zmq3612 发表于 2015-5-27 13:41:48

桥梁博士人群荷载


总体现浇箱梁纵向计算时,如何考虑人群荷载?
桥梁两侧分别设置人行道
假如是公路荷载 :
   人群集度公路桥梁通用规范如实填写, 人行道宽度填写两侧人行道总宽度, 人群荷载横向分布系数填1
假如是城市荷载 :

按另外一篇文章说到的, 人行道宽度填写单侧人行道宽度, 因为城市荷载要参照单侧人行道宽度计算人群集度,人群荷载横向分布系数填2
但是这个就是我疑问的来源,
假如说参照单侧人行道宽度计算人群集度,这个人群集度是桥博已经自动计算了,我就需要在人群集度里填0或者1,默认桥博计算的人群集度;然后只需要填写横向分布系数为2就可以了。
另外一种理解,人行道宽度填写单侧人行道宽度,横向分布系数为2,但是这个人群集度是要根据规范手动计算然后填写的人群集度里边。
最后附图桥博里使用阶段输入界面
data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAr0AAAECCAYAAADzUG/lAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAEOJSURBVHhe7Z1bjmTJcaYz610oLaD3UQuoDeQO6nEGhQE00sw0wR5qyCYIaAEE+r130BvgAnoNowsg8EmkOKoHanSBmFN/Mf/pv63Nr+cSHhH/BxjC3dzM3eO4ux2rqIiTj7/9/R+e//xHP3n45S8+fzDGGGOMMeYWefXyaowxxhhjzM1yWtL7p3/6py+lMWb8Sj49fWU2s3M36zK6plv2QMm3p8/MZstcjLlm4t5v1UvMnqHZ8ciI/ewclayP2X7hp1Kj1N7yM+ZoDkl6L7GxeRA5ttZL+lFmfMz1g3X/p3/6p5davrcgStRrvaQfZcbHmHsH50bP86pgjnrGGSdKQqIu1luovQrmoxKBTUZJb8wlOOw7vTwkpLTx4+EZOSDZwQNxbFLSg2xc2qpfrQ9zPfSu4x7rXeqj1jfaIrRVvz3mZ8y1EPd+iXgmarYZ2ZkqnbWafpRs3tSVyqA2h6zPSOZLSn1n0Da+kpG+jDmCU37INrvRL3FAsjF9UG+PnjVVm0vtAe9HY/6455XSuSydjZEzM9pHb98jc8hQ/9hXVo+gveUXydpLPtmYhPbRpja2MUdweNLLA5IdiNqG14Ol5R5qYyra/ygj8zHrMbunZvB+NGYfes8S0DNBvx4y25Z/T/9q09MfiT7aBqjT/tRWfaJOfSJZe8sHcCygturb048xR7B70rvHZo59jPTZY1uyGdWb62V2T6FcI/bZM07JZlRvzK0zeya0HeUMbde+Wn2Tmt0efZbKIKtHavaRzB/UfAD7ja/aFsvGnMkhn/TGDY16RmnTl+yVzJd+rcPUOz8AO7WPvub64Br2rCX3Rsmu1kfLl8Q+6JcBO7WvjW/MLaHnguegRDwTrTNTamcZrzVaffcQ/UCcS43auNrGPrXvGtGu5Kf6WAaoU1/qw5ijefzNx6T3LzqS3m+++eal9EOenp5eSt+ntrFHNn2PbXaYUI5EG6VHn9nUro3p5927dw8fPnx4qdWZ2Y+Ea1hab9JjV2rLfFGO1Prv0Wc23o/mEoycXzJyjnl+eGZYBq0zsbWdtHwjbIs2rTpRfckGlPorvRLUgepIqy3Tg562zMZxy5zBUNKLoJZRCnSzByMyaxv9WM/6m20Dr1+/fimZWb7++uvhpHd0P5LWekZqdq0+tD3asp71MdsGvB/N2YyeX9J7jrM9j3KJ0pmJZdJqJy1fpdZnq06yPvCqUBftYrmX2H8N7bvkF21Qz+bluGXOYDjp7Q1qrcOWtZcOTY2sD+riGKz3jh37yfzMPozur1F7EtewZ01rNi1/bS+NnfUBXST2k/kZcwlmz+OW+0pPmcT2jJo/afVdItq06oR6vAKWaavt6k/7HtSvROwfZDqg+mxeqJd8jTmai/8ZYmx+gkOQSautBvqn1ND+Yt8o6yFt9WVMCe9HY/ZDz5KWa/A8RWmBvnvs9mZmXH1flJo+o3Qtqc98W9cfPpe6jsaAw/4i2yqbGvNQycB8KaU6fFk31wnXUTl7XbkPKRmYD6VUP3vexqxGPEsqe8Mztzd6rktk4/b4gWhDv5Y/2krvF/qSL9rYXuvDmEtxsU96awdnL3oPHA8q7bWuB5d1c33UAvBZ61oaPwI7Sqx7PxrzHXH/H3Ee9MzNUvKHnpKR6dWn5Feix7fn/aK9dK2pz2zYd8nXmKM5JOltHRjSa7cXOGgjh40HVDl7zmYbXPPWuqF9ZH+M2JYY7QO23o/G/JHSeZg9l9l5zMYgtD/jDJbG4RwU6qjPylEUHSdrJ3E+tIWebXilP9uA6o05k4t/p5eHoEaPDanZoo1SQttKdjV/sxat9VZKtiVdyV6ptff0oW0lu5q/MbfE7HnoOSOwoZCaX7QdYdSvZM85aLvqeqVEjw0p2VEX23r6NGZvLp70GmOMMcYYczROeo0xxhhjzM3jpNcYY4wxxtw8TnqNMcYYY8zN46TXGGOMMcbcPE56jTHGGHM4o48pq9mjjaKovldujfieau9x9v23+qQoqu+Vvbm7pPeIizjLSnMxxhhjjgSPKdty32MiBEFfFEX1Kq22a0SvB+SS6DxK11b1Kq22PbnppPfSm2AE3TAqxhhjzDVSuqeV9C1mEyH0f0QCtQLxmlzqvcZ59HL2fJdOer/55pvvySi4kNlhgi7K2WBMXWiW8UoxxhhjrhW9n+l9raQnel+euUfTR32jjnKPxPdfq6seaD229UAf9Y06yhE8/ub3f3j+ix/95OGXv/j8RZWDpPPdu3cPHz58eNEcBxPcb7/99tMrefPmzafXp6enT6+j4CLGw7WFVn9ctOxAU1cqg1b/t8To/jpzP94zM//YvDW8z9rMnkef4/tj5L4W7481SvfOOF6t7drg/PUVaFnJ3qteg9gfiXUQ/WqU+qqNE9v2YrmkF+Mw2f3qq68+vZL3799/eoV+dB68gHiNjF5Y7aPkW1u8OIfMLvrcOqP7yzfLc9DzeI988cUXD5999pn3WYPZ8+hzfH+M3Nsy2577ZM2mx/9a4PzxCliO76n2PrVN+1P73j6zviI1mx7/rSyb9MaEl/z617/uugkddcGU0hiZvkfHeqnfW2Z0f/lmeQ6t83jr9Mabe2f2PPoc3x+99zfYEdpnvi2d9kNq/V0T8X2inL2n2vvs6SOrk+irtHTaD6n1twdLfae35waLGxBuRK9fv37R5OBixQuKeiaXAOPWFvTS8zPGGGO2ovcy3s8yXQneyyHZPTO710dgQ7kXWtdkD3jtr2ltbvrpDbyIvOh6cSkRLmAme4G+srFJbX7mOLaucfSv9adtW8bdOmdjjDkSvZ/xnpbpFMQ11atdFjuzPu4dXJPW/SFe5x6ufW3u7jm9LbiAmewJNgTFXA+6bioAe4TlEWb9wBZfY4xZEd9v1+Xa1+bmk15cyL0XaSuYj4qiC7/i3O8dXbNs/Uht7bjGeKXEuuqVkk1JfwSPj4/fkxGiL8UYY46CsboUk68ZxvvsvV3D+z17bZZKevEoMjyWjE9pyDjqhyVHJgkjYOFXmYsZg+sWXxXq9KDzsEcd9RFtU9uoOwIkqM/Pz9+T0aQ1+kNujaPP8NH9K2eOZYwZYzbe41zX/NBOuSVerfgZCx4ThOQ2kulqtBb1KDCmbpTSPHRDqQ39LzF3UyeumZaxXrqGcf1ow7JKSZeh7WofdeYy4NrHtd+To/uPYCzvJ7MCI3sftty3LMe6KYPrTOkB1/Ma1ma5rzfg0158ksunNKhQv+envFik0Qvcs0DsFxI3guqzTcI2vJq10DWL5RZqQ19KSZeh7WofdUcQP5XlJ7+j8GsNo58Sr0487zzrJdhOm1hfBbyn1eZk1kb3skqrrQTaR+Ia42BNbp3SdY3XknbUxWvTulaxvxawbclRLPmdXiS1ECa5muyOJLy9F270AuvCUDJKbVGvGyZuPG5Gcyy87luuta6VljPYrnaZrsWIT49NL0xYZxNefq0BcmuJr6LnPCO269nfm73W3pgesIdHJaK6VrtS0kd67ValdU1QpihZPepaqH3mW+qvd5zR+fSy9A/ZmOSOJrszHHWBe9Cx4zxQv+TczPfRxDEmkbpWrXVju9pluhrRnnIGswkr/W4R7IWjr/8ZY5TAuLrfjTHm2nh1m7cfY46BCQdeVUZhwkzJdNRnZLYqGbNzrXHrn9TuTWmNsC6ldauh/VGUlo5lFWOMuVVu/pFlxrTAjZ7JYG/yoUkC7bMy6xEmoDpuJiXYltnz9Qi2JrhOkL9bs1Gwl6JfXHO86p5DXXXsQ+3ja2nPGmPMtbPk0xuMWRUmBEwcmCwArWft8NXko1RXqYG+1QZlHe8SIKl1YpuzwvoYY8w98/jb3//h+c9/9JOHX/7i8xdVzjfffPPw7t27w79ba+6T0f21134sJSK1BCW2teolaBdfS5TaoQetMXvtFFznb7/99uGrr7560fzw01r9ji7bat/brfmvBp8a07PPetYns1FdbY1q/Wvfpf60nToQ/fiaUWqbPY++r5wDrrM5ltH7lzmW0no46TVLMLq/9tiPtZs7KLVDH1G7nn4BbdQ+timx36wfkPmCVnsGrnNMeu+JkaQXxDUCqutpBzWbCNvia6Sln/UHs+fR95Vz4Dk2x4C/LTASJ7wex1JbDye9ZglG99eW/YibNyjdwJXMNt78W3VSGjezj7ZqU+qHtNpHYHB20tu3z0prqbpavbR2Wb+EbfE10tLP+oPZ8+j7yjnc+zk+mtE44fU4ltp6+Ids5u7Ajbt0845ktqN1kvUFSjrVx3LmQ1rt5jhw3ZEcEpZ7X7N1Q1tpPekXyfSlvjOivjYHY4y5Fpz0GmPMjmjiizKlpw603EJ99bW3jx7/W014Swl/ixm/kk9PX5nN7NyNuXfuLuldKVg4cBlzm+yZJF464Vw94Z1NHI8GY1JivaQfZcbHmHvmppPeawoIGvhUjDHGlEFS3oqVJRuNtZRI1h51FAVjUmK9pFe0z6x/AJ9M34sfL7gWWA+vybEs/UM2jKk8PT29lPpBQNBgUgoQMeAcTZwXyOZ69rwuxej+usR+vEdwnd++fftSu09GfqByr8yexxG/VjwciZezsfUSMTkbc3QeuM76wylNrG71z4KfyR4/ZMOacC20bMaprceSSS/GAtgUyps3bz69ziS/YO+AVeoP+gzaql+pDEr93yKj++vM/XjPvH79+qV033if1Zk9jz1+Gk9r8bA3XtJO+yW9/feORWpjKtr/KLX54DpnTwtwcrUPW5PebB28NvNc1dMbuBm4IVSon7kRa9CJMkqPH8aKorT6QFv0MeZsEDQsTngvSRY/M2CTxdSoY1/sV6XElnisvjqWCttI1EfJ9MaYNst+p5f/AlKgw0OHe9gj0JWY9SPqn/WzJcAaY4z5DsTSeD9APZMa0U7r1EVK+hbaJ8uqUzKdMSZnqaS39F8wCj6yxkfXrU979wp0W6iNAV0tsa35GmOM6YexlvEU9Sg1MttMp2QxXuM6JUP7ZFl1xpg5bvrpDQwQDCwxeLBdiQFJZQTY6zjqz7YS6meMMeb6KMXv3vjO+0Tt3tO6lxhjvs8rPxzj+2hAitJLjz2CFcUYY8yxzCSIGqdVWm17wf6O6NuYe+SmP+kFCBSjge5omBRTFA1sK87dGGNWZK94qTFY47RKq60G+qfU0P5i3yjr+231ZdYGT2nA0xqIn9xwHI//+Ps/PP/XhR5Z1vpe7+ijQTQwZLC9ZZdR8sn0Pf3HufT43Aqj+wv2xph1OOqRZaQVD2vtPbF0JO722BC1LflFPeolYEf7+Foi3lc1wSJOsubZ+sgywnXxWmyjth5LJr18GD4mreCNgN7N1QoEoDdoZJR8Mn1JB7LxS33fKqP7y8+PNWY9Ru8PPeeecVLpia9KbzzlWC3bkfjcY1uziW1ZHdTGKCVZZh/2SnrNPlxV0guY0DDJJUyCe+fQE2xAT9BQaK9E32jTClI6V5ZVd+ucub+MMWuwx7nfO0729DcyZs0WbaRmw7ZSX635OMk6Fie9a1FbjyW/04uJQjBpFep7qQUBpdeOwD5KpNYedaWghlfUIcYYY36IxtI96OlvZMyaLdooJbStZFfzN8Z8x9I/ZGOSO5rsznDJoFELaqg7oBljjDHGbOPmn95gjDHGGGPMkt/pNfeH95cx94fP/TngOvMH4uYYSt8hzfB6HE9pPR5/9zHp/TMnvebCeH8Zc3/43J+Dn3ZzDr372OtxDmnS6096zQocvb9qv27WHwqqzcwPCOMYcdxWvYcZH2NWxPeVc8B1Nscyso+9HsdTWo/H3/3+P57/7Ed/6aTXXJSzk17UyZFJZzZurU5qY7CtZmPMNeD7yjngOuMRWeYYvvjii+GvN3g9jqO2Hk56zRKcnfSS0cRxiz3KNWK/PXMenY8xK+H7yjkwyfJzYY/Bz+ldi/pzepM/R2jMrYCkkMmmlnuhj/pGHUVRHctMTvFK0foMs37G3BvxjJKSvsSoPdgydmYzMwdjzB0+smylYOHAdTxZconrTgFap07J+oj1SMkm2sa6wrZsfpnOmHtk1f0fz6fWS/pRZnyMuWduOum9poCggU/F7E9MQrPyEWTrS6nBeencVKd6Y+4N7P/WGYrEsxfriraxPeooSjyfWi/pFe0z6x/AJ9MbY3KWTnrxvReVUUoBgQFE5WwwpgY5lvFKMfvA9dV1zq5/zz6ADWUGXVstKz1jzI5vzDWiZyLb+7Xzqz4s8+zx/MW6Etu0HqVEqa3lw3YtR2p9tHj01xuXAuvhNTmWx9/98x+e/+zztR5ZxgQ3/rrxzZs3n16fnp4+vY7CYLcHDKIk65c2sU3nUSqDWL9lRvdX7R9BcX/oOmg5o7YGI20EeoC2kn3NV/Wsx9fIzD8QjdnKzP2h59xn+7xXp5TaW35E7Xp9CO3xWkP7H6U2H1xn/eGUJlbPz88vJTPLHj9kw5pwLbRsxqmtx3JJLzcDiL9sfP/+/adX6EfnUQs6I8ELsC8l6rSetSmZXfS5dUb3F+0ztA9ex+x69lzvmk2rjahNCfUlpfFUH22AH3xuzubrr7++eNILSnrANry2aI1XGyfSY1uyGdWX4H013lOdXO3D1qQ3WwevzTxXmfTGw0l6N9doUBgh61t1rXYSdaxntrfO6P4atW9d/9I1jzaRUf9WWem1L/kbcxaz94dZv54zE9lyTuDbojQf0Bo3zq02HuzUPvpmlO6rTqz2wUnvWtTWY6nv9JYOpoI3gjfU+jSLgUFBPZNRWgGmB4xb62fL/MxxYM0oZ9HaK8bcE1vOQxZPe2KsnnuOnemUbJ7QRcnQPllWnTFmjpt+egMDBANLDB5sV2JAUimBtqyvEi372vzM/dHaB94n5l4YjbVA4/eZZ6U0FvSUGnyvnHvGzPUw5p65u+f0ttCAFCVjNujAj2LOZ2TddJ1YjvVeen2hx/yy9pn9Zsy1wzMxCnyiH88ez1esE9WrtNr2gv0d0bcx98irW384BgLFUUnCbN8MwhRFA9uRc79nRq+rrlVJIhhD15L0+lKPV/ZVE2NuGezx7KwoPTYEdpSsTlSv0mqr0Xtutb/YN8r6flt9GWP+yFKf9OJRU3gsGZ/SkDH6hfFeRoOGBpw9YTAz+xJvGJHSWvaucbRDnUJKfWW+CvupiTG3ShZrrzlG9pxdvD9KqQ5f1s11gx+s4YdrxD9iO44lv97wxRdffEpuI5muBgPD3mT9avCJwag0D+hppzb0z3yMMebeYKykRK4lXvbOEXaUWNf3yvooSKqYZGnZXA4mvhAnvMfx6mGxvY5Pe/FJLp/SoEL9np/yzgYN+KhE2C+EAYqoPrYBtuHVGGPuGcbJKCSLsQrjLWFd9ZnuDEbHg218r7X3XgJJVRRzebwWx/PqccHri6QWwiRXk92RhLc3GIwGDdhnEunVayDTMl5Hg6IxxtwTGksz0E6J9ZK06LEhNdueMbWtZFfzN8Z8x3Kf9CpMckeT3RkuGTRqQQ11BzRjjDHGmG34kWXGGGOMMebmcdJrjDHGGGNunscP//cPz//lf/zk4Ze/+PxFlTP7N9KN6WF0f3k/GrMOs+fR5/gccJ3fvn37UjNHMPIje6/H8ZTWw0mvWYLR/eX9eN1g/cw2Vtr/s+fR5/gcfN6OZ/T+ZY6ltB5Oes0SjO4v78frBuv37bffvtTMKHiW+cgnS0czex59js/B5+1YRs+j1+NYauvx+OFfPia9/91Jr7kso/vL+/G6YdD/6quvXjRmBD63fJX9P3sefY7PweftWEbPo9fjWGrr4R+yGWOMMcaYm+dj0uu//mHum/jHP0b+GMietr19jYyZsdXfmFtg73NU66/U1jOHzKbHzxjzQ+7uk97RYLFqcHHQm0OvG8qssxzre4I/MlLqE/reP0JS66eHrf7GrMSRexl9ZwJa5yjaa72kH2XGx5h75tXCf5BtM3sHBA1OKpcmmxPE/BC9UaEM0XKs7w36jGuDemksrmWUVptSsinpL8Hj42MqxrTIztReaBzQcgTjxzbaU6/1kl7RM6llBT6ZvhefsbVw3DuepT/pxZe9VUYpBQQGEJUeGJQYoFg/G8xXx15lXtdCvD6t+l7oXmM51jO4pj1SQtvVPuouyfPz8/8X1s0+lPZWxojtWfB8UCLYu2fPm+PF14zS2aqdOT2TWo7U+ijh5Go9sB6Mf16b41gy6WWSi183qswkvxoQEJQYPKJEYKvBrBbQRmF/tX5LbdBxviVfkxOvF69xTfYm7juVHuKceueo74flTGduD6xr7/4CsF1pL3D+KmfND+NwrFjmXICWM2IfJSFRp/Warhf9x6W5PEx4iRPf41gu6dVkF4/zUKH+9evXL9b9ICgwWEbJGAloI2A89keJc1CbbH7QZXpCf/N94vXkNdZyrF8azkHXnOVYB6U56/thOdNdCg348QZg5sG+mFlX+HBPXQtHzFnPRSz3omvAPqKwjUR9lExvjGmz7Hd6s+fXQYeHDvcQg18pUFDfgwYvlLW+F7FPlPW9oM72bOwj5nRL7HlteK11fY4C43DuLMd6L5ivSo0eG2OOJO5t7MeR/Z7BPrbsbT0bWlZm+8/6Vp2S6YwxOUt90stPebOEl+CBw3jwcOvT3iygaeBQicQ2ljXQojwTeGd8InEuEc4XYn4Ir4teI5aztj3RcaL0ENd9dD/BPpNV8Ke8+4E9tWVt4du7L8+A5+TM/coxYxno2dEyyebKPlQysr5VZ4yZ46YfWcYAwcASgwfbI7FdyzFgsW+QtVFKoI1999Cy51xH+rxneJ3idTvi+ukYJSmhe6kkLTIflYzWvMx10bvuK8K9eOacufc5NqWHkl1vP3ifsKm9X9oYY/q46UeWbaEWaEpBS/VRMmYDFvwoZozZax7RfvA6sxajPhiHktVbZH6qM7dPXG+8Xlsc2TrnmbMLGxXVaZn1vYj9G2O28erhxrNeBAoGuFmOCDiz84KPiqJz3ON93wO8Trx2sb432m82zlHjkjgmyt4nZmV6z8QRe5ljo18K0XrWXgJ9Umpk/ROU9f22+jJrE5/W4K95HcdSX294enp6ePPmzcP79+9fND8E3+fF93o/fPjwotmHWtCIAWcrGqz2hIHQ5GTXnfXSa0apn9q1712XVj+A4/f0SVuFvllbhHbG3AK185DROh8zoE+VDJ47ziurw5f1UZBUMcnSsrkcTHwhTniP49XHS/xSXAc8oQHJbSTT1WBg2BsGn5mAk81J+4mBLLMH0NNObeif+Zjt1K4tr/0I7Kvlx75L4/f2o31on6vgYL8fXN9ZuE8uje5TSpxXz1xrNhyjBMet2fTQmiOBHSXW9X2wPgrOWRRzebwWx7PcD9nwaS8+yeVTGlSo3/NT3ixoMKhkwQT6KKOgX5UI+mRb7F/12dhsw6v5Ptn1yuA1Vqhr9cFrr/7qp+0qio6hNtBrW9aXQh+WWY99aD+RaG/MJeA+zPaj7vMM3fs10N46B60+RimNVyJ7H3vPyZhb5mPSu96/KpDUQpjkarI7kvD2BoOSHfQQBqaa9MI+o0R69RibdS3jdXRu94ZeRwV6Con1GpmvwvYoGSPt0S6WtR5ptZvrBGuqMaAUD6Ie9WvZD615juztzHa0Hqm1o41SQttKdjV/Y8x3LP3IMia5o8nuDLXAgnpLLoWOHedx6bkZYy4PYgCTWo0J+soyuKaE1xhjRrjp5/QaY4z5LsHtwQmvMeZWefz9v/7H83/+b3/58MtffP6iysFfS3v37t3hn7ia+2R0f3k/XjdYv7dv377UzAx7/75hC7Pn0ef4HHzejmfkPHo9jqe0Ho///G//8fyf/sJJr7kso/vL+/G6af0ZcdPHKvt/9jz6HJ+Dz9s59O5jr8c5ZOvhpNcsgZNeY64XJ71rg+tsjmX0/mWOpbQeTnrNEozuL+9HY9Zh9jz6HJ8DrvO33377UjN7g78tMPr1Bq/HcdTWw0mvWYLR/eX9aMw6zJ5Hn+NzwHVGkvXVV1+9aMye8O8IjNy/vB7HUVsPP73BGGPM3ZE9m7iXEVtQsu/pJ7MZHd8Y80ec9BaoBZWZgDMbpPYcq6evzGZ27sYYczSjcQ1l1lmO9T0o9V3TjzLjY8w98+rx4fGleFtoIOkVBc+qjLpeZv22EN+H1kv6UWZ8jDHmSHpitdqgzGcRsxzre1Dqu6ZXNE5rWYFPpjfG5Lxa748Qfwe+96IyggaSKKX2vUBfWSBi4FKJZO1RR1Hi+9B6Sa9on1n/AD6Z3hhjzqAUf3piU4x5rfqelPqujYk2tms5UuujxePjbX7oda1gPbwmx/LqecGsl0kuvuitMpP8bmFLMFFfBGMGrSiR2Kb1KCVKbS0ftms5UuvDGGNWIybDqLdkb9hnHCcKiTqt13S9OLlaD6zH88eEDOK1OY5Xv//3l9IiaLKLXzaqUL/lwc4IDmcmbhyPwUqlBto5z5ZthPYcpyQk6rRe0xljzFm04g7jbCTqUWdsZTnW9wRjx/6jsI1EfZRMPwKTK7MGTHiJE9/jePz7f/qP5//5k3UeWcakt/Qoj9FHgygMfK0AEQNkFkgj7FMD3Cyxj5E+e2xLNqP6PRndX2ftR3MMWD+zjZX2/+x57PVjDGrFopFYFW17fXvnAmADeuziXErEsXvmgeuc3VdjsmXm2PrIsmwdvDbz1Nbj8e//z8ek9y/XSHpLBzMyk/gyMIwEi1L7qB/qGaU+SvZKaV6gNjfQOz8AO7WPvnsxur/O2I/mOHjWzRyjD8M/mtnz2OM3En9q7WzDa4ueMXrnonbZ2LW+evQlG4XnzUnvMTjpXYu7T3prAaIWMEptPUEGzPSd0WNLG7VFORJtlB59yWYro/vrjP1ojqP3rJucmX/4H8nseezxG4k/tXa2xVdS0kd67YjaRZ9aX7NtGaXz5sRqH5z0rkVtPW7+Ob2toMDAce2U3iP0lBoaREv0BlhjjNkTxB7GJi33slfs0n5a8XIP2D9ejx7LmHtg6UeWbUUDVI0jglfv2AoDW5RW216wvyP6XpnZ97rlGh3hW+tzxseYFUAcpWg9gr2c6TNoy/0f60eCMSg19H1qGXCu1J0xb2NugaU+6X16enp48+bNw/v37180P6T3vxE0IGzlyICifTOwRWm11UD/lBraX+wbZfhT1+prZa5x7nHOXA9F14eU3us1XgNjZsnOBuul14xSP6PnCT4qGeiTUqrPjG3WBF9jwNcZiL/acBxLfr0BP9JAchvJdCVKwaRELfiM9jXjcxSYh0oG5ksp1eHL+jVTeh98vyqRrD3qKJGsPeookWzOcS2ztc38UM9sVwCBXsUYhXsZr2fv61r/2Tkr0TtH2FFiXefC+ih6xnze1oCJL8QJ73Esl/Ti0158kgtBkqtC/eiPJbbA4LI3s8FqhN65w44S63sE2NXg+wF8f5lEYpvWo0Rim9aj1MB8W0JYLr0S1CmXgoFexTdio5TOCfZt7dzU2pTsDFDX6gPtmX+LUZ9sLr3vT4lnDWIuj9fieJb8i2xIaiFMcjXZvYaEt9dvtv9ZLhVgV4Xvj9dFpQbaeR1atpFZX/rgNZajkFgHquNcWI+2xlwDo/u2ZM+zoO2xXqNkW/OnT8uGlOxq/saY73j18d8WL8X1YJK7Z7K7R3DYM8D09DUyXs0WbZQS2layq/mvTEwy+T7wGqWEJq2jbPFV+D7wGiUCHcfEa2azAv50wxhjzNHc/CPLjCFZ0sdkMUqNaKd16kpEO61Tp5Ta8F6iROAT9aizP5Zr0PZs/L02Y4wxe+Ok19wVTAKZyKEepUZmm+kyMrtMp5T0TEZVIvRDm/ZR6nMVnPAaY4w5gse/+92/P/+v//XTJf4im7lfRvfX1v0YE0Gl1hYZsY3MjlPyi3rUM6IN6qU+j8J/IWob/GHvKvF49jz6vnIOuM5v3759qZkjGDmPXo/jKa3H49/948ek96dOes1lGd1fW/ZjK8HL2ksJZA32scWX6Jxq/WXvK/qqDetRfzRYv5j0OuHtx0mvGQHX2RzL6P3LHEtpPZz0miUY3V9b9mMrwRtJBLckiyO+alvyy/TQgZpvqb8jwfr5b8/P46TXjMDzZo4Bf1tg9JNer8dx1Nbj8W8/Jr0/ddJrLszo/prdjz0JHm1GbGcY8VVblEuU+qNP1l6bR81vCwz6mvRmOOnNcdJrRojnzezL6Hn0ehxLbT38QzZjAkjwaonl2TAp1QS0JBnqF99X7PtSILnNxBhjjNmLVx/vLC9FY26fUmIY6bU7GialgMlpSwjr8It9ALYB1Svqa8y1k+3xTNdLr2/Jrsd/7zkbc8/c/Ce9teDAtqMCiAPTddOT7G1JCGf6R70lJNYJdbEtszVmdY6Ms+hbhfSMGf20XtKPMuNjzD3jrzd8BDf7o4OHBjYVY4wx8/TE76xdYzDL0U7/gTj6j0L6xD5qeiWbXwQ+mb6X0nfpzWXAenhNjuXVyt9uwJe9VY4kBpytIBBpnyzjlWKMMaYOE74oCuJp1LXQOMwy6z1wvNKclFK/tfF0PlqO1Poo4eRqPbAe/C2D1+Y4Hv/mN//6/LMvv1zq6Q1McOMjPd68efPp9enp6dNrDwhEDAq1oARGg4f2rcQxszIo+d8jo/vrzP1o9gfr54ezb+Nent7QGydrdmhTRuKw+sJO7Vu+hHbaV4b2O0ptHrjO2dMCmGiZbWx9ekO2Dl6beWrrsVzSy80A4gF9//79p1foW/OIQYMBRwNDrI9S8s/GBmq/dexbY3R/nbUfzTG8fv36pWS2sMr+nz2PPX4jsbIWk6HX1xraR/RVMl1ki82ovgTvq056j8FJ71pc5SPL4uEE0OGhwz0gIDAo9AQHBJERGHQyv9bYowHLmFsDwciyXe4JxE3KCFm8ZYxWUf1ejM6V6PtkWXVKpjPG5CyV9Gb/GsW/diAE2Tuy+NlPikqBY28wRi14ch5nzMUYY64ZxlPKSNyMcXjEl+OqD8qUWKcOoJyNHSWD71PLqjPGzPFq5Q/PNdnV8hayoIHAQ30MSCq9wLYWnBi8ajbGGGO+nwBugTEcfWlcpwAtA46r42fzoS7aZWS2GZgHbHQ+EdoYY/p49fDg74woGpCijMDgWQtYxhhjjoVxWGN4jO1s03IN7Q+vR8V59sv3YIzZxtLP6dUvcR/xhW4Gq54gp2gg0leC/lQUtZ0Z2xhj7okYX0uU4mkWh0Fvv2DPWI2+KDV03vE9oKxzavVl1gb5Tfyfbf+I7RiWSnrxKDI8loxPaQBYeF380V9Jgp6AMBo0GIQ0EPXAYGWMMeZyzMZi+MS4P9IXbFUy0BelVB8ZM4KkikmWls3lYOILccJ7HK9W/HYDntCA5DaS6UowQDCwZEFiNmD0wjmwzACn8zHGGFOG8VIlxs7ZeNrjo33XxoEe7TV65wg7SqzrHFgfhR8mqZjL47U4nsf//Q//8vzzn/98qT9OwSczxCQXn/CCmTnEYKV1Bg1tL6EBJgacWn9xPPqqzT0zur/O3I9mf7B+Zhsr7f/Z87jHOR6Jo5ktdCRrq/XdM3bNpjY2Uf9SX6154Dpnz+k1+zD6P9Bej2OprceSSS+JjyWbHTsGhCxAtILGFrTvbC7gqLGvhdH9dYn9aPaDQd/Mgf8NG/2a15HMnkef43PgeXOSdQxOetfiapNecz+M7i/vx+vGQX8bozfZo5k9jz7H5+DzdixOeteith5LP73BGGOMMcaYPfAnvWYJRvfXnvtx9Kste3wVptRHT99bx99j/lvxJx3b8Ce9ZgRc57dv377UzBGMftLr9TiW0no46TVLMLq/9tyPI0lgtEU9I/aXjZH1NTuPUbb6bwXr56R3Hie9ZoTZP9tvxujdx16Pc8jWw0mvWYLR/bXnfuxNAC+RaMJnlDjGSB9nJcJYvyzpnX1GZek5o7f6+B8nvWYEXGdzLKP3L3MspfVw0muWYHR/7bkfe5JRtZlJXgH9epLQ2bEye9W12s8C66dJryats0nvPT3fcjTpHVnjmf0wex59XzkHnjdzDKNPU/F6HEttPZz0miUY3V977sfRm/xeSWJPP9FmtA6g66U1n71g0N/zk14nvTnZnmgx6jN7Hn1fOYfSeTP7MPqPUK/HsdTWw09vMGYATQZQrkkNtkcf6kkcS8uxDkqJCvRsYznTXTtIfinmj3tjZl3hwz11S2Tvacv7HPU96pre4loZcwQ3n/TWggHbHIjuF6xR7w0+2jBRpEQdgR9FUdvoE9H2aK/lHnQ+cU6RHptV4Ke9FCe+98GR+5P7P56DI8ckcWyKMWYef9L7ESQMRweTGLgo5jrAWo0klkopKY17AdIi9jM6J84lyrXDRNd8B/bTlrWFb8+evDQ988zaoaOe5WjH64fXmWup/bLvqKNEdEyWZ+ZgjPmOpZNefO9F5Uj2DiYIYtonywxce49njuWI9dK9QCkRb5CZtMh8VDJa8zLXRe+6r0htztijo+9F9zbLrPfA8Vrz0n61HmWU0feb4f8NWQt/Net4lkx6meTii94qW5NfDU4MGLHeQu1VFNQZxGKbWQddJ7yevVYYL0oN3hx1zlpvkfmp7prxjaKPuN54be27FcAcMdct+5Tvc+b9wkf9dS4s1+ZGH5ZH4fgzvhlOrtYD6+GvZh3Pq9UurSa7+GWjCvU9D3bWAKGBIgaoWG+R+UFiMNLxM9DGvsx9EvfQGfsBY+i+vJZ96Jv0/RL3aGm/xr0doR/tKEDr1Ck945dAf6M+hL6UvfDXgdaCCS9x4nscy369IXuUB3R4/loPGiR6gkUW6GZpjb0lCJp9yNYA9T33QQuMFaUH2PXOlbYKfbO2CO2ORpNaLffCm4SKb+oGlM5AFNXvDc8Rz5LWqTPGHM9SSS8/5c0SXoJnr+EZbLN/xu+IIIP+YqDMdArnsfdcTJva2kB/xJpwTPaNckkyoIdvae7UteaufWiflwYJahQl00XUt2V7D3B9Z+E+WQXu1dH3FN/DiD+vgfpwDtRpnToF/iolXQR9oS3r0xgzx909vSELMAwuLJdEUX3sM9MpaKOY8yitVwTttO2hZatjat81IaqDr84960uhD8usxz60n0i0N+YS6N7lfh2FPvSPArQMuPf5CjgHhbqonwVzYF945bz26t+Ye+Xukt4WDFyZKKrXIEkYpLI2cxmydSxRsi3pSvYg6tW+JCTTKdoe7WJZ65FWu7lOsKYag0rxKOpRX2k/bJkL3kt8PyhHUX0L7Q+v8foBjhul1QbiHHrmZIxpc9dJL4PV1oASgx7qKora7TG2McbUQIxh3NGYpK8sg2uNS6V5x/dHNBa3mLkmHDdKqy0jG79mb4zJWSrpfXp6enjz5s3D+/fvXzQ/ZPRvXIOe4DYSALeAQHXWWMYYA0YSpHtJpmZjcSkBPSquZ+OZ2wK/QdAf7/qHuMfx+Nf/8C/PX/785w+//MXnL6oc/Mjs3bt3Q8nmDBjn7du3n8pIbhUkvKAn6WUAYrBg4FB9LPcGlsy2pANZ/yPj3QOj++us/WiOQc+5mWP0H/9HMnsee/0YS0lP/M2o2ZXaVB9tWvWMHhvSa9uyw3XWH4lrgkWcZM0z+mFcXA/CdfFabKO2HsslvYBPZmCSS5gEz8yhFpxQBr3BJSP2DWrjoay6e2d0f525H83+zD59xXyfVfb/7Hnc4xyPxNHMFjqStdX6nonhvT49drW5K7jOrScjmXn2SnrNPtTW49XD2OMwTwEThWDSKtSPEoNHrPcEIALbTJSo0/G0jFfUIcbcEzzLlm1ixuN3BDpKpNV3qz2j16fHDjYUY0ybpX/ItleAjwEhCxBHBg3tO5vLkWMbY4wxxhg/sswYY4wxxtwBTnqNMcYYY8zN8/jXv/mX5y+/XOuHbOb+GN1fsDfGrMOlfshm2uA6+2kpx1L64VSG1+N4SuvhpNcswej+8q//jVmP0fuD7yvngOtsjmVkH3s9jqe0Hk56zRJ4fxlzf/jcnwOuMx6RZY7hiy++GP6k1+txHLX1cNJrlsD7y5j7w+f+HJhk+bmwx+Dn9K5F/Tm9xhhjjDHG3DhOeo0xxtwd1/RHgbK5+o8aGTOOk15jjDFXy+rJX2t+aKfMsPr7N2YlnPQaY4y5WvAXLUcSS0pNvydxfnE8/lXO7C9z0iaWlZ73X+Lx8fGlZFYA6+E1OZa7THpnAwTZ6t/DGWMYY8zqIBZmovQkfppcQkq6I0DfnN/IeGpX8+npS3FytR5Yj+fn50/itTmOu0l6WwExwsBKuSRxLhQzR3bttlzPXt+SXY//3nM25ppgwsfkbjTJW4HROeN8U2K9puuByZVZAya8xInvcSyd9OKxHip7geDTEyA0yEZmAk0v6FPHZZnzKc3JHIOuta63lktEP62X9KPM+BhzayAurnYW4nx4xiklHdBYz7JKpjfG1Fky6WWSi+fYqcwmvwgkewUE9jUbZDS4URTU2W9sM9vIrqeuAcvRjusxs+b0iX3U9Eo2vwh8Mr0xt4CeCezzeEZWJp5N1FVKOqDnnWXVKZnOGPNDlkt6NdnFg5tVqN/jT9AiuIwGCtirH+sjaGDTsoJ+a3ObGdfkZOsxcm11L7TWrdRvbTydj5YjtT6MMePomY4yAs/mjB99WVadMWacZb/ekP2lEujw5+VGQKApBQnoa4EoBjj2Q78jgg/61HEiR417L3A9dV17gY/6x7XSeob61oREndZrOmNuEezv2vlqkZ2VTEf0TEfZQhwv1hXoMF7WRmhjjGnzMeld58vS/JQ3S3gJ/rQc/sRcz6e9MRhkgaMUUKCnbwwo7Dfz24M47wjaKWYMXdN4HbVOnaJrUlufDPSnY2fCNhL1UTK9MSYnOyuZ7gj0/IM4rrZFGItKcckY08/SP2TbQgwyNWAXg0kWXBh02C/9aMtyJr3AtjZvtFFMP9l11WtJUf1ejKy/onuHZdUpmc6YewJnoHRue8/znud+DzQWaRmgrO/ZMeB6iU9riE9zMPvx+Ne/+dfnL7/88uGXv/j8RZWDT2HfvXv38OHDhxfN/vR80gvwSS8+8R2ZSy0gZtBeA8mIf4vSfGLg0oAW7Ut9XCOz+wt+JZ6enl5K34fXuHT9S9dZ/VguwT7UV3WRaKP06DOb2rUx5ihGzvHIuS+dA9Jqj4zazxLHKY2b2ZWAHe3ja0a8t2aPw3KSNc9oThLXg3BdvBbbqK3HXSa9teBASoEE9Uirr4yeOSgclz6j/qszu7/ol5H1pdcxW0slu77xumsftfVQv6wP1KMezLaBPX7wacwIX3/99UWS3lpbiRmfGeI4qJfofX+lPkv+vfdWM8deSa/Zh6tJekFrM2xNeEmmU9ieBZdavZdRvzif2XFXZXZ/9frheoHWtWtdV21nOb5mZH6k5g9dJPaT+RlzCUbP8R73ldn9f6lzUxq3Nh9tm/Fv3VfNNpz0rkVtPZb8Ti+e0IBJRzJdi1IggA5tPcCu13YvdEy88j1w3qXgZnJwvbJrNrKue1539EWpofOO7wFlnVOrL2NuET0TI8z6baU0bm0+2jbjb4z5I8slvfgeJjJ0CJJcFep7/zXFJIDJRRS2RbQNgYRC6J/5tlC/rA/q4piEbdHPzDF7LbkOykhfsFXJQF+UUn1kTGOMMeaeWfKTXiS1ECa5muz2JrwgJhaZZGxtr6G+WR9Rx8QmlvGKuhOe7ej1LlFahwjXpUbPeAB2lFjXObBujDHGmDLLfafX3Cez+2vGL0taNWnM2qJOabWDmk1tbKL+pb565mHMkYyeR99XzgHX+e3bty81cwQj/wvt9Tie0no46TVLMLu/vC+NWYfR8+jzew5+kss59O5jr8c5ZOvhpNcsgZNeY64fJ71rgutsjmV035tjKa2Hk16zBLP7y/vSmHUYPY8+v+eA64xHZJljwBOnRr/e4PU4jtp6OOk1SzC7v7wvjVmH0fPo83sOuM5+Luxx8OlSI/ve63EctfVY8ukNxhhjzJ7oD0ZniP5b+zPGnI+TXmOMMVfLbPIJv0yOZM/+j56rMbeIk15jjDFXCx7TV0sANZnVMvxUqFNon/mPAr/Y/xbQ1+xcjLlXXj2+FIwxxpgVYbJJidQSQE1oKRH4Znq1ZxnCsTif0tik1L/6U6I+qxOdywyPj84AVgLr4TU5Fn/Sa4wxZlmQ1GnCuTXRi7D/Up9ZO+p8ZXkU9qt99L5uxcnVemA9np+fP4nX5jic9BpjjLl6kBBmiWuWtBK2gZLNVnQMJdOVKPUBZubN5MqsARNe4sT3OJz0GmOMuWmYFOJVyzGRjAmk2vJV2/cCfZaS2lqbMWaMu0x6twatI4LeKCvMwRhjjoaJqMpIEghb2rNc60P1tKdOy2eAeRpj9uNj0nsfH6GPBg8GV8rKxLlSjDHmVtgz4UQ/WcyEnA3GLL2vMxNsY+6BpT/pxV8tUdkLBrwWsCsFnZWCJMucb2nOxhhzbWTxbjbuasyO8VLLJdT/LDCns8c05lZZMullkos/06cym/wiYLSCWS/sqydAZjBoqig97Rw3thljzL2isVHRODoat+k76w9gT/8I9KP9Rfbow5h7YbmkV5Nd/F1qFepfv379Yj1PLRCVYHCh30ywgT19tExa7QDj1uY+My9jjLlFSnG0B/pG/1KMrcXlHkr+GGtr32Zd4tMa4tMczH48/s1v/u35Z1/+7OGXv/j8RZWDZPTdu3cPHz58eNEcA5NeJLkZv/71rx8+++yz7nm0EsDe4NUb9HqZnReJ7axvndelmN1fJb89/mFktvH+/fuHv/qrv3qpbcPreXl61nP0HPfaI64pMcb1xL2azah/tGd9ZAzUM9gPyeqkNp4S76vZ47CcZM0zmpfE9SBcF6/FNmrrsVTSW9oIkd4NlgWZLEDUAkfWRl3Nr0XLd8uclNn5nc3s/ir5IUnCPjGX4Ve/+tWns7xn0uv1vBy96zl6jve4r7RiKVG7GCcjWX8aY0vtoDaXku8MI3313lvNHHslvWYfautxs48sGwkIsGPAIrEOoNN+6UdbljPZC/RVe19oo5iHhz/5kz+xXECOIhvLcrysTG+sUzuNk5lkUF9rL7WRVvsIe/ZlzL1ws0lvDAg9yWIJJq6wiXaqYzmTPeF8IMYYY4wxps3NJr01RpNFTVw14aSciSbSnBPRuaAc240xxhhj7pWlkt6np6eHN2/efPrBRInR786AmACivCVZZcK5WlK59X3dK9k123odj16HI+Z8K+x9bUZ9j1oHr68xxmzj8W9++2/PP/vZWk9vePv27acykluFP2QZSXpxoyglpz1teqNhXX1qfdRo+fW0gz3ndElm91fJjz986vk+Yna9eq+hroNS82/1zT7BSB/UtfonvXZgxBbwhxp7/5DtiPVEm0I7+oy+9xH7ODbJ/Fv9jo478p5613P0HM+eezMGrjPvq+YYRn/I5vU4ltJ6LJf0Aj6eiEkuYRLcO4fSDSUSg7/61drIyM2j5d/bHnWss6y6a2B2f5X8epKk7FqhnKHXUm1K17h1/Wtjtvwi2k9Wzmi1Z4z4YF3OTno5v3gdMuL7yN5b1l9GaYyMUj+tMUDNpsc/MuLTu56j53j23JsxeE81x9K7j70e55Ctx5JJL4kb44ixR28W0X7mZrMnOn42N3DJ+fUyu79KfrNJEsl0kdL1zsj6mh0X7OmLeonZMbAuKyS9pDXvkk/GaD89lPxU32OjQB+JdiXfSO96jp7j2XNvjDEzLP1DNgRClSPoCfhKtB/13xsdP5vbpee3OkwMsgRhBr3mres/ujaYIyXWa7oeRua9MnodRtFrhtfsmtSuC31YHoXjz/hGOJeeeRtjzL3w6od/l8WY+4HJAF5j0qF16oDWY1uLaEt/7SfTAU1eWFbJ9BH0F/WZHcj00OmcVoNz5jz1GmqdOkXfb/bea6C/UR9CX8oI2bgjc4Fddi2MMeYWuctHlhmTJQaoR1E9qbW1gK0mGfTXfjIdgB99WVadkuluGbxfvVYgXke2a3lP4nponbpLcsR7NsaYa8JJr7lLYgIwm5TM+HHsUV9N1lhW3T0Tr8HItYUt/NUHZUqsU6foWnAumS6CvtCW9WmMMWZfnPSau4bJBhOPKEDLhPWYsKitlmvQLvqxrkDXSpJoc4/wuoysJ6+VXjOU4zWkLupnwRzYF145r736N8YY832c9Jq7JEswUI6i+hLa1uvXO3YGfPnK8r3Da6HXLV5Ptmm5hvaH1+xac9worTYQ59AzJ2OMMfM8/u1v/+35p4s+sszcD7P7q+TX84grgkSECYeWQawD6rI2UmsD2l6ynen/qH5Jq51gXc5+ZBmpXYOR9856fO1hxJa0fErtUd9rB1pjkt71HD3Hs+fezBEfA2r2B39RtnVOvA7nEdfDSa9Zgtn9VfKbTZKA1mtJwV5tJdvMrgTsaB9fIyU9qLWBVjvBuqyQ9AKt9773nnKNXjvSY1+yyfRRN+Kb0bueo+d49tybOXiOzDH86le/6jonXodzyNbDX28wJtCTBOwNko8oEcyLEuuwV33mT0rt1JV8dYxromfO+t5q77N07baw9bpmc6KOkvW/dVxzveAfj5b9ZZSsD8t+kuGk15gEJgtHkCUa0EXpJUteWv5oj++P42a+154g1dYzvrfW+9zzOvRc19rcCfqINtBRIj3jGmPMrfEx6fWfpzD3TXbzryUMZLYtUrLt7X/GH7TalRHbS5PNFTpKpPXeWu0ZvT49drCh1OgdE4zYGmPMreBPeo0xxhjTBN/BHqFmjzaKovpeuXXie6y959nr0eqToqi+Vy7NXSW9rf8irFHyrfU540Mymx4/Y4wxfbRiKtpLNi19q+8Ix6LUKLW3/Lby9PQ0nLjokwo0+UFf+BEjRG1UrwIyPUT9gY4D6WXWby9q48f3GOtKra2G+uk8bmmt/ElvgRg88N+BUYd6/G9C6CixXtKPMuNjjDGmjsZlCOL77FdBsnsGiGNQOFZpTNhklPR7EBMLJhclfQsmSQDJD57aQVFUD/n6668/+WZtlEgt0SqhSRzo9duTOD6uLd/7mdzqWj3+7W///fmnP/vpxR9Z1ntoSM9cRoJBKchk+l5K/rV+sznTVv22zm01ZvdXyQ8HoPcRV2Z/sC6XemSZ2Z/e9Rw9x732sBuhdw4xjvbG1VosHo3NI/a0ja+k1dfMOYrJBJIaXN8MXvNsvTRxa637yHpnCWGt/9bcSGuOGfAZeWRZXAcdk2Veb51HnBvqJfDesna+51obiGNFamNHZq4z2jM/pdQH9HE9lkp6Mbkevvjii4fPPvtsaC4jgYVoYGkx2neLbL4z7+FamN1fJT8EFQQLczn2Tnq9npfl0knvnveHLKYz1vfEWLWLPrHvWn/ZeKU5xH4VnYsS+5lJeiO9a8YzC1vQOr9ZogW0DxD7zOZSmiP0GAdzI6N91IBPzzkprQPHxJwwT9QBdRG9ZnxP2fVRHWCd723FtSKtdlCygT6ux+Pf/uPHpPen6yS9X3311YumDDbLSNKrQaQUUHoY9aV9DEQRndsos+9lNWb3V8nvxz/+8UvJXJK9kl6v5xpcOund+/4QY3pPjI9xOovfPXE5G2t0fLVV31I/pWRrhJE1jrZZcsUyoJ36xT5qbWREP9pHDfjslfQCJr6cR5bY1uat/VEXbUjUXXqtANp4DTTRjtT6vuqk9/Hx8eH5+fnwoJahgSaS9dczTslmVH8LzO6vo/elMaaf0fPYa99zfyBb7w8lemNyT5wujdPjB5v4qm2xrJyZ9MKOMGGBDmXMg/7UKTqG9kO0LZvLqF7nQ0q2NeCzR9KLMVmOCSuoza2nj+iPOlllrQDbsmug1PqO63E1P2RDwjsLAgAl1qlTSm0IIlEysj570DFZVp2S6Ywxxoyj8TTG91Ksh0+mJ4zdWaxmn/TXcmYPsvFQ5xgs7w0SBxWAJCTqSiAZoV1MogB0PX1QtoCxOHellEytROsa7cFKa3UUSya9McHdkvAymFBKOqWkZ3BRiUAXfaMPJEPHZVl1xhhj9gXxeDTGZj4a29lei9+0j+2osx+FdtEH5djHniDRiYmM1iFIjhQmTYR9wA5JJ2ECxQSrBpKvPZJTzoXJ3bWAebfmG697D9GH12eFtTqCZT/pZaKrCS++2nBJGFxUIpkO1HwUBrQs6JEsUBpjjOkDMZQxdjSW0o99aD/si69sU9QHsK5CvRLbtH40TGI0kVGd6kGWGKmdtrEc+1D0k+U9wFhM7vbq8yxaCSfaa9cysupa0Z+JtybgW1j66w1bEl4NCiqtthozPjOw3yPHMMaYe0UT1FHoq5KB2J21RV/aZDpF9SWblRhJvFogOaVsISZiWWJ3aZg0IhmNZLo9WHGtQOxrj3VaMumNCe7MJ7wMClFabTVmfAgT2FYSq/3GMVDWQNrqyxhjzLn0xumWXmM/acX8OPYtgcRsj+RspQQ3g0ke5pm939I1KCXKZO9Py2vstVZgz77Asp/0MtG99FcaFASTKL0gCKlkxH6zOnxZN8YYsw+MryNofCY9cbo2Vs0XbWyv9bEqrcRMYZKm5VifQfuCHPXp6RZmE71Sogzip6YtRq7N3mulviDWt7D01xsumfAyoDD4MNhk0qLHBsQ+ta4BjnVjjDHngthLYXxWfStOq02Jki+gPrNh3yXfEZi4RAGa2MS2EmhHElVLzBRN0kpSIyZfAOPHPnQ+tFeflSjNDTpNUGlHHV+ZTKttBn0vtVYYm36YQ6wD2tOnl6We0/v27duXWpuRP06hMCjUiDY9AST2WRtH+6vZsK3UV22Ma2N2fx29L40x/Yyex177ve8PMQYfGWNrfcR51KBttGP/cZxsXCQMI8/pZYIxQrzumjhpmWQ6UNJHav5KT19g1g9gn255Ti/I3o/qdH5qF/1oNzL/OE70zXSgpI/U/JWevkDLL1uPZZLeOPkejpqLOZ/Z/XX0vjTG9DN6HnvtfX/YB1zHrX+cwpTBft6a9Jr9yNZjma83IECNijHGmNsni/8tMcaYyNLf6TXGGGOMMWYPnPQaY4wxxpibZ5nv9Jr7ZnZ/eV8asw6j59Hn91zwXdI9HvtkyvR+p9frcA7L/pDN3DdOeo25fpz0rs2Pf/zjl5I5klbS63U4Fye9Zjmc9Bpz/TjpNcasjL/Ta4wxxhhjbh4nvcYYY4wx5sZ5ePh/U7DSeT1T800AAAAASUVORK5CYII=
页: [1]
查看完整版本: 桥梁博士人群荷载