RadFrac 模块中design specs 表项下各项与vary表项下各项的对应关系
本帖最后由 高天云 于 2014-1-12 13:28 编辑如图design specs表项下可能有两个或以上的设计规定,对应的vary表项下也有可能有两个以上的操作变量。按Aspen的帮助,vary项下的操作变量个数要小于等于设计规定的个数。现在的问题是,design specs项下的1的操作变量就是vary项下的1;design specs项下2的操作变量就是vary项下的2吗?因为design specs项下没有选择操作变量的选项。特别是,如果vary项目少于design specs项目,design specs设计规定的各个操作变量是如何自动选择的?会不会两个设计规定共用一个操作变量?还是多于操作变量的设计规定无效?
在V8.4中,这个含混不清的问题解决了。V8.4的Radfrac项下Design Spec和Vary都没有了,统一到Flowsheeting Options表单下的Design Specs项下去设定。谢天谢地! 学习一下相律吧,所有给定的参数应该符合该规律,尤其是HYSYS。 pdsnzk1972 发表于 2014-1-12 14:43
学习一下相律吧,所有给定的参数应该符合该规律,尤其是HYSYS。
我的问题是,design specs项下编号为1的设计规定,会不会使用vary项下编号为2的操作变量。相律解决的是几个方程几个未知数的问题。 一般情况下,Vary与Design spec是一一对应的,与解方程类似。
当然求解的结果是同时出来结果,没有先后顺序的。
但是standard算法可以支持Vary的个数小于Design Spec个数的求解。
这样的情况下,一个Vary会满足一个Design Spec,同时是另外一个design spec达到最优值作为结果。 楼上正解,vary必须满足Design Spec的要求 通常都是一一对应。建议设计规定也是一个个建立,先建立一个设计规定和操作变量,等这一组收敛后,再建立第二个设计规定和操作变量。 本帖最后由 高天云 于 2014-1-12 22:21 编辑
zxc_000 发表于 2014-1-12 21:21
通常都是一一对应。建议设计规定也是一个个建立,先建立一个设计规定和操作变量,等这一组收敛后,再建立第 ...
还是有点迷茫。举个例子说吧,要求塔顶轻组分含量99%,同时要求塔底重组分含量也达到99%。我先用DSTWU计算出初步的回流比和理论板数,在RadFrac中作为初值。然后依次建立两个设计规定,第一个是塔顶轻关键组分含量0.99,vary中的操作变量ID为1,操作变量设定为塔的回流比;第二个设计规定是塔底重关键组分含量0.99,vary中操作变量ID为2,操作变量设定为塔底出料量与塔进料量的比(bottoms to feed ratio)。运行是收敛的。现在的问题是,虽然第一个设计规定建立时,随后建立了vary中ID为1的操作变量,但在第一个设计规定的表中,没有任何地方让我们选择vary中的ID,怎么保证第一个设计规定没有操作vary中ID为2的操作变量?再进一步说,别人给你一个流程模拟,你怎么看出来第一个设计规定的操作变量是vary中ID为1而不是ID为2?还有,如果vary中只有ID为1的操作变量,第二个设计规定的操作变量是什么?更极端点,起初建立了三个设计规定和三个对应的Vary操作变量,运行后我将vary中间的操作变量删除,下次运行时,第一个设计规定用第一个操作变量,没问题;第二个设计规定不会用原第三个操作变量吧?因为第三个设计规定还在,它应该用现第二个(原第三个)操作变量才对。 本帖最后由 高天云 于 2014-1-12 23:12 编辑
@tdl522 tdl522 发表于 2014-1-12 15:23
一般情况下,Vary与Design spec是一一对应的,与解方程类似。
当然求解的结果是同时出来结果,没有先后顺 ...
当然,如果结果是收敛的,vary中所有的操作变量构成的解向量一定是使design specs中所有的设计规定同时得到满足。我的问题是,如果有两个设计规定,vary中只有一个操作变量(第二个求解收敛后被我删除了),vary中操作变量比设计规定数量少,再次迭代求解过程中,比如说再次求解第二个设计规定时,改变的操作变量是哪一个?还是第二个设计规定根本就不再求解了,因为没有操作变量可改变了? 高天云 发表于 2014-1-12 22:38
@tdl522
当然,如果结果是收敛的,vary中所有的操作变量构成的解向量一定是使design specs中所有的设计规 ...
这个和算法有关系了。
软件会给出一个最优值。
REACHED AN OPTIMUM VALUE. 高天云 发表于 2016-9-4 18:26
在V8.4中,这个含混不清的问题解决了。V8.4的Radfrac项下Design Spec和Vary都没有了,统一到Flowsheeting O ...
谁说8.4里RadFrac模块下没有Design Spec和Vary了? 对不起,确实还有。事实上调一个或几个操作变量应该使所有的设计规定都收敛,这中间不能有矛盾的操作变量。
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O0oW30YCHJti7X1nRW6zuGyQyOINxANnWKSz715whfNBdjokkxMXMmxkSSnDuH388+D5+pXwGPEAcRBBgmNVacbOucrOmS8KLGb4oK+nstxrQO1ncM4wIWiGyYEFpxyaWY/92HsEOIxDipgBAGz9mzCM2ajei/3IexD14jxcERR9s6J2s6q1WcaJ60B9Cl7eF6Ke4w42R9xzCZwwKRBWSV6xGRwwV/eSeu3rIVL3/tG/h2QwDP/UMbrnziOSy8/QvwVBgRhRE92CkFdVI6NCOUS7R1Xew5F3rbunWmbdaJ4yU6WdW0DsTWT7qVwpQlLBAuoIJGjERGERkV6fAJ7J21AJf9z6/ijq/fi0s+9xUceH8V9or84YPvYvjAKEZGhJwIfdD7Mkwp4RkIH4n2dfNQ60x4YP3j+EGPiOXdogKI0ObHjDd5h8ZBsDcmk0hWczFYIBimPODp3gzD5BQWCIZhHGGBYBjGEe6DcAFbzjGlDPdB5BkSBracY8oJjiBcwJZzTCmTTQQBEog1a9ZEb7nlFrENk4ofPLldvUvBqWj0hEonKZ000kdv+7zawERfgEZPqRSI9qnsnBHuiPrhj3aE1bI+n78jGraumwy5PJYm39emDNm3b1/0oYceip46dSoaiUSix44dix45cjR66NDh6MGDh6KvvTYY3RHaGQ0GX41ue3kg+puXtkW5ieEG06Qrcb2n2HIuC+SQbT1Yqh9N9V0I9IlzDTTDm7DOLWZzGsGkjmXDVFwbJiNYIFxQ+pZzftCE0aKH7fiKBhYIN5giiPxZzqWxi0uyo9MMobNW52uHKl3T02vcss44niUKsN1fbNUUz4tb3aWxv0v4jBa3LNqusym2ztYKL921iWWbl9V703Wj8w511tqcy822YuukayBz5TGammifWtSKaxf/ngJyLK/tFFe1tGGBcMHUWM4RTnZx4keZZEdHK6hwV6GnIWzki5Q4e5POFbesM6aVm3HePzaDlPbvahOfI/FYyWY29BlpernaT7plmQu1+G6DK411fQEEW9aKPaykujapMF03cWyaCt+IbodzZb5t8jVQK8QxQjW0zwAGaOp9zPBHXIVe0ZxrV45eJQwLRJbkzXJO4mAX52RHpwxh2rPtBEi1P9WEsvakqCED5Gc0mdOYP79EfLdWrT4iUhBb746tM+N0bVJhum7y2H40LFPfKelcLrZ1vAaWfbp6laj0ozfUAf01SxkWCBeYC3p+LefMWO3icm1Hl4KEzsIwxEecelJemykg42tQh9aOkIzohjrbEGpYZohPEUPRL6UZIuqlVFlZiVmzZsk0e/ZsYxv5L5MZU2E5J3Gwi3Oyo/MuQ4M/E5s6B5z2N3cWys8hc1OjPmOsPIsC1tbl0u7O8dqks9nLAy6ugXdZA9CzFmt7EI8sipjnn38e3/72t/Dd7z6IH/7wMfzmNy9g8Pc7sX//Psybe6HchgUiG/JqOUc42cWJtrmtHR2F433wmfIzb7cTDvvXtaIDLaiivMZB+GK1p9X+zozxGalZII8l+0xc2t05Xpt0Nnt5wPEa2EDNKV8XunztJeHD8b73vQ+LFy/GokWLcLmIiC+99FJcfPHFMp+iCYJHUrrg/vUbcc+q5RgVAhE9FwWEIJx78y1s+1k3nt5/EDd94DIs+fRSnFx8nQjdZgj59cjoIXJgD9ruXYMd1mdz2kK942z2UqrQHY/elcVp8WcdSUkiMD4+LpuqhG62EtTE2PnaLhYIN9z36AZ8dfUK7Dk4SlcTGPNgRAgABQoj9I96b21SeCZG8E//LNqlT2XiKFVkArFtm/hedm2kSXDjjcB556mFaQT1VzQC3TQQTWUVE1aBoCbGCy+8gIsuuggXXngh5s6dK9OcOXNQXV2N/W8fZIFww9RYzk1SIN55B9it5ovQKy1rXn89cXnHDqFmpsFfxcQtt6g3AhKTG25QC4J584Al6inrV1xhpIJi3CZuCdKt3+KN/KwCcejQIezbt09GC5R05yS9zhPXeHBXmAWiZKCCTAWaanOq1QlRA0jMebkmH7W9+K3lBVHriYa08Z4+N/XEk5CQoJjXlSlWgXjzzTcRCsVvkdGkLWLmzEpcd90SHP/jGAtEUUGFnISAXg8ejEcAOiLIBF2grbUuLdM6M7rwFCNWEbFGQ/TD1tGPG8HREQeJxdVXx4VjujZ7TFgF4sEHH8T3v/99LFiwQHZOUiclvadOyk996lOYOMWmtVOPjgRIBCjk37Mn+cdvh/WHbQ6zuXY0MEdSdF0paaHV1z0VWkT1NaZmjr7u0wBuYhQb9MPUQkCv6YSAfpBU8H2++A+TC39u0SKiBWPvXkNIUvXHaOGgvwUJB723RmMlgFUgCPKD0Hcvjh49hrOimUF+EPR64sRJFoicQQVfRwbUN0Cvdr3/uuanHxj92EgEijnULzeouaKbdS+/bLySgNihhYKacvQ3JAEpYqwCkYlhDAuEC44f24tnn+6VdzjPixzH+3e9gWsi5/Cegd8ZPyQrVPjpB0QRAb1yNFCa6KiD/sbU90Hv7Zor9LelKFC03+VrkQkGC0Se2dYSwPVH92PW1teA8H6Vq9CRAf04dM3CUcH0hqINEguKNEgwrJGGFozbbgOWLy/47yEbgeCh1qmgNulPfwo0NADnn48bO3+AWY89JcXhbOVMHLj+WuxsWI7H27+GR7/ThvV3fRLrL41i/Z5teLTnPqx/eA127tiqDmaFxjvo4cRGsvVGyATpv2CeUp0DYjMYKZl9J3KE9TPr85GHQi6/Tz6ujYYK/z/+I7BhAzA8bKRHHwVWrTLEgZoq9PtZvRqYPx+49Vbg4YedmyxFCEcQdmzcCPzsZ8Yf18TxhZfgws/XAZ/5GFD7EZEjx03KdRinid0ijYm8CZEnlkdHIugUv532B+wGSFkHRNFyPboCffmdoZkJVKiqBtEeVXMoxHLnUD5dnYzvjr5cDFGe5ECzXEJNEooy6LdEr2Yowrz7buCv/3rKbq9yBDEZSNW//nVg4UJgxYq4OFCz4b77ZO3wn/8s1v+jqB1qLxMrRkWimoDEQNQcY2J57F2xuBcnTu3HaGQPhne7uD+vJjn5Y54CBYTt8HID9UH87d9C1Lyi7hCVB0UX1NQgqGlCkQX93v7u7+z7sIoAFghqO5IgLF4M3HuvERbSH/Z73wMOHAC2bwfuucfocJRRgonxqEjHgJMUSYh1E8dwwnMcZ06eEfkejIxFMDpKQpIhatq1eap0sr1cKms5uUHCfrWdnaZ1arvJWr6VnR2e/fldQf0P1PSg5sjYmCEWS5eKCkVUMNTs+IiISKkJYo00Ckz5CoQWhuuuM5oUFOaR2m/dCuzaZbx3vONAzQpKQhhOikvoEe8nRnBi/AROj58VWkFRRQSeCePvnx3iB2tnL9e/Vk5/lnkiJYfktF/c8q0bPRbPBFF4JmX5JvYvNzu8tNfcJfRbI7F48kmj34L6MUhASBxIJIpIKMpPIKjEfvWrcWGgPwxFCPSHoqiB2oZOiKjAEAaxDw1xGBNRg0dFDmIdiYOHTGWEWFC0Iad6k1i4QoXaTvZy3hrRDKm3r/kJ2s8ftzvzNrdbPBNE4ZmU5ZvJqs1sJzed7fDSXfPJQJHpd75j/P7ahPJSpaSF4vbbUw+smwLKSyA2bzZCufvvN1Sc/iD0h6E+BsdoIZFREgbpLEXNDRKDCE5MkDiMGuJAzRApDiQmYgvqsMwUWRh8qI6VBRt7OfGjHhDvu2EYymQV7rpBnK/s7fCm4ppTRbVmTeLvUf9e12fiI5Ifykcg6OJrRaYogfoWKM/FvWnyfjAQhX5MiwNweswkDiJCidBllSIxHyPUOZUROvxVdw6c7OUU3uYBhEWpCFmrf9ov2IK16kdM/oiubdnYDs8Wx2ueS6jiooiWmrnUDKGIlzozKdmNzM0z5SEQ1KRobzcuPqkz9TNkM8otSsIwgtEDwxjetV2kLTg8uAV7dv0ar+56Fdt37cGWwYh4HcH2AxGMjEWFSIh9HDGF5PLWnLl9a9zVEBuo9SJR1WUan1DV4rMJvcV+ysadtmlEg6jXXcJ2eImkveZ5gCou6sikfgp6T1EE9ZlNsUhM/3EQFCVocaAeZOo5zpIH7r1H9j9SoY9QpECJhCBC0QKtoG5L0bQwWhcyzCb2urmTkWsoFDePaZgUIsopJrercoE61KlPgqIJGjfR06NWuCOrodavCIHon64CQRf2ppsM1SUlnoQ4lCp0K7A+1IFwTmzQWCAKhlkkSCBIKFzCA6WsUNOCxIFuWZaNOCTes68Xbey+IvVIZFxAA/bobgehf9dTwPQVCFJaul2k+x3KBnV7UvbuU8pF00JD4ww4eigYVNFR3xl1tNNIzClg+gqEHmhCdyxIJBhmOqAjYf37zjPTO4IgXNzGZJiiZ+5c43WKOr6nr0DQVFxiipSWYaYE7WROviNTwPQVCBrCSokiiQKORGOYnEH9DrpfTVeAeWb6CgRh7vXNwZh2spzb+NP7sKEnnt55u3TMP5gShu5a0LRwgkZaTlHTeXoLBN0r1lNqczDx5VdPbcCtty7GirrF+DSlm4CtIm/n9mfUFgyTB+j3S6MoaSwERcU0h2iKmN4DpQgSBRIHfXFpwFSWZqIb19+v3hkjJDUjNHRSCLxHTuAiPPIWI41D+JMbb8O1S4SSWKABTG014cTpzTSkt3dl4R2lmOKBxIEGSNHvlyZw0e+XxkRkAQ+UsoMuKgkftdnINYqmeZMxTJYsX3GdSNebXq/E6hWLRZqHVZSWzscq8fdcfXMEK6qH8YtHH1Z7JlK3MmBMhzbR39uFQKYzh5jpD9kR0GxOXbnRHKIsxSFbpr9AENReI+Wl2XHUliNrORqCTRfeBerGqYDeTdJyTnoMmO3l+tHrYmYhM42hioyiXmpWUARMzWQSBxKJKaY8BIKgnl+aHadnclKPMEUT9EfI9FYoTec2MxnLOau9XH8vugIrY6Mek+3UZK60RWtqqhX5taittcyMpCYKuUKrRabEoAqLpnWT/SF5QZhndGboV5JrykcgNNoLgjp66A9AYRy18SjRHyUjKIKgJIQha8s5L5Y1xL0FrM2LZDs1tQJBhGq6Rf4ABtoDCUYu8hjtPO+i5KDKStsf0i15qszMnhAFpPwEgqA/gHbv0UJBUQSFdeQyTE0Qu2cX5NhyzrusAejZJGp8cmayuDo72qn50bBMbUi2aLFmimiihOJWc0yRQzWHNqul5q72RdX2hy5czvJJeQqEhoRBCwX5UeqJMNSJSWEe/eHIns5kSZ5TyzlqZqAHm/o3iX8boMt95nZqdWjtCEm3JXKOCjUs4+ihmKHfljZ+MdvdkxCQcW0RCYOmvAVCQ0JBM+UopKM+CgrrSM0p9KNBVqTyIlX/8jlUvPEHsYMo9DmxnKNmBtBS3wIRFsQLtws7NSMKWYu1PXQIloeig0SBIgVqwpIoUB8DRQvUWU6dj+TtQI9XoEF9RSQMGhYIK9RHQR1D9EfTxhwkFkLpb3z2eVz4if+N6DXfwIlV63D4oV6MPP/UJCznjALuNzcbCEc7NRvImdnXhS5fO0/DLgao6UAPXaLogCoWHSnojnC63a6fuUKdj1kYv0wl03+gVK4Qqj/4rW/iQ7v34IITJ1WmwduVM/HSLA92nJ2BwRkzsX3mDJlPnYxEvi3n6I5H78ocPK+BcQ81EejuAz3Al0TAeuucKheKFO64o+AP8GXLuamCfhT0Y6CZdfRKYaQVqikoGqFH/9PglixHb6aF+isagW52jco/9HcmAaCmJwkCvVpvU5Eg0N+eZlvq30CRwAJRKLRg6MfAW2sRDf1gSCiuvtoQjUmZ2RhPnGoJ0lOk2OUp59Dfk/6ue/caQkB/U7t71jR4if6WN9xQdIJghQWiWKAOKPpR0Y8sFDJ+XE6PfKeQk35g9ENbtMh4T3n0Y2Pyi44A6PXgQUMQKNlFhAR1IpLAU3SgBb4IOxadYIEodnSt9Prr8UjDrlbSUHShayRtEKKjDi0kjDN0vQkSABJtEmu63qlEQKOjPRJtuubT4HqzQJQiOtqgH6wWD3qvf9Tp0LUaQa8LFhjvrT9os9iUInaFWgsAdQLrZh1Fak7RmhUSAbpG1E9EEZxuLkxT4WWBmI5oodDRhhYQNwXBiUwKA4nK7NlqIUdo27RU6MKfLVo4tQCYBbJMm2/ZCcTrQiB6WCAyoecXr+Dk2ClxMSEv3unTIolXIjI6ZiyrPHodE9sSZ86eka8/eqRJvuYcc7RhV6sSJC7m5VJD1/Aa3WdDmIWO+24cYYHIM93/8Qre9945aglSBOSruJDvvjseEwstFPoRfPT+6ad/haeeWGtkFAuZNGMybeq4QfejpCKTbRhXsEDkGRKIZ18QbWEFlf+JCaPwnDlzGh6RMTFxEmfPUORgqAPlnaK8s6ex+fEiEwimrMhGIEACsWbNmugtt9witmFS8YMnt6t3BuLCqncmxqLREZUilCJG+uhtn1cbaPqiAcO7LpYCfXpVwMjzd0TD1uVwR9QPf7RDrnAgk22yIV/HZaaEffv2RR966KHoqVOnxG8yEj127Fj0yJGj0UOHDkcPHjwUfe21weiO0M5oMPhqdNvLA9HfvLQtynMx3GCJtGk69nPBvXi4P4xv9b6JB/7zdfS9Omyso3/ID0K87HDsTKRBTtr3QQ+V7kdTfReEWCAqR0dalr3NGEj3+LtMtsmGfB2XKVpYIFzgkcU9TteG1/AvTx/Cc29X4tn9UXxv8Ay+++IR/OzJnVJMaB6nrPpF4TcaHJli8YZIWmaYqYEFwg2mCOKN18L40c6T8H3Ui8sXXATPzCjeOA584Y5rsOvtU/jNy0IkBB7aJ2N1IEs5MogJoqXKg9rOTssy2UoZtnNxh6nEp3kbFnSWbWi+hlrv8TSJtYTaplMb0+jja7I9rt1+TKnCAuECs7PDr34fwZxLPoBTY2fxxh9G8dLeCTz5+Svw2er34OdvimbF628b4kCMqdckjIIfL2D09Ow+BFTTY6C52bJsDSOM+Rg9DWFLM8WMKNRVPWjQTZk+SIMZA3H+wZUqP4Bgy1pTIc/yuP1r0eLrS7EfU0qwQGTJq0dn42NXz0fHZ9+Hx18/gQdWLsSf1czB4m8P4tC7p/Df78ySBYRExTmAMPdBZPGYfmkmE0B7qk6Bod0ImYWoXsQjMbt9cX7tUUf2dWJLaZE5meNKt+56SzTClCosEC4wF/TLZk/gR1sPYtfBMzh3/7W4u/Z9WPbgm9g3fByeg+cwB2cwIgqOc/QwlQSUfZ1KOavWbY4rOzKj6EYjNzGmASwQbjC5Q921ZD7eefMwfGt3IXxsHL2hCDb/17uoEIIw68A+3PTxi+ER70kjyLw2Lyjr/HiTwQZvNXxIs42VHBzX2zyAcEfctZspTVggsmECWHiNF1++oQKz3jmGP1s7hK/+8C14DkRQObwfK/58LrzXLJHikBpzH4S1kzATvGge6IOvpSp2jOQauw7rwh0QJ4ptE3/OhhOTOG7MjduDqhZf6mYKU/TwSEoX3L9+I+5ZtRyjQiBEFC2bHP/1chi/+N1+HHx7NhacN44bbngfaq71Gc0RFT1EDuxB271rsGPzesplmIKQzUhKjiBcQBeRGImMIhKJ4NjbEcy5+BKsWnodvhSowR1/dT0WfnARhkUkMfzOqHgdxcjIqBQKvS/DlBIcQbjggfWP4wc9vWrJBaqpEdr8mPGGYQoAT9ZiGMYRbmIwDJNTWCAYhnFECAR3njEMY4/nldcPR/t7HuI+iAwoWss5hskA7oPIMyQMH7xsPi7/wHwsXvR+maquWiBfr7riYly1+GJUV12Kaq+RrvN9SKYl1y7CoQM8opApPTwviwjiSY4gMoIt55hSJqvbnCwQmfPo5h1YvXSJWjIGP9GQ4gRo5KR6K9dMyLf45F2rEEoYSUneCuT1oKGZnUXi1kQ+D3IqN7tHTSe4iZFvLJOuSBxyZTknpzU0dqIwDRGLEQxbyzEKFggX5NNyztvcjkCwB5u4q4IpIlgg3GCKIPJjOacxavSmploRpSgrtwR7N/PsSlX798fXJ8wKTWE3Zxyf8uO2dsZMT0tEwdZyZQsLhAtybzkXZ6izDV3+BiyLhfVBhGq6RfRBTlOiwFa1wEfO1iIaiYr2SKjeVICpcLcB3WqdaKuodbSfs92ccXxaF7e1SzaTcTgGW8uVBSwQWZIby7m4HwR5J/RJm3uNHw1aLaS9WwArdSH0NqM9EETMOY4Kd7fa17wujd1c7PipYGu5soYFwgXmgp4by7l4J2VWnpS2DGF3SL2V5MJujq3lyhUWCDcUynJO2bv16kI41Im2LlNEIWr4Ht27qQxn5bps7OassLVcWcMCkQ05s5zLFMPeLVSvwnzZJ2COOPzwDRo1uUf2Veh1mdrN1WGlaJbEOynNsLVcOcMDpVxQnJZzdMehDTU8qIlJAw+UyjN0EQm2nGPKBY4gXFCclnMcQTCZwXMxGIZxhJsYDMPkFBYIhmEcYYFgGMYR7oNwAVvOMaUM90HkGRIGtpxjygmOIFzAlnNMKcO3OfNMfi3ngEBfnqdNs5VcWcNNjHxjmXRF4pAry7loXwBd9dqMJVeQCLGVHJM9LBAuyKflHOpWIoAQeFIkU0ywQLjBFEHk3HKuvzfRUcrW5k1s1qTzREqYeWm1gNNNGPMsTUtEkXAOGxu7zviMzbgxDFvNlRMsEC7IveWcyampdyWiMUcpUUAdrOLq1qk8sonralOFnQptFXoawmod9WXUYV1aK7k0NnaD4jPJ8wcQbFlriBRbzZUVLBBZkhvLOVV4ReH0d/UaBZBIZRUX82EwdXAqkxhXngyZ2Ni1qpXm5g9bzZUVLBAuMBf03FjOKUTh7O4IWVybbGzeqElQD5UfRodfbTqVsNVcWcEC4YY8Ws7RczF82o3ayeZtaBBBf43RDJFRg8wV2y9Dg9+ltVxaG7vUsNVcecACkQ15sZyrQ2vs6VoONm91rehAC6pouXEQvlgE4UXzQJ8QmPj2Rs2e3krO2cbOAbaaKyt4oJQLitNyjmEygwdK5Rm6iARbzjHlAkcQLihOyzmGyQyei8EwjCPcxGAYJiWVlZUYHx/H+eefjzlz5uCCC+bgwgsvxEUXXYgPfOAyfOjyD+KKKxbhqisXw+u9iiMIhikXKIJ46623MDg4KKOGTGCBYJgygQRi5syZUhxOi2ZEJiLBAuECtpxjShktEDNmzJApE7gPwgUkDGw5x5QTHEG4gC3nmFImmwgCJBBr1qyJ3nLLLVEmNT94crt6ZyDacOqdibFodESlCKWIkT562+fVBpq+aEAEJeJPEEuBPrVKrvNHO8Jq0TUu9u8LJHwGf7YnDXdE/ZP6zEy+2bdvX/TAgQPRQ4cORY8ePZpR4iaGGyyTrmg+Qs4s5+S8iFxbzqWB5lXUh+KfIRpGQ09VhlO5LeYzbGc3LWGBcEFeLefk7MqptJwbQmdbFwJ95kLtRXM3TRJT5jBM2cMC4QZTBJEXy7lAu30N7GgNR6SzgKOaXqyzrlAmM0nTu+XUcS1UKkroj5/fiC4on+3sygEWCBfk1XKOjGBs/dtEgXK0hrOzmpM7KWi9dJixsZwTaG+JJMzOUuIztgHd6tyQnhVsZ1cusEBkSU4t52QhqkGbuQbWpLKGS2M119NoiIdjQQsOCgmxw4+a2CHFZ+xWXplJtnQOsJ3dtIEFwgXmgp5TyzlChvYZFL6MIbspf9zL0opyoYo5Smmk6PhQbas5Q9gdUm/zAdvZFR0sEG7Io+WcUTDNNbcilTVcSqs5Pxq6B9AHpxrZi+Z268N6jKaBqN5NzlJB9GxS+zv1W1hhO7tpQ4UQbMYtObOcM/VBOD4SL5U1nJPVXJy6dcatS08tWdlZqFsnLfXr1b7klE39FQMJH8IP36BRo3tkv4I+N9vZlQOebbsPRzf/lEdSZkL5Wc7RHYc21PCzPKcFPBcjz1BnIsGWc0y5wBGEC8rPco4jiOlENhEECwTDlAncxGAYJqewQDAM4wgLBMMwjnAfhAvYco4pZbgPIs+QMLDlHFNOcAThAracY0qZrCznSCDYci4zcm85Z7Vom6zVnAMJtnIBcZZ05OlzpIIt6/IOW87lG8ukK5ozMDnLuSmAjFvkFIv4tPLd1qkTBYEGYZmmt7NlXVHCAuGCvFrO5YuhQQTNxjCiIDZnOKuSYVgg3GCKIHJuOZeEg/1agpWbnqpt1MZNTbWmPAUZsgRb0Jg05dtSgyctC0znik8ZtzlXwmeysZdLOge9prKsU+9tbekEtteA7eryAQuEC3JvOZcCW/s1UXDk1GnVXOiDyQsiiFBNt8i3Tqsmezg15dtVwbGzmlOrEs5FnymVvZwd6SzrCAdbOqdrwHZ1eYEFIktyYzmXAjv7NWnlZvKQqBd1cMwxyo+GZU4NePKNEAVHeTRkJhKprOZM50prL5ctDrZ0TteA7eryAguEC8wFffKWc17U+NVbjfzxK7s3R/u1QLzDkZKbqlIcs7vDj64kn7l05NlqzjU218DxejGTgQXCDTm1nPOi2idqwsa401P/2hYEAysTmggJ9mvKys3eYs6B/k5TuD+ETT1B+KWvHQmUqaYn23311iBDq7mU9nLpzpEFaa4B29XlFhaIbMiR5RzZwXWgBVViQ6r16kMdCOuIwNZ+zbByE/F1bF2y3ZuFumoM6nDcUyXb6YalnPakVOt6qV4242Q1ZyWNJZ7jOVJZ1qXC4RqwXV1e4JGULig/yzlmOsFzMfIMtXcJtpxjygWOIFxQfpZzzHSCLecYhnGEmxgMw+QUFgiGYRxhgWAYxhEWCIZhHCkbgTh+bC82/vQ+bOiJp3feLqBPA8OUAGUjEL96agNuvXUxVtQtxqcp3QRsFXk7tz+jtmAYxkpJ3uZ85pln8JnPfAYVFZnr28b196t3iQOWRmiQwjgNVdCTuT1yUBMN2f2TG2/DtUuEkjhCHgRVaAmqRX8HwgNqBmS20JDh+i7jWN1Aoxy6XACnJfJcKNS5mbxQNuMgHnnkESxatEiKRGVlpcpNDQnE8hXXqSUSCRq9pCZfjZM4iDQm8iZEnlgeHYmgcwPQ/oDD4CZZgAwfhNiESpHXOTQZxyYySjEewT/1fgZ0bn4O53SmrMZBzJkzB/39/Th9+rTKSU18Hia9GxWJ+h9IDIaFMIjlsXeFOJzF2IyZ+OOZGXjnyFEsvPwK2sEGETk0WsSB8ObCzs0POdmSYYqAkhWIP/3TP8Ull1yC3t5enDx5UuWmQEYJJsZFFDF+DDhJkQStm4Pnjt+Jx8Kfw/17/xc2ezpw+c2r5KZJpJr+rEmwRTP7E1BNbWenZkQP2oYtnmdyZzIds7az07TOsl3CsvHebBHX3xT/XHG7t1QWcALX34eZDpR0J+VNN92Eyy67DM8++6zKyQSKICgJYTgpvr6H3l+Aru1LbQ1oH9lgeEsmYTaCTUIUmpQ2bKIgJtmpJdqwGVOyzSQesxs9LrwVEu3o6tapz0Xn62oTnyudBVw234eZDpS0QBw7dgx79uzBxz/+cZWTgnHd5zBPvBcvYyJq8Ig0cQxv/PEvUxrQ9j1lIxLBwZjRSxJpbdgc7NRSQcf0d0Dv5m1uN3krpMNiRxfzTqCoIQPy8X2YkqBkBYKaFZs3b5Ydle9973tVbmpGSRikKxQ1KcTrRARjFZdnZECbgHcZGvwmF6VSgpoKsedkhNFhtb1jGBMlKxAkDh/72MdkEyMTRmK2b0IYxgxxODEBnJn4Y0YGtInEnZLibXEB3cWg5ZQ2bFlCxwy2YK065lBnm6n2d2HtZn5OhuxLkbmpycf3YUqCkhWIq666Ch/+8IfVUgZESRhGMHpgGMO7tou0BYcHt+Dt4WBGBrRJ1K2LuUTrzjlPI7BMFppUNmzZIo4p2vfavq0RDaYmRjr7OBN1rXGbu8ZB+GIRRCoLuHx8H6YUKMlxEFu3bpUdlG544N57MCI0IiKaGOQGNSt6vsx/9/hxtH3zPtT+2whOzT0fr/1fL3b+9zju+u4wKsZOofL1Yaxvr8Zn65fI7YsGaipUDaI96TkYDGMPG8ZMgq//exAPPncC7738vcDp0zjw+ihmjYxgxafOx4+/c7vaqnigW5XS5HayIzeZsoENYybBd77kx5N3L8SKBUdwc8U4/v66KL7/9auKSBwSHy1X3xVAH4sDk2c4gmCYMoEjCIZhcgoLBMMwjrBAMAzjCAsEwzCOVJTL857Yco5h3FM2EQRbzjGMe0pSIMhy7ty5c2opMzwTwJYn92DjhmFsofScyPMAwdDv8ejD92P9w20qrcGj3zNed+7Yqva2wfQ0ae2zIEc3JvgyWEi3viBYfB9iUH583AWlpBHY6SjK78u4QQhE6TUy3nrrLTz99NMZu0lpyHJu+YrrTa9XYvWKxSLNwypKS+dj1a3A6psjWFE9jF88+rDa0wL98GMzIskfoQa7qfB4mzEQTWHZlm590aH8IZTPQ1e9EkJHLGJTct+XsVKyTYyCWs6ZZ0QSoiBM3mquyGGfh7KkZAWioJZzVFiCLWhMip3jNehQJ1m8mUL0JBs39d7Jqk2G5zrfbC+XSLJ9nMx1cezdKjMNNIXc3wDtO+Peti4335eZWkq6k7JwlnNk0RZGQ0+V/EHbtc29zQNGaC6t3ALos7WpdrJqE4UpQ3u5ZPs4tSIHx5bHoMJOBbdXHMs098O9bR2Ri8/ETCUlLRAFtZwjD4YB8YNWPgl2IkH0N1FnhdOUbAerNjf2co72cTk4ti7s4jv6u3pVYVa4ta2T5OIzMVNJyQpEQS3nzHib0d3hR5ed/5woRPXoy98zLhI6S/NoHye/YwhtOjyZqvMyBadkBaKglnP99IAc9R5D2NQThD/pYRYibJbBQxbqkNJezkS29nGZHNsC1eq+lkbje2dz3lRk+ZmY/FOyAlFQy7m6agzqtrmnCi2+viSbempadIn/6uU2ItV2OrtgJ5HKXs6Eo31cKjI8dhJ1aO0AWhrF98jKti4V2X4mJt94tu4+FH3qp//GlnPFbDlHIX052cuV2/edIrKynCtFgcgHxWw5V272cmynlx/YMGYSFJflXLnZy7GdXrHCEQTDlAkcQTAMk1NYIBiGcYQFgmEYR1ggGIZxpGwEgi3nGMY9ZSMQbDnHMO6pKEFDqSKwnCNvg/h9e0quRha7phDns/NjUJ/D4eSGB0Y2Pg5O5zNj2kZ6R7BfxFRQkhFEwS3nJGoqtPI2cG3H5hrT+eQU83Tnyxd++ENm3wlNP9a2THbWVoawld2UUbJNjIJazlkxextMBTT7sYD2bz4f0LPJcnJynAqQNQ4znShZgSio5ZyVrOzYBDJU1tu6iAhkYWyP1aD2tnOJw5fj2Q7nNOWns6GraaWp39oNihDnaguho3WlWlYknMvSLEp1vrTXxRyNqfdsZZcXSrqTsnCWc8Rk7djED7uqBw2xZgrihiy2mM5n8ZmwtZ3rXyunoRv5UWVa43ROyndj+UbTursQ88ghTwjEBdIg8ZhGs8hUqB3P5/a6EGxlly9KWiAKazk3STs2sllLKPQivhgUBcGx9jT3QdSgzVwT2p3PWyM+V72lNnU6p3vLt7pWUeDbDI+L/rWiELZbJlfJcwWwUuuYtxntgSDodCnP5/QZUyKuDVvZ5YWSFYjispzL1o4tEH+2BiWq5mUHnM5z8EPwLkODXxc2h/Op43SjURa0eHhvc85soM8gauRN/Z1oC8ULYW7I0WdkJk3JCkRBLecsZGXHJjsauzIIn22Qx/VDutylOR+5a4eFaoSoSnU6Z1aWb140t/vQUt8CNCxLjB4Ida54M0QISZeKKFKdbzLXxUpW34sxU7ICUVDLuSSysWOrwzrRPBEZqnmg850whd2yja5u8zmdL9bs8KCqxYd2Y2OHc2Zp+Ubn9gfUsa0Y5yLHb3ke+Zl1RJTqfG6vSyqy/F5MDM/WXYeiT/2MLeeK2nKOyQ3UHCtjK7vsLOdKUCDyQTFbzjG5odyt7NgwZhIUl+UckxvYym6ycATBMGUCRxAMw+QUFgiGYRxhgWAYxhEWCIZhHCkbgWDLOYZxT9kIBFvOMYx7SvI2J1nO0SStiorM9W3j+vvVu0SPvRGa9j0uLoScwEV45AQhum/+JzfehmuXpB6xKQffoC8HE4r60eRpQ40eQp0pcnSgaeg1wzhQNiMpH3nkESxatEiKRGVlpcpNDQkEWc0ZkEjo6d8CaSYj0pjImxB5Ynl0JILODUD7A48Z29hBhZPmPyCEmu7JFtAsBYJhMqSsxkEUg+Xc0KYeoKEVrQ02FmwMMw0oWYEovOXcEKQ+LPPCu0wqhDRPMaBowNkGzd4iTmMMD07IppmZtWTOYmcjp84lD+9gM8cwWVLSnZQFtZwz26xp85SEICLoYIMGe4u4GOSzEEBXzEhBSEBvFwLk2GRrI2ci3XqGcUlJC0QhLeeM5oU2SvGCgogW7UwicbBBI9JZ0tH2MRu7fvRqxyY7Gzkz6dYzjEsqSvC5OZLCWs4Zz4AImkxNquiZEFZvSjucLOISIAMaw8aOXJBCWogcbeQU6dYzjEtKNoIoqOWctLnvQFiF8kaiwm6yWHMiQ0s6o19jLdaqfg4zCTZyNqRbzzCZUrICUUjLOeoT8Cf5MFIzw5/Qd2CLoyWdBRENtPu60OWLP/8i3jQx28iZSLeeYVzi+e2uQ9Gn2XKuKC3n6G5H70rubGRyQ1YDpUpRIPJB0VnOyUFYQDc7IDE5gg1jJkHxWM6psQw0fLqbxYEpLBxBMEyZwBEEwzA5hQWCYRhHWCAYhnGEBYJhGEfKRiDYco5h3FM2AsGWcwzjnpK8zVk8lnM0ZqEKNE9LQvMzeGATU6SUzW3Ot956C08//XTGblIaspxbvuJ60+uVWL1isUjzsIrS0vlYdSuw+uYIVlQP4xePPqz2tIFGOnqqMNhumrDVDWziGZTMNKJkmxiFtZwTkUNjC3x9lnkS3mY087wJZhpRsgJRUMs5OU07gJWpxEBGGMbMSkpxbwYnOzpjiHWCh0PMak6QcLymmJkMHaupqTaeZ9qutrPTZEeXuM56DCd7PP259LrY57M9FjPdKOlOyoJazmlPB1tEoasyIgzZ9Ah3IFRvKqi2dnQprObk8cjaXh2vD9JMxiCIUE23yF+HOst5u9FjcqxKfQx7ezyjj6WnIWysE8mImFIdi5lOlLRAFNJyDsFBo2a3Y2g3QjBFGOTtEAhiMLaDgx2dk9WcPJ4oxFWqxq7vEqfXB/PHDWVoO7/aR+BtbhfHVqQ5hu3nUZFSkq9EymMx04mSFYiCWs6RSW0m7lGucbCakwSUTZ1KWZlE5OIYmlweiylWSlYgCmo5p5sD9ZY+A9Eu76RlbzV8IriPCYjIb+tK02ehiFvNmRyh1PHShvG0XbAF2juXRCbWxMj0GGaUECbtk82xmJKkZAWikJZzkrp1qm9BhdmUGoFlUgTqsM68TrbXqY8gA6SFPlnNrTRtbxxPxPTxc9k60ort+gzhom0axZFiTYyMj2FGCOFAH3ymfYxdsjkWU4qw5VwRW85NGrrTUDWIdtmByZQ7bDk3CYrOci4HyAcLh3h0J2PAhjGToHgs5yZD4piF+q4A+lgcmEnAEQTDlAkcQTAMk1NYIBiGcYQFgmEYR1ggGIZxpGwEgi3nGMY9ZSMQbDnHMO5hy7msLOf60eSpj89zEPg7whiwznqcauTISRrWPRB/IjjDKMpmJOUjjzyCRYsWSZGorKxUuakhgSCrOQMSCT39WyDNZEQaE3kTIk8sj45E0LkBaH/gMWObBEgg2lATK4hKMAJ9PKuRKVrKahxEYS3nrBiTl/wxLweGmR6UrEAU1HLOjphHRCrrOIo0nO3daO6Ezo/PjlT79Mct3mjVUCfZzFmPobaNHdLOLs7BQo5hbCjpTsqCWs45kso6jnCydxNxyDptwNKHQFdbokVdG9Ct9qHp3I0gm7nkY8RxsIvrX4sWn2gKmfMYxoGSFoiCWs7Z4kcNqYCTdZzEwd6NoEhD1uyJHaByn24lMHIfk82c9RgaJ7s4b41oCtVbjGmZcuTIkSN4/vnnY+mFF17ASy+9hGAwiHffFU1uQckKREEt5+yQBdKHaqMUp7COc4DuQNRD2biF0eFX+bnG24wBcY5uEYNwE6O8mTdvHsbHx6UwvPjii9i2bRt27tyJCy+8EBdccIHcpmQForCWc1ZE21+6SceNWeLWcYjX9qkYGkRQO2VLsZG52eNkF6fwNg8gLFQolBR6MOUC3dGg6Nvn82HWrFm46KKL8IlPfAJXXnllbAhByQpEwS3nzK7O8pZn8kN02n1kHdee2ZiEulZ0oAVVdLzGQfgmHUE42MXFmjEeVLWYfC+ZsoQihaVLl+KKK65ATU0NqqurE4YOsOVcHi3n6K5E70ruCGSKg1TjICYmRDgtmD17tnzVeH47KATi52wYk3PLOepTaAS62dGJKRLYMGYS5M5yTo0zoCHP+s4Dw5QoHEEwTJnAEQTDMDmFBYJhGEcqEic/MwzDxPG8NHgo+szP/w13Ll+qshiGYQykQNz8kYvVIsMwjAb4/ySR/1q9W0bMAAAAAElFTkSuQmCC
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