逻辑卷文件大小的最大值为 127 个字符。注:如果逻辑卷用作一个日志文件系统(JFS),则 JFS 将使用这个字段存储逻辑卷上的文件系统的安装点作为以后的参考。
-m MapFile  指定要分配的精确的物理分区。分区以 MapFile 参数中给定的顺序来使用。在 MapFile 参数中使用的分区是不合法的,因为新的逻辑卷无法占用与先前分配的逻辑卷相同的物理空间。属于一个副本的所有物理分区在为逻辑卷的下一个副本分配之前就已经分配好了。MapFile 参数的格式为:PVname:PPnum1[-PPnum2]。在本示例中,PVname 是一个由系统指定的物理卷名(例如 hdisk0)。这是每个物理分区的一个记录或连续物理分区的一个范围。PPnum 是物理分区号。 PVname    物理卷的名称由系统指定。PPnum    物理分区数量。
-oY / N 打开/关闭重叠的 IO 串行化。如果打开了串行化,则不允许重叠的 IO 在一个块范围中,并且在任何一段时间内仅处理一个块范围内的一个单独 IO。大多数应用程序(如文件系统和数据库)会进行串行化,所以串行化应该设置为 off。新的逻辑卷的缺省值为 off。
-P  modes 指定逻辑卷特殊文件的权限(文件模式)
-r Relocate 设置重组织重定位标志。对于条带逻辑卷,Relocate 参数必须设置为 n(条带逻辑卷的缺省值)。Relocate 参数可以是以下之一:

y
允许在重组织过程中重定位逻辑卷。这是重定位的缺省值。
n
防止在重组织过程中重定位逻辑卷。
-s Strict 确定严格的分配策略。逻辑分区的副本可以分配为是否共享相同的物理卷。Strict 参数由以下之一表示:

y
设置一个严格的分配策略,这样逻辑分区的副本无法共享相同的物理卷。这是分配策略的缺省值。
n
没有设置一个严格的分配策略,这样逻辑分区的副本可以共享相同的物理卷。
s
设置一个超级严格的分配策略,这样为一个镜像分配的分区就无法与另一个镜像的分区共享相同的物理卷。
-S StripeSize 定义每个分割区的字节数。必须是在 4K 和 128K 之间的 2 的乘幂,例如 4K、8K、16K、32K 或 128K。注:当使用 -S 标志创建一个条带逻辑卷时,-d、-e 和 -s 标志是无效的。
-t Type 设置逻辑卷的类型。标准的类型为 jfs(日志文件系统)、jfslog(日志文件系统记录日志)、jfs2(增强的日志文件系统)、jfs2log(增强的日志文件系统记录日志)和 paging(页面调度空间)
-U  Userid 为逻辑卷特定文件指定用户标识。
-u  UpperBound 为新的分配设置物理卷的最大数量。Upperbound 变量的值必须介于 1 和物理卷总数之间。当使用条带逻辑卷或超级严格性时,值的上界表示每个镜像副本所允许的最大物理卷数量。注:当创建超级严格逻辑卷时,必须指定物理卷或使用 -u 标志。
-v Verify 设置逻辑卷的写验证状态。使(y)到逻辑卷的所有写入由随后的读取来验证,或者阻止(n)验证到逻辑卷的所有写入。Verify 参数由以下之一表示:

n
防止验证到逻辑卷的所有写操作。这是 -v 标志的缺省值。
y
验证到逻辑卷所有写操作。
-w  MirrorWriteConsistency y 或 a    打开 active 镜像写一致性以确保在通常的 I/O 处理中逻辑卷镜像副本之间的数据一致性。p    打开 passive 镜像写一致性以确保在系统中断后卷组同步中镜像副本之间的数据一致性。    注:    此功能仅适用于“大卷组”。n    没有镜像写一致性。请参阅 syncvg 命令的 -f 标志
-x Maximum 设置可以分配到逻辑卷的逻辑分区的最大数量。缺省值是 512。由 Number 参数所表示的数量必须等于或小于由 Maximum 变量所表示的数量。每个逻辑卷的逻辑分区的最大数是 32,512。
-y NewLogicalVolume 指定使用逻辑卷名代替系统生成的名称。逻辑卷名必须是唯一的系统宽度名,可以由 1 到 15 个字符组成。如果 volume group 联机于并发方式,则 volume group 联到的所有并发节点上的新的名称必须是唯一的。名称不能以其它设备的“设备配置数据库”中的 PdDv 类已定义的前缀开始。
-Y Prefix 指定使用 Prefix 以代替新的逻辑卷中的系统生成名称的前缀。前缀必须小于等于 13 个字符。名称不能以其它设备的“设备配置数据库”中的 PdDv 类已定义的前缀开始,也不能是另一个设备已使用的名称。

 

mklv常用指令
#mklv    -y  testlv   -c   1   testvg    2#lsvg   -M    testvg 在卷组中,创建一个名为testlv的逻辑卷,设置一个逻辑分区由一个物理分区组成,该逻辑卷包含两个物理分区
#mklv   -y   testlv2  -c  1  -t   jfs2   testvg  1 创建testlv2逻辑卷,指定逻辑卷的格式为jfs2
#mklv   -y   testlv3  -c  1  -t   jfs2log   testvg  1#lspv   -p   hdisk1 创建testlv3逻辑卷,指定逻辑卷的格式为jfs2log
#mklv   -y  testlv1  -c  1  -a  m   testvg   1#mklv   -y  testlv2  -c  1  -a  c   testvg   1#mklv   -y  testlv3  -c  1  -a  e   testvg   1#mklv   -y  testlv4  -c  1  -a  ie  testvg   1#mklv   -y  testlv5  -c  1  -a  im   testvg   1 创建testlvn逻辑卷,指定逻辑卷放在物理卷的位置。
#smitty    mklv#smitty   lv  

 创建逻辑卷:在rootvg中创建一个新逻辑卷newlv,并且该逻辑卷有10个逻辑分区,每个逻辑分区由两个物理分区组成。 #mklv -y newlv -c 2 rootvg 10 #mklv  -y testlv  -c 1  datavg 5    8.2显示逻辑卷属性使用lslv指令查看逻辑卷属性。

lslv指令参数
  不带参数 ,直接加逻辑卷名称,显示逻辑卷的详细信息
-l 显示逻辑卷中的每个物理卷信息
-m 显示每个逻辑分区对应的物理卷和物理分区映射关系
-p   physical  volume 显示逻辑卷中指定物理卷的每个物理分区信息

 

lslv常用指令
#lslv     testlv 查看testlv逻辑卷的信息
#lslv    -l    testlv 查看testlv逻辑卷中的物理卷信息
#lslv   -m   testlv 显示”testlv”中逻辑卷分区与物理分区的映射关系
#smitty   lslv  

AIX中逻辑卷管理<img 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" alt="" /> AIX中逻辑卷管理<img 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" alt="" /> AIX中逻辑卷管理<img 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" alt="" />   8.3更改逻辑卷属性使用chlv指令更改逻辑卷属性。

-a   position 设置内物理卷分配策略(物理卷上的逻辑分区的位置)。Position 变量由以下形式之一表示:

m
分配每个物理卷的外部中间部分的逻辑分区。这是缺省位置。
c
分配每个物理卷的中心部分的逻辑分区。
e
分配每个物理卷的外部边缘部分的逻辑分区。
ie
分配每个物理卷的内部边缘部分的逻辑分区。
im
分配每个物理卷的内部中间部分的逻辑分区。
-b     BadBlocks 设置坏区重定位策略。BadBlocks 变量由以下形式之一表示:

y
导致坏区重定位发生。
n
防止坏区重定位发生。
-d     Schedule 当写多个逻辑分区时设置调度策略。必须使用并行或顺序镜像分割的 lv。Schedule 变量由以下形式之一表示:

p
建立并行调度策略。
ps
使用顺序读策略并行写。所有镜像都并行写,但如果第一个镜像可用,则总是从第一个镜像读取。
pr
并行写循环读。除了进行尝试以将读传播到更平均地跨所有镜像的逻辑卷以外,此策略类似于并行策略。
s
建立顺序调度策略。

当指定并行或顺序严格的策略时,对于超严格设置为 s。

-e     range 设置内物理卷分配策略(要扩展的物理卷数目,使用提供最佳分配的卷)。Range 变量的值受 Upperbound 变量的限制,使用 -u 标志设置,并由以下形式之一表示:

x
分配跨最大数物理卷的逻辑分区。
m
分配跨最小数物理卷的逻辑分区。
-G    Groupid 指定逻辑卷特殊文件的组标识。
-L    Label 设置逻辑卷标。Label 变量的最大大小为 127 个字符。
-n      NewLogicalVolume 更改逻辑卷的名称为由 NewLogicalVolume 变量指定的值。逻辑卷名称必须是唯一的系统宽,并且范围可以是 1 到 15 个字符
-oY / N 打开/关闭重叠 io 的序列化。如果序列化打开,则在块范围上不允许重叠 IO,并且在任何时候只处理块范围中的单个 IO。大多数应用程序(如文件系统和数据库)都进行序列化,因此应该关闭序列化。新逻辑卷的缺省值为 off
-p Permission 将访问许可权设置为读/写或只读。Permission 变量由以下形式之一表示:

w
将访问许可权设置为读/写。
r
将访问许可权设置为只读。
-P Modes 指定逻辑卷特殊文件的许可权(文件方式)。
-r Relocate 设置重新组织标志以允许或防止重新组织期间逻辑卷的重新定位。Relocate 变量由以下形式之一表示:

y
允许逻辑卷在重新组织期间重新定位。如果已分割逻辑卷,则 chlv 命令不让您将重新定位标志更改为 y。
n
防止逻辑卷在重新组织期间重新定位。
-s Strict 确定严格的分配策略。可以分配逻辑分区的副本以共享或不共享相同的物理卷。Strict 变量由以下形式之一表示:

y
设置严格的分配策略,以便逻辑分区的副本不能共享相同的物理卷。
n
不设置严格的分配策略,以便逻辑分区的副本可以共享相同的物理卷。
s
设置超严格的分配策略,以便对一个镜像分配的分区不能与另一个镜像的分区共享物理卷。

注:当将非超严格的逻辑卷更改为超严格的逻辑卷时,必须使用 -u 标志。

-t    Type 设置逻辑卷类型。最大大小为 31 个字符。 如果已分割逻辑卷,则不能更改 Type 来引导。
-U   Userid 指定逻辑卷特殊文件的用户标识。
-u   Upperbound 设置新分配的物理卷的最大数目。Upperbound 变量的值应该在一和物理卷的总数之间。当使用分割的逻辑卷或超严格时,上限表示每个镜像副本允许的物理卷的最大数目。
-v   Verify 设置逻辑卷的写验证状态。使所有到逻辑卷的写通过连续读验证或不通过连续读验证。Verify 变量由以下形式之一表示:

y
使所有到逻辑卷的写通过连续读验证。
n
使所有到逻辑卷的写不通过连续读验证。
-w    MirrorWriteConsistency
y 或 a
打开主动镜像写一致性,它确保正常 I/O 处理期间逻辑卷的镜像副本之间的数据一致性。
p
打开被动镜像写一致性,它确保系统中断后,在卷组同步期间的镜像副本之间的数据一致性。

注:此功能仅适用于大卷组。

n
无镜像写一致性。请参阅 syncvg 命令的 -f 标志
-x   Maximum 设置可以分配到逻辑卷的逻辑分区的最大数目。每个逻辑卷的逻辑分区的最大数目是 32,512

 

常用指令
#chlv  -a     ie    testlv 更改逻辑卷的物理卷分配策略,更改为内边缘。(inner   edge)
#chlv  -n  allv   testlv 更改逻辑卷名称为allv
#chlv   -t  jfs2  allv 更改allv逻辑类型为jfs2格式
#smitty     chlv  

AIX中逻辑卷管理<img 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" alt="" />   8.4  删除逻辑卷使用rmlv指令删除逻辑卷。

-f 删除逻辑卷时不再需要用户确认
-p   physical  volume 只删除指定物理卷physical volume上的物理分区,除非其他地方的物理分区被删除完了,这个逻辑卷才被删除

 

常用指令
#rmlv    -f    testlv2   testvg 直接删除testvg卷组中的名称为testlv2的逻辑卷,不需要用户进行确认
#smitty   rmlv  

AIX中逻辑卷管理<img 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" alt="" />   8.5逻辑卷扩容 使用extendlv指令扩容逻辑卷

-a    position 设置物理卷内的分配策略
-e   range 设置物理卷内的分配策略(使用提供最优分配的卷,扩容物理卷的数目)
-m   mapfile 设置要分配的准确的物理分区
-s  strict 确定严格的分配策略
-u   upperbound 为新的分配设置物理卷的最大数目

 

常用指令
#lslv   -m    testlv#extendlv    testlv    5#lslv  -m     testlv 给testlv逻辑卷增加5个逻辑分区
#smitty   extendlv  

AIX中逻辑卷管理<img 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o0NpR3Q3f7sWLWF3edBTONAbmPcfi2k03X9G0DMleYR5bzlvsi5OdmD4G3oPkz3SCB/FuA7xQX8PBbajYu2Xbv7Pcn9rubn8wgDWt04oRvim4s6j06mbvxUhrI/tOv2ySdBSpbq9yp5KL6PL7nb5xXPxkmfHKMj7cb1Tug+emICn6MTH7/O9ZL1tDe4JySaLHeIjc8UE6murj0pAlL/ULaVY9O12styofYo/04f2fwareqs7sWr+vMbfdwOaMohsmu9otU6XM2zUIzdmndN/XFWPpLiaz7cF5u3rzFobk7nUNdXY3foh8d4BHQ1PyumutwPzxsn8dMn5wbJpnLaoM4UG5t8E62d3Zyd+IhVW/Qv7yWkP8rxcj3VlZ653z8NSeNlbL5+uEbMiV/7/GBTOeR8uk1+uva2HMqzjDa9n0jrj0/vk7Qal7NaKwKpnUT90Lh0vYv3/oQBrSZQ5A0Fbgx29zuFOGgqy3Ym+8rHQXzSTy0uFsJ08zW+3Xge6fPEs3Hcpwv6P9F8aMMLJTTKT3y49nWzg7nHD/Gp+o5ir3yw5T1UXL92H5RjuIpzMvbv9OH6dFw+F8mr+vMbfdwOaMohkmIptvtezbPQmkJ8Tv0Q6muuSwet+px2X88TOWenc3g6drGKexc0jf2ErMt35H1Knwn30bhyT+qT2JThL+QnsKnOBDG0fvDVPbjrA6u2VC/txEWKh/j0+68xqs47g3ZjZU6ynGvN1cS0N+7Gwe71gfspf31XTD79fl+Ny5n65qBpLcFUl2v18zMJw24CHSZNE6cEkD6n0B6aylb9cfukvNGIT1/wq+Qhn1Uig6s+T5p878aZxuWa5upTmZIbcI0oP/HhGk1rxWHufR/wHWVsh5jI1xrK+4if7zfk5Sjb2YnyV83Pq3z03ctR1kG7e/Gq/vxGH7cDmnICypyduQh9xZrf9RfQqs/TvkBuU59c6s/pHKKrsQvFnPp8l2fipJiDnONJOc5U9gfxST1QO/hNfcemOjuIcbV+rnxWbaGpb9N955NrRDmcroXfDprmSezkfsRY7UHFyXa0ltwG1Jvsukd8p6778al7ClN7K6i7u9+7WDtN/p9BGNDJzcAHadOf3sAJxZrKUMb2BLDySZC+azGvkofi+yJN7vZ5xbNx3IcxofT5ZHx+RM75qc8u8QDKONwTcFtCucee4mjN8l19m+RtoUf6PI39O3z0fdJvHtd3+ziTP+SaA/Khx0GPzDOx/X4lmb+TKebKTv9QXiv21BbKOFwj97kau0BTfx/hmVgnde/6cB9RlvOp9aJ7TZ0pNjbVOYF5360fWPms2sJ3up/p79/VBuM8XQu/HTTdQ4Gu5oJydHcPar7dBthWfUKKzzW+fu1+u3E5q7UidrHQp6yVc8Kwm0BHN1ILiuvJ7wTaQ1MZyv6k/+STuL+uV4tJY9uN6W6fVzwbJ31QF/lfmItMXNh8jk58KE+fJO8FTLETyr2t6R5exUGexOGkz1NcbN7+d/ok7zKu7/Rx0JRDpjj4uY3v6ZNM8afYDvcTrfLrFHNlpx0fe/ool/samvqHzeOcjB2y/WfJ/t/hpO4jPijn2L/Ll88pNjavc8WJ/8pnZ5/uZ973rItefY9/Moi5msrgZF9kjGkPopxTrjO2coXbHN0bxeJzutdoNy5HMacy2MWibrZdwnD3ZqDdDTmB9tBUhrw/8nVbXk8gv9binfr+m18y1PepnrQb17uRCU733efgxGe1XtyHMq+nuHl/vI7uv9qGjCOfXfJCHgNWfXY/9VE21fE+fqdP4v5C9Xb34lX9+Y0+DppygeKoLK9BsZ9d87J7+dVanvosKZb6p7mAfMirf+6jPsimOIrrtt3Y6WPWWyFd+aJp7Cec1H3ER/MlG1KZQ/kUG9uqDvPrc6K2fN5PfMSuLTStA4+N9B1W6wAkr//bQdM9FKv58Hk92YOyae503zIvcL3rT8ZWnOwf2sVxaDPrO7vyk/n5PMKw0nSDdEMfncCVvK0UNzjbW8lvNPI6sFosU/IRK2Wfrxb0SruxSzmubItrtJqnd0qKJzBe7jXicxr/XR8p1w/XrrwHXLuIN+0fj8P95Brf9BNoioMt+5xxvmJ+nvFx0DQujyPlvXhVf36bj8om+Vx6HDTlrPRBd9c8MVxZH076rO/uO7Wlcj4pVz708aUf1x4nfSTve5ZJ0zxKUzurOCjHtwNNbTsr+bhQxtEc0h/kZe7j9VZyH9rN8WfbJz4ruR9zTyxBzLwfyK8BP/zTLk339LeCcm6T3IOIa5X7vuFztQeZUwm77onHQbqeUFzdA9XJMUy2FfRhut/Cxyepfbian89jNJZSSimllPL9cNA/fTEoP5nRWEoppZRSyvdy8luM8lsYjaWUUkoppZTyKKOxlPIM/+rfYSL/96E/Cf83uOiz/51qKeU35IT8bwVWoJ+aeydOx1XKc4zGUsoz/IsHJv9+9bc8NPqAK6U4PzUnnPTrN+Ve0Rxcvge7YNEhtwne0CnPaxcL9u6bfMZAWvh87pQbRH/5Iv9jodM4KxHX45XPBf3U/xjtN63VVzzgfvK9eAeu5vfO8+KEPgs+m1fkhK/gpF+/cW381Pku74ZdKDFPm4UFKTsPEITNfSi/85KhRe51+D492NTmLj7x0G7j7OKgHlrKjp+6RujTb3pgvOIB1/36tVzN7+nz4oQ+C8orcsJXcNWv35Z7xU+d7/JuhAGx+Ca7vrMwX7E40Wkiv3qwqFwPviu/qRyd9kdatVN+Btwf1qprdXBJP98HO8kHf1fuo93apG0/lGV/pj3poOlQdzUuYD5cPj/qsz6pS0xEXPkh6nmsXZ8p8/rO1dh3cr+7c1j+EzTtFWc1ryhtO9BVW0Lrj89d+W6/ud9Ujk77I63a+WSYk6v8I3Y5wfMKyntz2k76TT7eFuW7fgHK3HvVH8qmtsHbQ/Qn+5R1TsZ/d1ylvIYwsPAQi1Y2FqcWrB86VP4oU1sr8Nn5eh8R1+kDuzi7eol00vfy7+D++FqdDh6yaf243a8BnayR1UNkqq81mddqX9dTPMBvelicjIsytGrLY2QZUj0p46zmihhTn++MHV3t85M4ZQZdrXXmEzG/slHn7jxPcVboXq58vX10tUamOLt6iXTS90/Cc0fa/VrgN+UErY3dXp7ybd4P1dvFUZ/lo+upXyqfyq76o7hXfZS0FlVP5W7L9iYf2XS9GlcpryMMWuSeYFmI2gxanLk5HoV4xFebq7jq16qcGNpAbLbV5tnFQacPlvI70f3XWgHWymq9JKdrhHiZ9IG62RZ+ud+y7m5NY/fxuH1VR0zj4RrxXfud77l3vF2UcXZ9XpVhOx371Ka4E6fM7OZXaE24H3M85dcrWEvUVbxVjFyHCTG0Lnf3fBcHXY297GHeV3M/cWefc43cJ/d7QuyrnHDi42Cfcu+j/WFc3tYUB/l84L/qn5ja2o2rlNcxGH3RKvGrTJvbE7NrlfivoB7toGnT7h4IKtM19dHdOJOuEkX5+Shxu3xtoNP7jDzBr6C9KabWX7bv63En+Qji+P500G5cU1+Aa9n13f3VV9pVXZTzQtvIbV429XunyXd1L3aa/Mv/Bp2udd1L1sNqPZ7C+iIG0vrKcqR1OJXpWuv3bpxJpzmi/OHunE05Qfco71/eV9apNN1r2Ml9pjw2rWnaWa31k/5oDL7+0h9lf9KGruY568BqXKW8lsGoDcLiZxH64tTGyI2zS9h3WC38XXzqTJo23i4Oyo1YfjdaG1qvuv+ZyKe1MoFO1ghreBUTu8qIlX53+pP707mKM80F+B7Xd/fX3qFt1UXZD9pGbvOyaZ+j07GjR8dertnNr4MPYl3s1uNdVmsk16GjNZea1sIuDnrVOD4VdGcPTvdb92iXo9JODJT3D131Z6o39QtO1vquP0CZ+kR5tjPVSxt65bhKeS2DURubRYgyCbMwc3HuEvYd2Ago7bv4KJPNo3FyI5bfTd5T3X9fL9N6XpHxVhBvlfhpG/Edv1yLp/3xOBMncVCOx/eOt5F7h9iaR5RxKF/NweoBd9JnMbUp7sQpM7v5dbQuVs+LR/F16OQ6dJDvbXg0zsnYy5q7e3CVE6Z7sbqnQnnL7+1Jf1DmrKlfV7k3mfqTdpRrF+XY0/bKcZXyekbjn8U3LUzQhsBHm0a23EQ7iO3+irFrM+OzKaeNIv/ctKs4gE4fLNIUp/wcWBu+PlhbyNeFEn2uu+neEmtan8mVn8q9b2LVn1zL1N2t15NxUYYUW/tDdRTDy1Sf9lVPUpnqqTx5duygOUw73IlTZtBpPuReTPN9CvV8XeY6dHIdCu7ttKbkn/d+FQdQnwXPsdqDq3nCb7p/2JHun+6b4nKd90p13Lbqj68L1VMfiYuyX1yv1sdpf4T2zjR2lLHSdjLPp+Mq5fWMxr+L0Degw2LVwpVYsL6wr6C+NpiUG0oQF2V8YqzqEHvaeFMcWCljuO+d8Zbvh/ujNcYn61lr29eN+0nTfZ/8pjUwrT3nan9hz3a4VjltIq8zcTIu9UXyedEDjO9qU+MlrvqPqOdtrcYG9MHH41yNXUxjU9/gNE6ZWcnXh7haz1doPbimdiDXoSDGqg6xc92v4sBKGcN9pzifDnOS93WaQ9AamMq0viS/z1MbXE/34yQn0A+JdrJfxEVex7nTH6BPaNo7KNf0ZJvazHm+GlcpX8NoLKX8ZHhA5IPmX6IH11RWSinvwqtzbw/75b0ZjaWUn8rVT9L+BX3JKKW8O6/OvbvfYpTyHozGUko5B/Ulo5RSriFXSn3BKO/NaCzl/dBPjXaH4fx3rT04l1LK13OSe5ufS/ltjMZS3o+rl4zp38au/mO9Ukopr+Ek9zY/l/IbsYv8KUGKcg5oaNrcJAHg+ySViZX668PyL0D9yVgpf3P9VEbu12EvhT3z90qKf/Lc2cW587zgGYSmMsa1e34hbyv1yNh3PurL6TP3N4Oucu+JTynlpzEa/yQ0NCU2kmkmNvnrGnlCIPkir5c+pfxLuh5L+QN5erUXyOXK47lnsKPpuYEfSruze+6gZ/ennkP5MgD0XfaTttLn0bGjq7ZOnrm/mZM5OPEppfw0RuM+2U9l+VMclAmBJKmfSq18VkhTf0pZoUOFy9ep1vJKWm98snZd+dAv5V0gL2t9a49o31CmvI08h2u/+R4T+KG0O2pL+85B3tajoGnvIv9+1Vb6PDp2dNXWNC/5zBXSNIffjcYt+Tg1ppUoP/Hx9kopP43R+HdzrzYxSVqJmkTnLw+AMnHi05eM8i9B04NZZav1yLrNg0nXYnlXPKfroKj1z6f2UO4Z7GjaG4qTdmf33EGnz4sd9D/bIK7v75O20ufRsaOTcdE/9dHvTyJN/fhONM9aK7q3Ps8C3Z3vUspvYDT+TQi7RKVykl36IU8ISrJKOJNPKV9NrsEsW61HND0cS3lHlP/5zronx+tQ6/keac+ozmqf6BkwlQnFyOcJoFc8L9SGx8pn2Elb7vPM2NHpuBBtTc/cn8Y0rtU8TL7JiU8p5acxGv8mzV0iU8KYNn5qSoqTepArXwl65CVDax2t6pfyLnj+J3ez5hFl+tR31+4QqD00lYndc2fSo88LxgR8Z2z6LiZlW6lHx77S5Ks4u7Z+ArqPmSu1jtKOrsZ04lNK+WmMxn2yF1cPhCaN8tNA+YDzsqv1qAPJiW8pvxmkQ6Ff+4EcaR9oX6gswW9XDs8+U05RX2iHfmfck7bc55mxo6u2xG5+fhLqZ+Zarae0ozvzXUr5LYzGs2S280FNGuWngfIB52Wn61EPy93+KOU3w8GZn97rJ/j6vnrJ0HX+xF/gh6Yy8ewz5RS1Q19Rtoeu2kof9MjY0em4dvPz05jGtZqHyTc58Sml/DRG41ky2/mgVyYN6Tck1/JzQXdfMlhzadfhxG2lvBNa41r7fCI/SHs56Jkw7SPVT7vz7DPlDvrtw/RicNJW+jw69lWdid38CGnn8x1o/Sjfqu+vmu9Sym9gNJ4ls50POkkak1ZJCO36U8oV6JGXDB1IJK67Fss7w15A2i/67Z3vkbyGrLfSaq+h1TNl0vS8OCH76azkbaFXjD2vd+zmR0g/IT9pPqTVOHdl4sSnlPLTGI2lvB96QE+HilJKKaWU8kpGYynvgf80Tz9V8/JSSimllPIVjMZS3gP/Z079J06llFJKKd/FaCyllFJKKV8B+sn/jQk/kNN/vD+Vr0DU6w/0yh9GYynvw6TJj/9Wg992TIlfZVJ/K1JKKde8Iq/i53qH/wD8J49D8/0Vf1ShfBp2IblNi22VIKayXR10Z+Gt4jiTHt0c5f1AuxcC/bRGD7vVWvcYqtMXjfKuTMq8OunR3Ks95WJPqnwl7depvuR7eqU7z6Vyje7Hs3lV5wnZdP3b7xe6Otvc4VXxmGf07PzmfSufil1Ivri06afF60lkVeYLDD/s7ncFuto46aPFfbet8p6g00SHThK1EvErknopP5Fc31NePfE5AX+eD75P+T7tL2wo7RPy9bhoilu+jtM5n/Iq3/OMwbWfU34jp3NyyqvisRdfdXZ6ZazyW7ELlItCtly8SgZ6qHgSF0jJYUoUJ6CrjTP50Gdvj/5x7VotfmkaU/l93LmX6CRRa/2f+JbyG5nWd+bVE58Tpjgr8ENTmbPao5NthdRnwXOgkzmf7lmeMeRz554ohr8EK06uVex+VpjOCYqD8KW/HidjoNU6BMnbov7UNvge28nrnIxLc8L4skzlOa5VHyHvXflE7AJpUXDNdxaUNoL7cq3FhbIctGDxQ48sNDTFdiYf+q1NqOvcDKv+SN0Y74HrkbU0gQ/qGinvyrQXMq+e+Jxw5xmhvTeVOVPOB3Syx0HqPn8OdDLnurc531oflHNfV4fgFTrXEIfY+k4ZUjyV5bWvI8WSj659zVNP5e7j45Lkp7Y0T1Md9/P4gFZznHV0nftj1aaY9tTKV6Dsa/kk7ALpk0XBYmLRCvf1jY6fbzCHemi1+K84qZs+atMXNsrNUT4LJdDdOkBX622V5Et5J3IvrPLqlc8p1OE5opirw4vamMoEe3zlg7zP5es5mfNdXtUZA/F5dbBNiIn4rnYUw88yfM/ng9rW9eTD2NwnmcaGck6eaWuKJ6Y42RZQH7nNQRnnCrTqV/kE7ALxySLSAmRzsEB8kWjD6FobeJUc0LQpTkBXCzSlfruPNg+a+lk+A63VXB8C7dab1v7Vmizlt5Oa8mpq8rkL9YmDplytXJ52cbLHU3cPTuUe6NG8is3PD7u1sUJrgu9qS+uDeIq1k2Kh7Gf20W0u7zPKODov6Xpay2gaO8p4XraS+1E/bY7K0dSHCbTqV/kE7ALxqYWtTcMC8UWijZDKRK04+nxkoZ3UuxObvmjjP9Kf8rvRA2aVIK/WxVV5Ke/CyVr/yv3A8yQPbkB7KO2wO6yKq/Lyep65J1MZ62JaGyt0BuH71UvG1Qsnyv5w7f3RGUlxp+cOyjiq5zbiqk/ZjjPF87KrcYHmSXOzAj/6gVZtCuTjLp+GXSD/rsXDpy8klIuGcqTr3FQqv1q8CfK2J058ktPNVN6Lq/uOVmvJk30p785uL4gTn0chLjq1w8keRV/V5zKzm/OrezbVxX912J5Q3ue7ziZ6BhBH5xS+X8VF2d/sD/I+q021M/kAMTK2P7OQx3DQbo6vxgVXbSTet0fKyydgF8ivBQtXi5dFMy3WXJz4TBvoZKE7aLVxxJUPfctyNjJym5C6Md4D3Uet0d0aRNNawoa6JsqnsNoLzonPCeRj31vaq3ngAu3FtO9yuoNO+yx13z8HmuZc93I3v7qv8tHauLPudNjlu+orHs8DnVvkl+tO5ZB91rU/V/KsozF4HElx1Lb7CGIhj5lQNu0XOBmXwGeKQz9zzjUutzmrWOWTsIvVYmFhaXGxYHKhCS1yyqfNoM29qj+xksfI64R2tUklrrW5E2lVXn4PWnPSlPBybbiUhFc+d9ZyKb+Jk/X9qj3Avsw9lnFXkt9Ovu9XmnKD1GfBfV6ZV7k3rulwvEOHbL7rmaB7Sh88Ht+zX1yrHLw/9BXch9iKofj4yB8flG15Pxzsu3LwNiVft9kW4tpjgOYn25ric+1tOOrzqrx8CqOxlFJKKaVcwUvH9JL6Kog9vRB8FXpBeHRMeqHavRSVT2E0llJKKaUUh5/M+0/ndSD/qgP1V8dfwRj1G5upfAWiXn+DUf4wGksppZRSisPhOf/Z0Fe8AOi3AV8Vv5TvYTSWUkoppbwH+qm8NP3zoxOfE14Vp5Tfz2gs5b3gJ0Ekev1Hd6WUUj4TXgKuDv4nPie8Kk4pv5PBqAOZyw9n+rd6At/893eT8L3yQd7WSvnrQ2KnurGL1oXWc18ySjnnJK9ePS/yGvTccJ9JnudT1M/nwAmT8tl0+oy7yicrZb3dHPKJsn1Q/9Je9uieTmXixOeEV8Up5XcSBjYE8uRNcstkn+XIkyDyRIo/mhKikmjaAWVCTrSJvX2+X9Urn8XJWiql/OEkr54+L3LfKfbOJ0mf3TNlx0kclGNCPhfoqs8CPzSVncwhc5XjVJ/cVs7I9Tdx4nPCq+KU8juxCyVCT6QJPtOGYSN5EkSZgFebbZeApzjJiY+QdmMs7wk6XSelfDpX+0V5+yqXTnHyWTD5JJPPaR+cKY73h7JHn3Er1M+V/ar/lKcfffQXESHdmZOvADE+jRH5/AF9ZByuaU5l91h+j07jiFx/EzufbC/H5Zy0Vcr7YhdshKvNQPm0obT5dY1yk6/iZ11nipPQH3SSVKV/nYDL94Ou1lIp5Q9XefXkeQHTvsuD1+STTD707aSuM/n7WPh89Bm3IusKb/cK+qR+8XKxqif962ecpBeh6V5h8xclvqPsu6TxU+7jP40jcv1NrHyIiXJc6lty0lYp74tdoKukufLJTZ1+SrKeCLIs7YCu+gTEZSPLf5VcyudyupZKKX/Y5dXT/TT55cHrJNbK56Suk/58R3o2Zbm4esbtUBtpvxMDEO0zdz/9GTeN7erAzZhQnhPQ6hA/sYojTg7+Kx9s2ZddvJO2Snlf7OJkI6PTBOxik62S4ioBw6RdH2mDttAqwZTPBN15oJdS/jDlVXT1vICV/OA1KWOjaf+u7CtS+WxCp8+403bxQ2lHJ3MoFOfOeP8VUz8ZK3IbPlpbUj670dWYT+II+uHrb2Lls1P6wklbpbwvdsFGuNoMlE9JkQ3umwxdJQWRdZ07cZxu7JI8upZKKX/wvHryvIBp32V+Ptmbkw8HfnTnB0pTHId+fdcz7nQOhcbrL0U/FZTzw7yivNb9W91PtJvr0zgi19/EygdRlvYVJ22V8r7YhRLhLmHjM20YNpJvPLRLCo7ancruxHF2Mctn8uhaKqX8wfOqvu+eF4By3+XBa/JJJh/vzylTHIey73rGyX41h+K3v2Qwr7s5fPQlI8u/8iUD21Vd56StUt6XMLAZcsOCb9bcvFPiQ7uk4OCHprKTOGxib1v98WQmJPcvnwE6XZOlfDonefX0eZHlefCafJL04ftJveSkDvquZ9zJHIqpH4m08/kOsh+MB/m4GLuvA9ZF+gDazfVpHC93/4mVj8ZBedr9Wpy0Vcr7MhjZLGwKl28okgbXAt9MaOgkkU/yeit5f9QH16pt6V8n4PI95LpwrR4KpZTzvHr1vEBZT7HdZ1LGcVH/kT2Mrp5Np8+4SSfPr2z/ag4FfUC755f0r59xiHH6uPJ+0UeV635SB+U85pw5p3GE7mnanZ3PdL9WvidtlfK+jMZSSimllMdAuxeDUsonMBpLKaWUUh6jLxmllMFQSimllPI4fckopQyGUkoppZRSSnmG0VjKe6H/UG/1k7X8Dwf/9X80WUop70BzbymfTBjQ1a84J01/CaOUfw3rEukhNq1tHmqIhyHXfKI+7MonMynz/KQ+Cwo095ZS/pcBnbxkuI8SQx8u5SeT61awbnkQpq3ruXwyuV+mPH/iU0quE9HcW8q7E4ZVMnAmn0wW/CRCP8GQVolD6k8vyleCprU92blGbivlk5j2Reb5E58+Cwpq7i3lEwnDtOmTyYeHiD9Y+J4PktWDQ+qDpXwlKNctaw7p1/Wiv7Yvnw66yvMnPn0WFNTcW8onEgaUySBJH74jTxZo9dOqUv4FqA+6Us5AJ3m+z4JyBWruLeUTCQPKZJCk+ElVJgQ9bFAmkVL+BagPulLOSE15PtVnQZlAzb2lfCJhQCcvGVc+goTBg+dOnVK+gtUanOxcI7eV8klM+yI58RF9Fnwuq3s+2blGbiul/FbCMG365MQn6U8nyr9mtW75pxwcftLWf+JRPpnVfnFOfJI+Cz6P1Tpp7i3l3QnDKhk4Vz48PLKcpIHcJqQ+dMpXgqZ1y7pDHH647iGolD97oM+C8gpQc28pn0gYVvIEkdcJCUK/Fpe4XiUOqYmlvJpchy492MDX7G6tlvIpoF2ehyufPgs+l+beUspgKKWUUkoppZRnGI2llFJKKaWU8iijsZRSSimllFIeZTSWUkoppfxb9IcCJP67jcnvt4Gu/pundx17+SRGYynvQ//DwlJK+f1w6P6klwznncZePonBmG/PSItbh7WVchPoT9JNm2lld1byv05xwiTGeden/C54oUBaL1qPfdEoZc+kzNeT7hycxKTMvexZbIJnTe5j9OgzJeuRK/J5Jx8+0ZRH1L+0l+fRfZ/KvhtfD49wt/5PGnsp54RhSt58nzYDdjQlWkE8NG0OdLXJTnxOyDg6bPrD4MSn/C6mxIyt97SUPZkP+Y70wn7qc0LGWeVnjzs9f5DH2aG+TmW0i7I9vyavZB5Rn9xWXgfz/VMO2uh0rU3crf+Txl7KOWG4s/CnJD+V64GRfuiqrROfE6Y4uWlPfBgD16580AhpNT/l60F5T7lGbiul/Ce5dzyf3/E5IeOA517KpgMWPp5/pzgr8EMr+1Xe1ljdjz5OY5euYr4biPnUnKK8j8yJP1NXz1PwNZF4G4jr9Mm2kLc3lWecne7Gweb9fnTsd+awlO8lDCxOxKLNsgSfnS+bR4sdrTaZ25ITnxOmOGxK37QnPnzPDbwav3Qyl+X1aH3mQ3/10ltK+QtSPmSvTIecE58TPI7w3DvlXaAO0vUUZ0XWFd7uFfRJ/SKvrOpJn5ZzJM0R4/c54hopR+t6uteAfZpj7FdxlPcztuoA9fxadbDLJtBqrZ3EkeSnPq9irsauehknx1nKv2EwslhZzIgF7xvD0WJelRNDC3/aIIrvtuTE54SMw3ek/t3x6eb9HWTyFVyj1botpfzZI64p76UezY1ol3uzXOReXvlNqI2034kBiPZ5vjWn/CdotyaYsyznOs8KV2Uo71neX+qt4q5YPUMAna6TKc5U/5GxY7szh6V8L6PxD0qcuTm8HE2JVWW61sPgapMlk3JDnZBiXNnv1OSjxIWmOSk/B63BvE9ai9O6LaX8ASk/s1f0LPB9c+JzQipzL5qeFbmXV34TyuVpR3eeMYpz2u4ncTUvO03+0+GZe49WeV52dHJf6a/WsZSxAe3GdhUHZX36h9zmZTl22Cl9S/l+RuN/slrc2tzTA0WbJeWbHO02KZz4nPDqtkgWSiCv6F/5Gqb7wzVyWynlP5n2DrrK4elzwhTHIddOMXMvX8Vxsq6grel5t2L3HPx00O5+oDtrBd+8N698yaDc66xiA1qN7SQOyvqq5zYvm9YluhpXKf+O0fifrJLxLrmi3JgZB+0SEJz4nPBVbTFGNM1B+fdMiRlbk3Ipe6Z8mAfwE58TpjgOZVPM3MtXcRz80Mo+HSwnds/BTwft7sfdtTLlc5jayft70lbG0b2d1kL67sqmOOkD9G/1bFqN/WRcpfw7wsBC9mSpzTEtfJW5P7CRpkWfGw2tNqk48TnhFW3R/yxnXpDbhJTzU76PXHN89p6Ucg3yfKe95LYTnxNO6iA/pKkt38votG380FTG82uK5e2LqR+JtPN5R9Dufigf5/limmdYHbT1HFY93ROPu2rL70ke2DOug1/G8rKrOJLaV/+mtoAYHlOsxrWKU8r3EgYtZNcqSWgjZ+IkxqqOb8yVvO5KuaGuQLtkB1c+jDPnhuscv5BW5eV78Pu2u1+llL9Myrw76W5uBnSVn9m3xBbTXl7p5JmS7XNIy3w/jY0+oF1ekT4t96Cr+zrNM9eTr+77VEY7rqld5n93T72cT/qmuBlviqX7exIH5di59jac3djvzGEp38toLKWUUkoppZRHGY2llFJKKaWU8iijsZRSSimllFIeZTSW8pm86t+y9t/EllJKKeWzGY2lfCZ9ySillFJKeQVhWMn/skJeA3/dQH+lgcPVTjp8reR/YSFF3d1fYFgxKf9SCH8RApugLf21CIFy7MlK05zlXMmHT5Ttg/qX9lJKeRWpKfeulDn8Kmee5F7Y5cz0m8qybopy91/FgUnpN9mSlXKuSynl9zEa/yRGNJVJ/hAgIU4HX3zSV6CTBOw+tIGmeDsyjh4e3mfkiX3qO7rqs9jNocaR7fk1D7ycU/XJbaWU8mrQVe5Nn4lTn6vce5IzhXzzpcGZ2kh2cZCPS/ne+5M+Eyc+pZTyOxmNfxPmVCb5AZjE6tdil8jR3QRMO2h6sOzIOEB/9fCgbHqQ4OPjmuKswA+t7LuHG0xzRx+nsUtXMT8JXyuI+6g59XuN3eX3WyDum+4dSr+rOKf9QbnG3HYap5RnQL4Ofd2tfCaufCi7yr34oJP8pr2g/q7qyO+qfBUH+bjcf+UzceIjpFWffwrcz8x/Arvfb8bCtZT1shytYpdSfhqj8W9Sn8pQJl6up42vxDslRXQ3AV89OFZkHCBxKdnxOfU/52GKsyLrCm/3CvqkfjH2VT3p7ry8M1orzJ/WoeYSUZ51VutA0r1X7CkGTHFO+4NyjbntNE4pz4B8HWrdeY5Jn4krn9Weow6Szyr3JdTz/bBqW3vHx+NcxXEbMfDNPk71khMfIa36/FOY1gpozpWjVte+Hqb18dPHX0oRo/FP0kNTmeye+EkSmQhASWNKCuhOAp4S0CkeBzQ+JbcsF5ksV34TaiPtd2IAon3meprHMqN7x3etHc0fc6l770wPNEBpR6v7OMU57Q/KuG57ZFyl3AVpzWmd3dkD4spnVa51rrav2hG+B+gv1+kDuXeSqzipnBv5PDs/vxXmK+eEcfo8Tj4512ia21LKb2A0/kkGaCqTXUmaRAxTItgl8kkZIzUlY/U15b4pkpj3CU2x/UG385tQv9KO7iRNxTltt/xB947vuQ65/zpAONNDD1DO/2QTU5zT/qBdW4+Mq5S7pKa1PmnK4at9AqtyrXOt8ZOcKV9dK8a0J3LvTGW6nuIg9Rt/9h7yeO6zYtKd58NPxe+fbCjncCX5MH/SdB9LKT+Z0fh3Y09lbicZ6mAzJUYla080Ap0kYPkoiafPCR5ngthT/3MeruI4WVfQFqR9xW4Oyxo95Piec6g16/6yT+sA5X2fbGKKc9oftGvrkXGVchekNce6QjufFVc+qz1HHSQfSJ+EOJOm+Ll3nJM4KMd14pOc+PxW/N4yxryHaLo3E+Q16r/zfJXyfozGP5sYTWVpR55MnF0iR3cTMDpNSk7GSSibHmK05e1dxXHwQyv76WFwN4dlzSOH8dU6RnnfJ5uY4pz2B3lc1ZPtkXGVchfk6xDlmk6fiSsfyli3affciw+6WtuTj+q6DXLvOOgqDspxMQ4fy+STnPj8VpSrNNc5pzlfJ3jMqbyU8pMYjevEDGnXpp8OZ1eJ/G4CVry7SfmkDvIkOPUdnbaNH5rKSKxTrEzCsJtDIe18Pg2tS77nHDL/01xjn9Yxyns12cQU57Q/Xhcb10htPTKuUu6CfH1rrbktrydOfXzd5rqG3AdC9bRXvAwUK/fF1AacxkHfNT9Cyj7/ZHTfpjllLtGUK/lknDk3+CK3lVJ+KmFYKROn1wESyHQ4U+KdkuJKHgdlkuEa5UNjxxQnoY+0LRhT9nulnJ9J2b4eZq67cyiknc+noQcY33MOmfdp/azWMcr7N9nEFOe0P/JD2LEhtfXIuEq5C8r1zTXSGlvJ1/5KHpv1Sx3BOtaadmiXMpfa4vPOfsy9I07jTMo2VvL4K2Us953m5qeifLXKS9M95ZoyxjmV/abxl/LZjMZSSimllOfgZUkvDaWUT2M0llJKKaU8ztVvMUop785oLKWUUkq5j/5ZXV8wSvl0RmMpnwk6/dX+yT8DSB+uXf1nBKWUUkp5T0ZjKZ/JnYP/Iy8Zp2WllPLbIb+58rca+R99873/UXcp70QYVsq/hpF/fYNkwaGJ75lYUjpYpbCvfrWKHa3+6scVk9RfQXLDJqaEh676sNI0ZzlX8uETTQlX/Ut7+V60RqYysfM5qV/Kv8LzkeDa1+ykzE2TTnyQPw9S9GP1vNgxKcf56LNgmp/0oc8+/tSj4/qJ+DiYB+TzSLlfMy/pU0r5zYzGvwlhKpMyWXjiFPikr0CegHcJRmWewO+AvC36izLZe1Kc+o7yobFiN4caT7bn14w151R9clv5N3Bvrtbjzuekfin/CpS5jmtfs+mzyqt3fSbSh/poel7syDh8R5578/r0WcB1zg/yesS9Oz/vgObQ5zWRT85rKeW3Mhr/Jt6pTPIkmIlTTMlZoCm5ZhLy5ISmWFegTFz0Vw8EyqYDHz4+rinOitUcyn41jmnu6OOUpKVH5uZd8fWEuI+aU7/X2F1+vx3dN/lArpkTH7Ero5+UeazJr5SvAmWu49rX7OST6/pRnyR9fH+73xUZRzlBcSib9iV99n2YcSDrSl6Pdk7ioMzn0m/M85rnXd/lk/NRSvmtjMa/SW4qQ0rwShiZOMUusSBPJhlT4KPYWeeUqR4PAz0Q+Jz6n/MwxVmRdYW3ewV9Ur+Yn1U9aZrnT0XrifnTOvR1RHnWWa0DxVIdXfv9OPFxaGcqU18VJ/teyneAMtdx7Wt28qH8FT5J+mh/3c15Hoe6uQ/5Pu016iBdexz3yXFlP7n2+CjjaM+nXbo75n8N/V3Nq6M5/m3jK6WsGI1/N/tUJjtJQwk1E6dQspySBlISld8UgzZ04KLck/gp3hZofIqb5SIfECu/CbWR9jsxANE+457msczo3vFd60vz52vKwb5ag2nPtXjic1J2N04pXwHKPMW1r8P0Uc7zvfWIz4T7aD/nPjkhlTHQ1JeTZwHXOT98YpOdON7mFGdn/01ozhDj3z2/dE99XZRSfjuj8U9yQ1OZ7J4UMnEK+UzJJTUlVNXXtZKWJyL1NeXxUpnw0NS+2pPvym9C/Uo7uvNwVJzTdssfdO/4nuuQ++9rSGCf7g3K+cdPB4dTn5OyndK3lK8C5XrmOte8izLPq4/6oNyHqUfzodelH/QHqU9e7pw8C6b54ZM6iBjgY0NTeyv7b4Uxo7z3oPl5p/GWUmA0/tnsaCpzuw5KmTiFkseUWJCSihJ9+igxpaa2dqBdAqP9KWbOw1UcZzWHtOUPoit2c1jW6FDA95xDrVn3l31aByjvO35+H098TsrQ1IdSvpNpPXN9teaTr/ChD2jnv2JqC2nPEXvaf9RBukYZh+ucH33Xfj95yVC+mnLUb2Y1t9MclFLegdH4vxOqk3a0Sh67AzLyxIIyBspEu+vbCrRLYpT5w0HQn6sHwopVP2U/fYDs5rCsYX4R33MO9bB3f9lXD8G0c+1r5sTnpAzbqk4p3wVrMHMda9bXOLrKh1/lg3K/nZBxwPccZdP+y7Gfzo+XI+qlT8bhGrntHcixr2yllHdhNO6TXNp1mJsSxe6AjDy5ylc24k7JXn6nh3TwuCsy5tR3dBVH7OaQcU2xpjFN/Uiknc+noXXJ95xD5n+a69UDD5vX17319Xni4+A/lanf2Y+pv6V8FVq/Ws+5hwBlDku+ykf9uaqXnMRBvt+msePvtskH6TtMext524rrNiF5Gz8V+uj91Lh8XnMOSynvRhhW8oSHvA6sDmckDzQlEZSJ1BMR8bJcrNpbMbWV0EdiCtrIfq+U8zMp22eMtOGaxrSbQyHtfD4NPdD5nnPIvPvDTuzWFXaJe6k1ctfHfVdl09pY+ZbyVbCGXblnUOa15NRnEnvEfTKO+jft5RWTvB0gT2AT7L0pt57Mj18DsXJcLspX45F+Q55nDK5pXNgmXa2XUspvYTSWUkoppZRSyqOMxlJKKaWUUkp5lNFYSimllFJKKY8yGksp6Df82+dSSimllJ/HaCzls+E/POQ/SpzKSimllFLKFXYhuU1/IcL/2sPJX97IOpAHt8mH9vSXN1Z/eUK6cwic5H/hA07HNcnHkdfwVeMqe9DuXqxA+ZdQYNoPpbwjd9b5bl9MSr+VfA+i7rvfw3S/TnJvKeWdsAvJEzsJAXmySB8O4sgP5CgTDNd+gJa83ioJTW3cAXl/aAd5W+hqXIJYKO0gfce4yh7p5F6IXKeO9kNfBMu7gzKHr9jti4yj3Om5Nn0mTnzKz0G6k3tLKe+GXSASgCcB2ZTc+ZweJFO9fCBkXcnrfdVhHGV/aEf9OR2XwB+lHaRXjUt6dOyfjHRyLwTyA5DQvaIM9X6UdwZlzpy42hfI47j/ymfixEdI3aP/Dukq9+pZKuU9ls39Vs9SnuE7n1LKd2MXSA8KrvnOptUGx8b1tHmVAHSNVMd9/CCP8sE0JSHQg+nRhwbK/tAX9ed0XFd2QK8cl/To2D8ZdHovVOZr1OGeqx7K9VTKO3G6xq/2hdvYg/jmHpvqJSc+QmrO/Hegq9zLd/lxjR9yH0n3XjFVx+vt4pRS/gV2gfSpZMDGFiqbEr02vpLJ5Me1P1wQn9hkV7vyEUoain8X5P3hO1JSynKR4xKq7zYh+3eMq+y5cy8AH62JXRn1Fa+UdwRNOTG52hepae+hq7ZOfMrPAfHJetCayNw73dN8tqJcM8jrET99prVYSvlu7ALxyebUBuXwy2bWhs7NLUgeSIflyY9r3/SITx20iZFJSDx7GE9pbF5+Mi6BL3KbkP07xlX2ID5P7gX21UNJ9XWNr+K5XynvAppyonOyL5Di4M8eQ57zJuUeRVf9KT8HxOcq97rd6+UaQnnf07aT1yulfDd2oQ2pTa4DF5tZGxrbdECjXPUBZWLg2g9x7k9MyjwJOUpI/mC6A8r+OKfjurKD2796XGXPnXtB2WqN4D9pilPKO4B2ORNO9gXKOCc+yYlP+TkgfedeZ+599UuGr6dSyk/BLpB/1ybm07+TLOQn2OC+yacDW/p4e7qm3pQsvvol43RcAn+Udkg7+qpxlT0or6d7oQeb2xyUD8PdGijlt4N2ORPQ1b5AGYc96Pl28klOfMrPAeV15l6U9/Rk/aQt11Mp5adgF8ivBZvZNzTyB8t0UFaikG3yQfoOOuh9xWEcZaJK0NW4hMaXdkj7s+OSHh37J4P8enUveECt1gd1pgeY7p2vmVLeBbTLmaf7IuOo3G15PXHiI6TmzH8H8usp9/Idaa1obbgPyvuetim27H5dSvlu7AL5tWAz+4YmEbCZBQ+aKZlTx5UbHvk1ECsTBSj5PPrQQJmokpNxreSxkdeBZ8YlPTr2TwalLe+F7oH7OPiu1s7qvpby21lJe+F0X0zKPbOS+6009UFqzvx3oLRN+ZL758r7eWrjfEF8F9fuU0r5bkZjKZ/D7rBUSimllFIeYTSW8hlc/RajlFJKKaU8wmgspZRSSimllEcZjaWUTwb137OXUkop5XFGYynlU+G/T+l/MFlKKaWU57ALyW3603D+H8autPPh0DL9dSnX5MNPU/kPcwU++RPW1BTnCuqs/uNf2qOc76mprZUUnzo7rdqS7o4NqJPt+nhP5znniLj4u43rlMYEK2XsXZwcS0p+K/kcopNx7eaQT5RzBsTJWD8Z5PMjsKGcKy9fzc+z90txtCbUpqM1zPeVpnGVUkop5Suwi+lBrIf6dLDQwSrtkHUUxw9hpz7eH8omn6s4V1BnGiPQPuV8v9MWfijtzjQegVZ9uoP6mPPo11M58n5JbvO5Ab5zYHQfvk/j2M3PnTjYs18CXc2h5PWncaHdHNJfryMf5LafDHOlA3+iOZjKT+bH7cjnO1mtDeKhKS59kB1d3fdSSimlfCV2gXhQ+0FJtumBvToIAPI60+Hgyoey1YEm+3jV1hXUV0wdgrwfio9O28IPpd3ZHbiQt/UI6sPVge50npHbGPfuXuzYzc+dOM/OobQal/q5m0OY+sG8TmtDuoq5Q/2ScpyyuZ+PcQJN/dXYKEPe79P5EYq181fMqQxN43B/lPNRSimllO/ELpAOEVzznUOSDiruC1cHAa8zHU6ufGh7Okxku+iqrSs0Vr4rvtrmk3K+o9O2sp8T1FvVR97WIzAmjWvFnXnO8XLtdfnu5Tt283MnzrNziHbjOplDQR3VI8aqnnQyvgnND21wrTlQ2yBp/Bqj6iS7/hJDsT0m3Jkf2N0vcXdteP8AeR9LKaWU8t3YBdInBw4e2jyohfsCNtVJkOpMB6ATHy93dFjSIcP9Vm1doXp8p64fnPh8pC380FQmFEPxHTSN/w4nMVY+0zzz6XOjdaI6slGOiDuNDa7m5zTOs3OI+FyN6ySGg+gLsVZ9fpapTzmfKO8NWo2F/jLuqzLtD5XtYk7s7pfIsTiq723mXGd5KaWUUr4bu0B8cojQQYIHNw/r6YG9Owikpvqp9JlswGEH6VCRmupcoYMLnzpQIcr0qe+uXVuUoalMeLtZNikPjVec1EGn88yn+kw5rOJrLuWb5SfzA1dx1B/105mU/UV8rsaF7sy7xrVbG8/g/XQ7125H2YfJBtRhjtMOak/XUzt35md3v8TV2qCv6u/U90l3+lhKKaWUZ7ELxKcOEXpw88CfDia7gwBSHeJMflc+2KaDQbaLrto6AWnsfq15kO20reznxO7AhdTWo9BH7/8E5afzrO/4U4/5uTq8yTftJ/PjrOI8O4dI36dxcT21u2LXn1eg+PTR7Vq7sqMc+2QDxreaJ+Zh0lfOz9XaUDkxpr6j1XhKKaWU8h3YBfLvekjzOT2wsXkdx+vrWoeSUx/KpsMLPu53FecU2vLY+u59uNMWfmgqE7sDF/K2HkF9yAOpg8/pPHs50py5PVnNw8n8OCv/Z+cQ5bWPS+3u5tDZ9edVoBxXzs/kM9n0cuI2B+XYvS19f+X85FgSxeAeoYyFcpyllFJK+U7sAvm14GE9PbB3BwHkdXQocNupjx9e5OOHCnQV5wQdWFSPT5QH7dO2VD/tzjQegaa4d+HAPMXyeUUn86zvgD/y+eG711Ec9xG7+bkTR2XuL9DVHCK/nsZ1Modi1x8h7Xx20Dek9tWm9xllfycbY1vNEfEpT7vaU/uvnh/ioKlMqM1pTaDVmEoppZTyHdgF8mvBw9of2CulTz7kuUY6eJz4cBDhECE4WOTh5CTOCVmHT+Sx8xqy3kpZD3YHrpWmQ9UV9E2HMsnjnM6zXwN+Hkd1XTnuldzvJI54dg6R14EcF1zNodj1R0g7nyu07qRpnq9s6qv7OIxvNe85R6+Yn5WmPmBD2nfOSlN/SimllPIVjMZSyiewe4kopZRSSnmc0VhKeXeufotRSimllPI4o7GUUkoppZRSHmU0llJKKaWUUsqjjMZSSjmH/7Yj1f/Wo5RSSvlkwrDS9BdcsKHVYWL6azPum9fAYYU6brtiipNMevQvzVyNi3/rTmyBb/4lnUneH+Kh6S/wKG7aV5z2J+eQcd5px7laGyfQdsrXxkq0vfNZjWnX5xT98HacVZxcMymNbaVVeysm+dg1v15HaM1MZRPI19RuLksppZTyCYThzsFAhxQ/+GWZH4w4hPg1yraoN8XbMcVJ0keHoDsHKTgdV5YjP4Shq/4wD9k/xXLbFeikP2mjzt35EZqnu/dSUJ+63h+++5yhV973XZ+Rx5Gv9y/LdmOn3qo+uhrXCRknx65rXxsCn8m+AqVtWr+llFJK+RTCgE4OODok6aDihyXqp20CZVscSu4eTKc4ySvaOhkXPlNM2vID10l/NMfeHuV3Dn93+oPcRjt+fYr6Pa2NU1DOT/KoT84zXPUZeRz55b04Hbv8pnJ0Na4Tpjg5djTdY5S2O2h80zik1dzsoO+rNZljIz7XUtbLcrSKXUoppZS7hAGdHHDw0QM56/Dg9of9iqmtPCicMMVJJp/TfooTf8qngwptI12f9odYisfB9ar95E5/8mDM9VT3CmKrHspxnkB978vESezJZ5rnqz6nbfUScRVHUG+qD7t6d5ji5NinefYxPILGtoohTWO/YjXvapPy3bX3adobj/SplFJKKRNhQCcHHB7QeoDzoPaDy2mMyS9jnXDSXvrwHWkMJ2SMiZVPHo7Sb9cfRD3m5e4hCJ32h0/a0Pzjszoo7qC+xvHI/RTEoC5iDDl22d2WpM9qnq/67HHoB5rm5nTsijHdT3Q1rhMyzjR29cP96PPUrxMUL+f3ldC/nHv673M9+eT9QNM9LKWUUsorCMOkfBDrIKFrDhRIBwt08vBeyQ8CJ6CrQ1mKNu4epNDVuNDUF82R2kzt+qPD4dUYJ1b1pv7wqXtLOdw9hKm+rtUOn+53B2IyPxlnUvY3Nc3zSZ9T05zeGbt8sy8w6e59gNRqjWEHvtNXfX8E+vlIX++gefWxoN39cslH+wpN96iUUkopzxAGdHWY5RAxSYcLP7TsQNkWMe4ecqY4yYnPFSfjonw6ZOlAo+s7/dkdSK+40x991z3g4DXV3YH/pLtxJtQvXaNX3PeTPiPFoQ9IZeLO2Hf3FJ2ujR2ncfBB9IWxPdP2aZvP4uua9nxdAJrmfUIvVt/V91JKKeUzCMPJgxblT/6og/z71U8HUbbFwSAPDFdMcZITnytOxoXP1H/G5YeeO/155iXjTn+8HFHPfU5Au7XxDBkHXc3hqc9Vn5HHQTk36HTsP+klQ31hPOiRdfbdMM/qK8p5Z+3ezSMecyovpZRSyh3CgHYHEx7E08M7H/b4TLH8MDCVc9C5eziY4iQnPiecjsuvNTd+eEGn/Znq3wGd9EffAX905yWDOidr4wTa9f4phvcHPXvfT/uccVQu292xy86n2wGdro0dd+JoXd+534nGdBVDmsZ+B/V5mnfmG2VfdB9oO+cGX+S2UkoppTxKGFbSw5rP1cGFh70/1HXwcnk5mh7006Fhx0oeO6+f4WpcHGC4FvjmgQqd9keHt0cPZaf98WvAD/+0r8D3dG1coX66MvZK3g7azfNpn6c4XCPWw2kcsbunK2WMK9Bu7I6PZSo/QWO66qc0jf0O9BWt+jztU64po+2p7Nk+lVJKKUWMxlJK+dnwMqOXhlJKKaX8NEZjKaX8XK5+i1FKKaWUf81oLKWUn4f+WVdfMEoppZSfzmj8ftCj//SBfzbhuopz4lNKKaWUUkp5lNH4/bzq4H/y77Q/7SUjX8LQ6X8QXEoppZRSyn0G43Qo/S2H8t/yH4Ou5Id//tIN4xGM65G/foO8nv49+ye8aEzjZPzMp65fNc+llFJKKUWEYTpk8f23HEjV/6nsJ8K8oqkM+b875z6guwdglDbmiLlK+7sh+ZzlSwZ6xTyXUkoppRQRBnTyQsEBjIOqNB1YEbF0kEb+AkAd1xQj20G7/hFjesk4aSvbkTLeydhPWb1kYF+N45n2QIfoaR6ldzlgSz5n/pLxlfNcSimllPK5hIGDFdodMnVI1U9/dZ2HMkl2/KYDHWCfDnXU8Z8y8x2t+keMVRti1VaicflhXLarsZ+yeslY9XHlf8pVf6XV/P42UK4ZrjX+r5rnUkoppZTPZjByCOPwhThs5YFzOphxjd1taHWYTVaHvUSHZB3yk6kfyUlbq8P46dhPWR1mEWVpzwPzHa7m7h1BfHJ/dI/8JQO9ep5LKaWUUspo/AMHLA5myA+mO3l9NB3gJqbDuyCG+iGtDsonB/5dWwJNcXZK3xO+8yWDMV+N+91AfPoLFmgeUF8ySimllFJezWj8T/Lgjk4Oq+jZlwxsSC8VflhMX8i+Tly9ZFCOpgMmOhn7KauXjFUfV/4noNP78S74XGlt+EvGV8xzKaWUUkoZjf9JHrg4mIH7TKDTQ+3qsJcxvvolA/su/unYT1kdZrFP7dC/Vd/L/ybnFvn97zyXUkoppXwFYeBg5T/B16HeD1wcwNMmu1+jZ18ysPshEB/0FS8ZOvDv+nw69lPU5lSGPK7uxfQblium+zghPdLGTwT59XT/0KvmuZRSSimlQBh0SHdNh24OZemXh3v07EsGBz21wyft7l4G1P+0O6u2dnK/k7FfsZKPibHTT0Ebjx58dXCexu1I73LARmnL+//KeS6llFJKKTAaSymllFJKKeVRRmMppZRSSimlPMpoLKWUUkoppZRHGY2llFJKKaWU8iijsZRSSimllFIeJQwr+V89ymvgLy75X+xZ6cTnVW2pXv4lqJT+MtRKtKe2TkgRP2OsJL9H+5xtMQdo+mtJ+mtKaS+llFJKKeU5RuPfw+lUJvnBdTr458vBimfbErs4gjgZT6DTPu/IOPQVeZvps+NOn6e2ePHI+VJMt5VSSimllPIaRuP+wC75wfWrXzJ2bYldHHHnwP4oGYf+Ij5XPjvu9Hlqa6o//XYFpKmt3whifkDarR3p9N6UUkoppZSJ0fj30DWVIR1mdRjl+qteMq7aErs4YjpwC/SKw2XGyf5PPjvu9HlqC5gvzRk++udWiTS19RuRNEeaHz7lw7y4TfM9rbFSSimllHLCaPxzKENTmewcVHVY5YDmhzJ0eoh+ti2xiyPuHNgfxeOsDqzuc8Vpn1dtCYQP8zjFekem+UA+93kNXCO3lVJKKaWUU0bj/pAluw61HPqnl4xJKneebUucHAwVZzpkT1od2Hek8gA7+aBVW3f6PLUlND87n3djGq/bfF25D9eTvZRSSimlnDAa/x5IpzK3czDmJ+N58Eenh9ln2xK7OOLqwH7a5x0eh/6inc8Vp31etSV2cd4VlPPsNs1JXzJKKaWUUl7JaPxzCENTWdoRB9yvfsnQdbYldnHE6YH9GTIOyv6mz447fUbT3MAuzruCcp7TNvlwjdxWSimllFJOGY37Q1ba9VPf73jJmNoSJwfDOwf2R8k4atNteb3jTp+ntrJsiiOknc9vAuVcpI21hPRbC83T6mWtlFJKKaVcEYaV/FCGvA488puMlR5pa9LU/u6gvdLdwybKtrlGOsiuNLV11eertsQujpB2Pr8JlPMz2TRnUpaXUkoppZQ7jMZSSimllFJKeZTRWEoppZRSSimPMhpLKaWUUkop5VFGYymllFJKKaU8wH/99/8POuw8cXkF5ckAAAAASUVORK5CYII=" alt="" />   8.6复制逻辑卷使用cplv指令复制逻辑卷。

常用参数
-e 指出目标逻辑卷存在,并且在复制逻辑卷过程中,不创建新的逻辑卷。如果目标逻辑卷比源逻辑卷容量小,则不复制额外的逻辑分区
-f 无须用户确认,直接复制一个已存在的逻辑卷
-v   volume Group 指定卷组,并且将复制逻辑卷到指定的卷组中,不是复制到源卷组中
-y   NewLogicalVolume 为创建新的逻辑卷设置名称
-Y   prefix 指定在建立新的逻辑卷的系统生成名时所有的前缀

 

常用指令
#cplv    testlv#lsvg  -l   testvg 复制逻辑卷testlv,并且在原有的testvg卷组中,自动创建一个新的逻辑卷,并且自动创建该逻辑卷的名称为fslv01
#cplv     -y   wanglinlv      testlv   复制testlv逻辑卷并且在原有的testvg卷组中,创建名称为wanglinlv的逻辑卷
#cplv   -v   rootvg   -y  wllv  testlv 将testlv复制到指定的rootvg卷组中,并且指定复制的逻辑卷名称为wllv
#smitty   cplv  

 8.7 创建逻辑卷副本,镜像逻辑卷创建逻辑卷时,可以镜像逻辑卷中的逻辑分区,就是将一个逻辑分区映射到同一卷组的多个物理分区中,这些物理分区互为镜像。每个逻辑分区将在磁盘上保存2~3个镜像分区。从而保证磁盘出错时数据不被损坏。通常每个镜像副本应该驻留在不同的物理磁盘中。逻辑卷可以被镜像,也可以不被镜像。  使用mklvcopy指令给逻辑卷做镜像。

mklvcopy指令常用参数
-a    position 设置内部物理卷分配策略(在物理卷上的逻辑分区的位置)。Position 变量可以是以下之一:

m
在每个物理卷的外部中间扇区内分配逻辑分区。这是缺省的位置。
c
在每个物理卷的中间扇区内分配逻辑分区。
e
在每个物理卷的外部边缘段内分配逻辑分区。
ie
在每个物理卷的内部边缘段内分配逻辑分区。
im
在每个物理卷的内部中间段内分配逻辑分区。
-e    range 设置内部物理卷分配策略(使用提供了最佳分配的卷扩展的物理卷数量)。Range 值由 UpperBound 变量限制(用 -u 标志设置),它可以是以下之一:

x
根据最大物理卷数量分配。
m
根据最小物理卷数量分配逻辑分区。这是 -e 标志的缺省值。
-k 新分区中的同步数据。
-m   mapfile 指定要分配的精确的物理分区。分区以 MapFile 参数中给定的顺序来使用。跳过文件中已使用的分区。所有属于副本的物理分区在分配下一个副本之前都被分配了。MapFile 格式是:

PVname:PPnum1[-PPnum2]
其中,PVname 是一个物理卷名(例如 hdisk0)。这是每个物理分区的一个记录或一定范围的连续物理分区。
PVname
物理卷的名称由系统指定。
PPnum
物理分区数量。
-s   strict 确定严格的分配策略。逻辑分区的副本可以分配是否共享相同的物理卷。Strict 变量由以下之一表示:

y
设置一个严格的分配策略,这样逻辑分区的副本不能共享相同的物理卷。
n
没有设置一个严格的分配策略,这样逻辑分区的副本就可以共享相同的物理卷。
s
设置一个超级严格的分配策略,这样为一个镜像分配的分区就无法与另一个镜像的分区共享相同的物理卷。

 

常用指令
#mklvcopy   
#mklvcopy  -s  n  testlv  2#lsvg   -l    testvg 给testlv创建一个副本
#mklvcopy  -s  n  testlv  3#lsvg   -l    testvg 给testlv创建两个副本
#smitty mklvcopy  

 8.8 删除逻辑卷副本rmlvcopy   <逻辑卷名称>      <副本数量>     <物理卷名称> #rmlvcopy    testlv  1   hdisk1    //删除testlv的逻辑卷副本,并指定该逻辑卷副本为1 #smitty   rmlvcopy  8.9 分离逻辑卷副本 使用splitlvcopy指令拆分逻辑卷。被分离出的逻辑卷可以以一个新建逻辑卷的方式独立存在。

splitlvcopy指令参数
-f 不需要用户确认,直接对逻辑卷副本进行分离
-y  NewLVname 指定从逻辑卷副本创建的新逻辑卷的名称
-Y   prefix  指定逻辑卷副本分离后,创建新逻辑卷名称的前缀

 

常用指令
#splitlvcopy     <原逻辑卷名称>      <逻辑卷副本数量>     <物理卷名称>
#lsvg   -l  testvg#lspv   -M   hdisk1#splitlvcopy    testlv    1 分离testlv的逻辑卷副本(本来有1个逻辑卷副本)。分离之后系统自动创建一个逻辑卷名称为fslv01
   
#splitlvcopy      -y   <新逻辑卷名称>   <原逻辑卷名称>      <逻辑卷副本数量>     <物理卷名称>
#splitlvcopy    -y   newlv   testlv   1  hdisk1  

 8.10 逻辑卷ODM库信息同步使用synclvodm指令同步逻辑卷ODM库信息

synclvodm指令参数
-P   保持逻辑卷中特殊文件的所有权限和许可。如果未设置此标志,逻辑卷特殊文件所有权限将设置未root,而组将设置未system
-v 显示synclvodm命令的详细输出

 

常用指令
#synclvodm   -v   -P   testvg 同步testvg卷组中所有逻辑卷的ODM库信息
#synclvodm   -v    -P   testvg   testlv   testlv2 同步指定逻辑卷testlv  和testlv2 的ODM库信息
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