再访广岛 【德】麦考·帕默 著 郎伦友 译 第六章 第一节 6.1 T65D和DS86剂量测定方案中的中子剂量估算 我们在前面已经讨论过了,一颗真正的原子弹应该释放γ-射线和中子辐射。罗伯特·威尔逊【72】所进行的研究可能是最早对广岛和长崎所释放的两种辐射形式的数量进行量化的尝试。注意,他几乎没有可以利用的物理数据(见4.1一节的引文),他尽量使提出的估计合理,但他提醒,推断的数据——特别是那些关于快中子的,特别是在生物效应方面非常重要的数据——“仅仅是猜测”。 这个问题的实验研究始于1950年代晚期;这项研究工作产生了T65D剂量测定方案。【36】(另见第十一章)根据T65D,广岛的中子剂量比长崎的高许多,在广岛中子剂量中占总辐射剂量的很大部分,而在长崎γ-射线占主导地位。这是不同的炸弹设计的结果:长崎的炸弹含有大量的化学炸药,它的“轻”元素成分阻止中子比阻止γ-射线更有效;相反,广岛的炸弹外壳完全是由金属元素构成的,它的较重的原子轻而易举地减弱了γ-射线,而且比减弱中子多得多。 6.1.1 在原子弹试验中观察到的中子通量的传播 许多与T65D剂量测定方案相关的实验研究都是与在美国进行的原子弹试验同时进行的。为了研究爆炸释放的中子的射程以及它们的通量,也就是中子撞击地面上一个指定区域的总量,在距爆炸中心不同的距离处安置了适当的检测器。这些检测器装有能够俘获中子的非放射性元素,因俘获将变得有放射性;(脚注1)从这样产生的放射性中,也可以推断出中子的通量来。而且,为了显示中子能量光谱,使用几种不同的前体元素,这些元素优先俘获不同能量的中子。 图6.1 在“典型的原子弹试验”中观察到的中子通量。数据源自奥克西耶著作【36】第16页的图2.2。 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iiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACobxWeP5fx+lTUyRucZwcZoA8G+MP7EvhH41/GGPxnrFjb30lxpP9h3ttcxecl5aiQyqpB4UrLtYEDPyivm/9lbxvf8A7KHiDx94I8D+E28R2sPiOe9uL/U3+wN5shClQRuMuNo/eMcmvvDVLv7PBI7Bgow25vuZzjGBzX56ftMf8Ez/ABZ8Xf2jPEXiTUPB+i+NNH1R43tLi61S5tLuALIzeXthkRDGMgqSCxycmgD9BPC+rTar4csb68t0tbuaBZpovM3rE2OQp7j3rZIWT+6UU5IzXLfCXwpN4P8Ahf4d0lrOO0bTrOG3NsjmRLcKoG0MxJbHqSa6/wAkFix6H0oA4uL4P+HdJg1m1ttHsY7TxJJJLqcLQhor53GG8zPXPcVV8NfB3wx4Ovb6TRPDuh6Pd3yQQX0llZoslzHEmyNHwBlVXhfQV3/kLSiFR269/WgDyfV/2Svh/q/w40/wnDodnpui6TO9zYQ2BNu9q77t7xMmDGzFmBK9QxHeuq+FXwy0P4O+EbfQtC0u10yxs1CxxQLtWQAfeI7t6musS3WMU2GCOAttz+NABC/mLu79weuKzlbzdPleJFaTJGJTtFamzMePaqD263CNGvye9JuwX1Py7+MHxf8AiZ+yD4q8ZeL/AA34L0LXdCvtZlhm0fTYg7Wcm/DTeYI8s0wYKVPTZ3zX0l8Ff29PCfjH4X6BqniLRY/CuvSRYutEu4kjuNIDdZmBxtjOAc+hFdX+x34ckl8QfEy2n1S6vlj8SXLfv4oyBkjAxt7Vr/tY/sC+D/2wvh+mj+Jjeq1qxntri3ZYHEu0hSWUAkDPQ5HtWuHlE9iOKoOnGnUjZ9zyH4Q+EdW/aD+M1h4qt49Fvvhf50kVnozSDfaTBWBu1cDJB5XYeMtnrXqL/B/xV8OfEH2rw/p2j6tokYbOl6hdtJNDngyJKys3zDjZwBt96+av2KP2SPip/wAEwb3VJNQX/hN/CN9LJPJbaZNuvLbPAl/ebV2hVGQvPtX2J8JfjRoHx28Hrq/hHxHJqMauyulxGImLED5XQgNx6gYzW0ppsMfJQmvZ+8jwv4C/tS6j43+K114P1vw3o/h+LTb6R4Ly/YRf2iBIQUt0K4bZnaWBBzj1r6hbTZ7qwZotF0WZvP3hTN8rDH3vu9awvFfwa0/4heFG0/WU8yNdxZsIrHdydrL8wA/M1x+oeHPiF8K9U06HSNWfxRoS/wDH5Hdqq6iwwcCEqFTj5R83YHvRKKlsYVVTqtKDs+vkeoNplwIpWXRdLzJKpwsv3+ep+Ws/XvD89wJZH8NeGZlyMNNN/P5e1fPHwZ/bh1T4l/tITeAZr6x09rTUJvOjlgdJpI05SGNiNpkUqd/bBGK+mdbsr4wyPb30jR3EgyJQuLde5Tjk/XNc8oySukc1bDunKz2K82kSXVtMq6FoEpnIKo0vyzYA5Py9sfpVgaDPhl/sHQ/9UEx5nU8/L93pWjJosk4ZheTqsgAK4X5enI460smnzSGbbqFxjZsHC/eGc9qlbHOZVz4fuGT/AJAOjtiMAqX9O33e1UJtDkutbjZfDvh2ZVh2+a0vzof7g+Xp3rol0a78pmW/uGJi2oCF4P5Vn3Hh+6bxhFcLeTCJYPKIG373X0oHuRyaPJKluv8AYegyeRGVYGT/AFPH3V+XpTodGkW3jX+wtEDMpARZPlGfT5e9aC6LOHt2W+uNsIKvwvJx9KsR6TcEruv7jO0gcL+HagRh2egyRCHdoOgqtuxztk/1GfT5e+f1qlp3hmSC7m2+HfDMO6RnGyXlt38R+Xq3eujtNGvPLQzahOWjJ3/KuCe3as7RPD97DqdwHvJFbe0vG0/e6fyoAgbw7K0NqjeH/D58mUsUMnEIz1X5etSDw20dv8vh/RcrNuwjZxx977vWtcaTNGqL/aFxu3ZbKrz+lJHpdwYBjUrjrz8o/wAKAOb+Mnw2h+Mfwc8UeE76WS3s/EWnT6bL5acxrIhU45GeteF6j/wTL8C3Og+G7eOOG0ay8Ojw7qckVuA2twIiRr53PLqEAUnJAJANfV0ShodrNu4qGWCO02soxubvQB8CXn/BLfxp4T8JaTLoPj21s/GlnqxeLxFaaDFZyadYbCFhW3Q7JX3YyzEEgmuni/4JYX/h/SYVtvHl0upas15f+IL06Urtq2oSxgR3GC37rZIN4ReD0r1DWP2udX0/9u3UvhbFpcP9n2/gSTxYl1IP3gmWYxeXwfukDPT8az/h5/wUT0PXfC2mxanp99Prz6JBrupQ2keIbNZd3ljLH+NkYDnAxzigDmfhP/wTgbwfro1rxB4yvtc8T38lpNqF6bXyVuBbRmNE8sNtQlT264rPu/8AglvD4X+GGi6d4H8bXfhvWPDNzNc6VqcdkLhoZJmfzPkZsOpWRxg8A89RXXXP/BTrwHY27/uNUbXpLuGyfSkjWW4WWZS0SllJjyygkHOB3xUvw+/4KAeEvix4w8PTaXqtnNovix5bXSNsEqzySwq7SrICMAL5cnI6kCgDT8HfsKaX4e8M3Fq2sXF9d3WmadYXt2c7riS0kaQuVzhSxY9K7z4L/ALT/hL408R6pZ3Erv4iWAyo2QI/KXaMc981wXib/gox4H8LiWM2utXq2q21xcGCAAQw3EhSKU5x8pYNx145Fdx+z/8AtMeG/wBoGfVl0kXcN5psgju7a4TbJGrZ8tiemGUZGDnHXmgD0G+tXubaSMS7WY4Y+WDXBeH/ANmXwr4X8df8JPY291BqcrtJPd/b5fMmznCyc/OoJOFbhcnHWvRJn3Mm0/x4569O1cN4f/aA0fxH45k8N2cN0+p28jpOhUYh29CT6HB6elaRWhjUkk1c7i1P3tp3fKTvx8rVm6robXd3GyaTpl0ueXlb5h+laiPJIy7VULjp71DeWc0l2pW6njXdwihcdPpWTld2NI7aGZ8PrM2cepDyLe3P2pvlh59PYV0sK4J/wrmfh3ZzWp1YSurM14+GB+auoiGBjk+570yh1FFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABTZDhc+lOqO4favRju44HSgDH1i2e5028EJK3bRsYj6nHAz9a87/ZNf4oTeBb7/AIWvHosOuG8cWY06LywLXjYrfM25xzk8Z9K8Z/az+LXxyi/a10Dw58O9PuIdAtdH/ta7kurQf2dqkodka0a42kxyBPnGASSoHfNdJ/wT+/aQ8WfGzwT4u1Dx1bXHh2ax8UXNrpMGqItvOLBQnlnBwSD8w3UAfSkDhQFLbMZBxVqIqFwrbvfNZtvcfb5v3Un7hfm3FQVlB5+U96vphh8o8v8ACgCeiiigBCwqCW/WNlHDbjjAPOfpUzBfauT8Z/E/w/4H1LT7LVNX0/S7/WJTb2Ec8gWSeXgfID948igDqPtQI/u4B69qqi43/d+fzPukdK4DQf2j/B/iDx23heHXrVvEkYkMti7gTSiJgrEJ6ZI/Ou7t7ds4T5YP4Yz8uD9aaHy6HzD+yb8R4fDPxE+JthqmpWdtcP4juCks8BjhbJwqhicZz796+kLa5vFtYS13abXUnd5eVfPTHNfP37N0Xh3xj8QPiZpl82k3k0OvTObaQq0kfPDY6jkfpVn42+OJv2dfFOg2ul3F5cW+uyGK1tJnM0U05I2hnbJiXkjgdK6KdKDVonkvMfZU5XV7M9vTT7m9RJri4tzNyiqYswqPXGfvV4p+0V+yVp2pafeeKtK1STwh4g0uJ759R0e0ZZJtnzBZI1+aVMg/IMEgkV33hj43289+2jatatoOpLja1z/x7ynAP7pj9/8AIdDXaPeR3GmyeWi3DFCWDP8ANLx0A9DUezcHqduGxkJpSUtz8+f2dv8Agq/q/g/4xT+Bfi8uk6TeTOi6fcWWlTebJGf9W8q5Yq0yEPg42cg819taV8V9J1D4fXPiqy8RaTeaCoJj1BZRJBGAcMGYHDEHI9uled6l/wAE9vhj4++MUfxHvvD4k8STbWd5LhygZMAArnbxjGMVX+Mv7CNpqvhu6tfAerS+DZtSBguLaOPz9LeHlmUWxPlxlmHMijOTSlK2x9FWWXXg4Sd9Ob/gEngXXvhp+2XYX174a1Lw/ql/ps8kcepWNr5d5p7yDDOj9Vc9m7kVo65Y/Ez4IaFBDYw2vxB0mF1RfP8A3d9Zxj70kkjMfOb2UA18xf8ABNX4keA/2b/HXijwNZeGX8IyWepfZ9X1a9unNldSAlYxbyN/rMuD6Y3CvvSbVotXtY5ofMuLZWypRsRyE/xbx2Hf60/Y1aUffM8wnShV5cN70O7MHwT8aLLx5ItvZala2+oYythd2rQXQ9T5bEMR74rriupDzP3ln8qjGYSMt/F3rn/Gfwd8P+OJ0ubqyaLUm+Rb61kMNzEcZGZFw232zzXH6hfeOPgXolxdaitx460q2+79mjxfxqeNqRAYkx6k5qPiOHlUnZHp+/VGZ8NZ7Y48xkJnc30zVCSPWG8VW43Wi23k7i3knJk9OvpXgfxG/bOuLLxJpOn+HIJtQbVgiXke0LN4YLY+e5XnaBk5B9K+jYpmeax+bczqpDg9Tt5b8acqdkFag6SuKbTVm8rE1mquCXHknk/nUyWWpHbuuLMkA/8ALE/41oQtgu3J2nGKGk2tlVb86zOcoRWeqNH89xZt/eAhPzfrWZpA1ia9uN32CPa23Ii5I7d66USbTjafeqGkNv1K6Hl7ejcnrQA1LTVHX/X2fU5/dH/Glhs9UjG03Fqef+eR/wAa08qn/wBajdx/FQA2JZF+8yt9BRcW32hQu4rg5471JRQB87fG79hGTx58fm+JvhvxRdaD4qutAbwxdedH51s9kzmRtqAgiXceGzjHasdv+CcOi6D4M1LT9O8TazFdXnh3TfDgnuXDrIlnI7oZBxuEhkIcZG5eOK+oa5n4n+JpPBngrU9WTS7rVjptrJdLaWy75rgxqWCIO7HGAPWgD5n+Ev8AwSy0nwL4outWm1yCJprm3uRBpFp9lgV4lZWBBLcEnOO1VfC3/BMCx+Evg/w1b+FvFV3b6x4WuLmWwu9Sh+0/NOZd+5V2lsLKwGCMHBq98Gv+CgNx43v5r7VrXw/p+g2thc31/Ha6kZb7SPLdR5NxEVUI/J3c/KVxzXoHxj/a+034Y+J/Den6baw61capdy28sQn/AH1qi2clyJMc5ztC/wDAqAMPwN/wT40Hwvpl9FP4m1/WJtQ07T7G5kuJA+TZyNIGAxwzFiD7Yrvvgt+zrovwg8U+ItWsbu6ll8SNEZYpBtjh8oFV2jsTn8a5r4L/ALaXhn4jfB7QfEV7JDoN9r1lp+oy2MkwMlq17IY4Qc46uMD1rq/hR8ftF+MGoatHo9vqNxDo1+9hNdOn7m4mjdkk2MDzsZSD6UDiegOhzjvnahYZbp1HpXB6B+zxo/hfxtHrlvPqH255ZJ5JjIN024fdfjJUc4HbJr0GB2ZFO8SLz82K8x8H/tY+CfG/xRvvB2n6tDNr+nyNbTQCRdysmd3Gc9jVxlYwqygmuc9PTiEDK9OOKp3Fvfy3KtDcWixqchWiJbH1zVoSYT5Ru+UlfbFSF1jfG35topaI0jZr3TB+HdrIn9ptcLCZDeP8yLj0rpwBknv34rE8HNn+0flYf6Y/49K3AakoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACmysV7Z47U6mSjI/Dr3FAFSVVu8oy/aApzjuK/LD49fslS/G39rHx1qy+FdI1qxtZhElx4i16SxuUkV3JWNIZkTyBkbSw3cnNfqDfKtvDII5ljjUbnYNtfPXrX59/HjxN4f8aal8U7vx98N/Dltr8cBTwlI3hyXU/7cjjLmOdpYztkEhwPKGGXueRQB9wfBvR4dI+E3hfSTDDBJpOnwBobaUyRxsqABVdidy+5JzXVrrGxJFWOWSZULrCMbmH16Vwf7MJutY/Z48FzahpsOjTrpFrJJZxWrWscB8sfIsTfNGB/dPI6V6CLBjG5YRGTpGVXGFoA+af2Kv22fEnxu0z4r3nj7SbXwva+BfEl7ptqqKWlazgAIklwWG7Gc4r0S6/aw0bXfBXiPUPCPneKr7Q7JblbKyXbJMXjLxqGfC5YD1474rn/hp+xTceCdA+JlnP4g+0f8LBvLu5Ro4Cn2NZ1xhuTvIz14qr+yH+wRF+x74G1/w/pPiK+1ax1wF83g3NbuwYybfYsxIHYDFAHiPgT/AIKHfFP44/sgfCXWvC+n+FLX4l/E/WrvTYbe9WX+z7MQ+ecttJbO2HB5PJrpfh742vP2+Ph3ot9Nptinjb4X+K10fxCYwy28V9bvE1x9nycmM9s81q/D/wD4Js638Iv2f/hp4V8PeLtPt/Efw11e81e01SfTmkt7g3HngxvEGBwBMf4uor1r9kr9lqD9mHwRqVv9rbVdb17VJda1i5VPLiuryYASOiclVOMgEkj1oAo/C74Ua5H+1H448T6/DYtpcEUNv4cxEoktY3XNzkgZO51U8k9K9G8b/E3RvAPhhdT1K4kh055NiyrEz7T7gDNb4tJJpCG3LtcMDnr7VFqOkJf2s8cjMqsMA/3PcUAfmL+yt+z/AG9t+2h42+Lmg+JVvpf+Ekumisp1nVHiY/vBt2gbtrHGeM19bfE79pT4a+HLPVrrxla3OjutuTc/bomYtDjIMZTIBxg8c1zv7A+iL4d8RfEi3GuXmowx+LLyR2uRuYdPkU9gMV6d8c/2d/Dn7R3gObw1r7XElnNI06zx4WeMnOGRiDjaDinTfs3Y8OpgqsaMlg9GL4F+Nnw8/aO+HtjPpl4mq6PqibLVvIkXcF44bGRjBrzb4zeFte0jw9DF8LNdRb5TJHbLqCOY7F0AJCHGTuHHzZHFbXwb/ZgP7L3hi10/wHrl9eWVnu8vT9VPmJOpySEPyhTnnPPetqL4y6boGkXl34unv/Csljuu7lLrLRRjqwEmArLxwB/WuunUje5yxpXwtsYrTXUh+A3xo03wJ4I0XRvE01xpviK/YrNFKhZJ7on94ysMgKzEkZIwD2r0658b6La280bTTRwxt9nLojEBmGSv69a8d+Av7Svw3/a90rVLHS7631KTS7zZMlzbMEIYsIzGWA3ZAzxnFVPjF4V8dfBT4d3Vx4B1i+17UGvla307U4XuGdiADGGBAVAvPPpTXJUkdGGxLo0Lr3l3PQbrw14F8Z6FcWUun2l5b6YWsQhgZGTzPkKk4BJP97nHXNeU+JPCGsfAXwi1v8Ldbt20rSbstcaHrSyyW8G8lmETqN5YnOMsRXb/AAV+KNjqehfZvEep3Gk+Ipp1a/t7+MxolxxvhgZsB1B4+XPWu18aWEcVn50eqXEUU1wjRNH0i6/e9V9u9RKM72Z6WFrKtacZafys5nwD+2d4Y8ca9d+GdQFx4d8XaSiveadqMJURZC8iRcowIYEAMTzXoN14/wBIlm2/aZt0MZkx5bcLjtx3rnvGvwu0HxpoM1rqy22oFmB866iEn2VscNn+96emRXlcmk+Nv2aNNmt9B1C+8d6KzB5odQfzNVt484eSN8/vEVeQirk4IzzWaivmdsubn91WO/8AH/gzwf4/ltryZZrfVLNTNDfW0WySHdghiMYfHHDA1zyfGrxJ8JvEjJ4pjj1rQbeHel9ZRH7TEp6NKOB/3yO4r5k8Mf8ABXLX/ih+203wz8M+ELrWvDEcsFlLqKRPDc27ttEs7qRlVibIZT3xyK+3pYIv+Ett/wDTZFkihwVdN0ff/Wf59KPfX8Q9OpTVKkpVNWHhH9ofwv4t0mG/s9T861uAXUCJ1cgDJypGRj6Vs3HxU0uG1tZnmkWHUG2QP5THzD9MZH415/8AEj9n/SfGuoQalY6xqGg6uAzJdaePLNwRyAwA+aMenuaw7bx34s+HWqQ2firTZtQ0a3hIXXtNhbfNjGA1uNz5A6t7e9S6alqccqcZP92es6V8TdP1u4tWguPMS6Zo0zE4LFQScce3eqenfE/SItTfy7h1SRmV2MT8leuOK4Dxj+0x4Y+HXhbT9aTV11rTVmMFzJaPveLKkg7FBJbdgEDkDJ7VsfBrxCvjDRYdUF1eKdU3XMaNL58Wxhn5WAxxS5GTUw9WEeaa0O6X4oaTKit9qby2bap8psn9KcnxF027QeTdM2X28xMP6VXSKGOO133six+biMyRndIe+allWOW3VTqAXEvVYyMnHSsrvY54y51rsbmnaiLrd8ytj0Bq0pz83OP51ymp3kcOm3LDUpV2g/wHiotHu0bSY/8AiZSMxwSxU8ZpoqS5Vodkx+tc78QdN/4SDw7faU9/c6a2pW0kKXVuAZbb5f8AWLkEbh1544pWulj66g/y9fkNQ3ojurKWP7fNsYbmdQRIPoewqmHQ+W4f+Cf3iX4oXWo2fjXXtOk0+PSbnStNvdMQQ319DMVPmXY2hC/yryB3Nb3hL9h/X/EGv2HiHxl4gtf7esL6Q20Wm/8AHr5Bs2tljO5d3Q7jz19uK9s8XS2sUNoq6hd2rvPEDJESHkwON57j2rUuLCK9/drfSwo0eFEIKKAOc49c9/SkB8vRf8E89S0+98O2Gj6/FJoOk2Oj6fqKy8XJbS7hp08r5cHezYbPbpivon4B/CMfA7wnd6XHdXF0t1qV7qoEgXdm5naUqcAfdLYH9a3BaxyvH5l6GkEOwuIzuH+0vofepLQRxN5f2ybaIipdsl39DmgDdkj3jbhsqc8Y44rwb4f/ALAHw9+G37QmofEjTNNuf+El1CeS6aRp22Ryy5Ej4zjkHp2r0K3vVPjOyVtQumVrZsqCcMcnk1rKySPa/wCnSBIy2RtPz/Wg562HVSSfY3oV2xq3zcZXiqV74otLG58uR2BZ8cqT2qo88cgiVb1xtckAKefaolktyNxvpGxNuJx0GMYoOiMeVWF+HWt2+qjVPLkZsXrj7pHpXVDiuS+GRGzWNsjSbL9157YxXVxtuY8cdj60AOooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKjuBwD82fapKjuH2JQBly2uzzInjhmUghzn5iCMdPxr86v2iv2q/Bvwz8Xa5D4Rs9aTxJ4euJ0tm1C6ea132nz3RijYlUVI/mG0c+1foxFNJfltpT50IBx3r8uf2vfiN4S0n9prxk3j3WNM8F3kemjS1S30u7uJL60dpEJcpG6BXDEZXD9c9qAP0Z+BXxM/4Wb8DfCPiSaRZv+Ej023uBKMDzDIgbOBx3rvgjKuf4gMV53+zZb6bb/s++D4dCkhfSYtGthaEIyr5QjXYQGAYcdjzXoqBuCcUAPpjsV69zjin0UAR7lZh164p23bTqKAGnkjPHP51HJ8yyf5zUjAZyfpVa5uFt4JJWB/cc/hQB83fsZ3br4s+KBGl7f+KmusDHX36d698iu3EMTf2ftbYSRjkD0r53/YT+Kmk+LPEvxQu4fOhjh8VXMOJI2DbgRk/SvoyPxrp5O7zpMDIwYz/hR6hy2ba3KSzyXSQldOTyecF+DGcn2rG8feEtP+I+ltpuraJZatp90GinS4GVQEcjp39a6JfG+nyFV85/+/Z/wqvdeOtLjtJWWaT+L/lkev5ULe5niKca1LlmtTwf4d/sfWXwN1W61T4c6Za6StxcBrmwuQWjmKk42O2SgHP3R3rtNB/aE+x6p/ZviDQbzw9eRkqbu9YrYyN22Sn7zfhXd2Pj3TZtKtmaVj+8xzG3X8q8w/bL8P6l8YvgZ4h0bwlqEdvrV5IlvbySRnasnDHqOCVyM1V9bo8nEYf6nh+ekuZ9jutb8PaP8QtOj8/R7PUBbyZW4KjzA7YyyY6Z45BrkfEngnxR4Dd7rR7qPUtKQhl0i6+bp1CykFmJ7CvG/wBiv4KfET9nL4J3dlqvidJtWtb9mS0nBktlRgqqjNt3Eg56GvZdV/aXXwnYw2PjC0m8P3jsF+0rEZbe6HcxbdxHb72K0jWszPD4hYiipVo+zkaXhL496b4ql+z32kyaFdTvj7FqI8m4uCB1CdxxwfQV1GuR2uuWF5F9hk3fZ9guInMblWBBCOOVwO46VH4mtfDHxD0Sa11Hy7+1njUyGPqBwQQ68+nQ1534yHiH4YeGLmTwtqTanp1nCS1pOmZ4IgPkSA4GXPI+ckdK0jFSdlodEquIofvr80SlqH7GngFZrrWNH8P3Gh+IFhDrqGnXDpdSSEZzJtI8wE8sGPzHrXO2fxJ+In7ONhpsXjLR7z4iWMhZZdZ0y0C38oJOPOtlG1UUcFtxPFbX7NH7SmoeKvEV3ofi9tS0nxA0QuIrK7jjSPyP4cOvG8qV3DPU8V69r3jux0XU4re9naGYxZQeWXjYH6A/rRUpzjpLU7MLmtLEaq68mVfA/wAUNH+I+grqXh240vVBGmw/Zpw/kNj7gGOozzW407XkaD7LIskkR3u6/Kh7jHvXkPxI+Bmj3PiOTxf4Vvrjwz4u+xZiurYYtboJlgskZBGOTkgA4NYXhb9sjWPhPBZ2fxYsFsWvjstdf06B5LC954AXl1bBGSygZBrnlFt+6zuhJLWJtfEL9mfSPEaD+ytPh8L6tu81LqOAS2ET9CxjOFZmU45HeqHhD4pan8CNZs9D8V+FFtdPcGG31bTGMlhbRoOHmGFWHd6DNdt4o/a58F+GNXt9Pv8AVo45prQX6+VGZUaItsDAqCDzxtHzDrjFbPhT4j6P4nZo4Ln7Wl/I6wRSW7bMqMnduHvW0ZWVmjo+uTt7Oqrp7GpoPii18W6db3dqtjqFvJIPJltp/NXH972rRN43l/8AIN2/vMYx04615bqXww0Tw94jn1zw3qV94d8QanJ5cvkKWgvZB0RlYEKuf7oFVYf2pdQ+EegrdfEmx+x20k3lDVdPhaWyYk4UbeZN3qcYqeXqZyw0pqy0R6nqV0zaNef8S5Wxnt1pmiXTNp0f/EtVMBO3Xiq2ofEjSdX8JXV1BfBYZIAwliG47G6EdefY80/RfiBpsGnxRrNNKtvFGrSPHzJkZB4HX1rLka3IjGUIe8rmtPeMGb/iXK2Pbr+lNN+zxTf8S3btTpilk8Z2McUjeY3ysMfIfT6U8eOtOeMnzn+7/wA8z/hS5k9jJWexg+LLxvJ09v7LVv8ASY/4evWtuG+JkX/iW4+T06Vi+LvH2mxixPnzKPtSdIj/AIVuDx1poXd58v8A37P+FACLdMR/yD/4fSnNct5kebD+A9qP+E50z/nvJ/36P+FNfxvpZO7zZCVBOfLPH6UAYUNww8YWf/EvH+oPOOnJrZ/tBt8P/Es6k8Y/+tWMvjvS5PHKuLqY7bTp5R/vfStkePtO3K3nSdT/AMsz/hQA/wC0NI0f/Eu2YbOcVH9qaJWYaX0cKFx1HrTm8eae0MbedJ9//nmf8KVfHumylvLkkDbu8bf4UAVvhxL5i6w3l+Xtv5Bj+90rp4myv9PSuS+F/iC31f8AtfypGfbfyDlCvpXWxncM0AOooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKZMpYD60+mTdOvtQBShtfJmjTczeSSWY96/M39sq38UfEL4reNtW13W/iboHijQC0Xg3SvCNnNd6TqYjZjA140aMuXbAdSykDrjNfpfdO9p9pba0m3Mm1RksAvQe9fkl8d/2w/iPbftA+I9Q8G6N8dvBNnNPJatpK+Fo7q0v5I2bbcCR5AY1ckfdHQUAfpp+zVe69qXwC8G3Pii1jt9euNHtjqMYj8vyZjGPMyp6fNng9K9CbUIVjLblEajlz0riPgBruoeKvgz4ZvNZ81NYudIt5rpZl2ymRowW3p0DZ7V1032eOz3MMRkFmDDgYHXFAFz7em5dvzCQZVhyDSi9UoWIZdvXK15z8Df2gvC/x3i1xvDOrRata+G9RfS7yaDBjSdOqZB4Iz+tdF8QPHWk/D3w/d61q99b6fpdnG0k11PNtjjCjJ9uxoA6CPV4Zbjy1ZSSMjnrUiXqyKzL8yqcHnp61843P7ffgtf2Y9P+KWlQ6nrOna/dPbaNp9jbrLqV8UZldIY8/ORsdyM/dBNct8YPjNrHxV0b4W+OPAXjx9E8P3GrwJq+kfY0kl1DzpI18iVs5idMnIHXNAH1mNUjkmKLuJHGdpxmkZgZFUgSKfvECvhb9jT42+JfFn7TurzeIRfTS6pea5ZrHHqEjssNteCKFja4CRAJj5l5brX3MJAkQ3fuwMc5oA8L/Y7gW78X/E6No4o9viKcbkXbnn+de8JaLEcfe4xzXg/7Gk6/8Jl8UG+6v/CRz87uvNe9CaM9+vqaAGraKGHFQ31qq203pgnpVjz1x95fzqO5kX7G/wAy8r60Fbasp6DBG+kq33uo+771JcaZuTbgeWTnAGGz9adohWLTUXzY+SehFWzKgXDMPzoIdm7vYpQaYtuz/Lu3Nkbxnb9KoeJ9ItrrTHimht3WYlH82LerA9eK2RIoGdy9uM1n+Kpf+Jav7yNf3nrRy2IlTg1yy1OCk+BE3hPU5r/wrqh0sSKEFjPH5lgnQkpGCMMT3z3qCD4w3PhOCdfGmjtou3Cpfxr50Eqjq7lRiNe/zHgV6g8qGDaxXHHf2rB8deGLXxn4ZvtLvVhmtb+BoZ4nf5ZIyMFfxFVHmvdHDiKEoU37FHA+GviZ8M/2nLq903StQ8P+JX0Zg0wiCy+RLyFdWHpz0oXwj4l+Fk/l6Let4otljMgs74Zunye05O0KOwxXl/wX/wCCeFh+zpreq6t4D1h9CvtWuQ7hYfNh8gkkxbWOMdPmxkYr0qb4y6l4E8dabpvifSriyt5oCxvbbM1hCcnBkmOCpOOmMcitfaO9jz8LOfL+/jb0Oj8JfGnTtb+zWuoQ/wBl6022L7Dejy2YnhvLZgBJj/ZrrdS8P2esWVxBeW8E9nIpVo7hA0e0jkYPSsfVvC/hv4jWsdzMlnfBUMlvcpJ+8j3d43HK/hXJxaB4r+HN9fXFjff8JFoMcYMemXTESQrjJ2y8tKT6HFVyp7HqRqO/MfMf7cX/AATW1e28M3/iv4N3urWfiTRAr6V4bt7gR6ZCxb55IV48uUqzZOTkE8c1tf8ABPn9pbxf4H8Arof7QQPhXxZNfeVp7XqFbe4tiAsZ88/J5hbIIznpxzXo2o/tmXja/Zi0037D/aJ2yWmrS/Y7jTcHbukUA/IccEnkkV6X46+HWg/FvRF0zxZp9lrkbAbQUEnk9xIp6xtnkEcjFXKnKKvI9LC51CtF0FG/n2O9ieO9sF8uSOSORSySxjOVPTB/rUd1p9prVt5ckO63YHKuow3YgqRXzzb/AAa+I37N3iSfUfA2vf8ACVeDI48x+FtUuW8y17s8dyd8khznCHA5x2rsPgT+234S+N8f2eeO88JeJEdo5NC1tVttQXHG4Rk/dPUHuK5eYJU5wfNFnN/Hz9mK8l8JatN4D1i48K3V1EsccFv8tnBzzceWCMuoOTzk7RR+zT441T4PeAbPw34+hvfOs9wTW5FM0Oqgtnz3YZEQOQcMeM+1e3aoj3un3qNJHErQlVeQDbz3psOk2eseHG02+ht7mH7OsLiRQYZsr2FaXf2jaOK5ocsjSsNYs9UsFuLaSG4tpj+7ljIKt9DVktGyf7w446fWvIdb+BeqeFNcTUvBOsTabIgAl0u4lMtncL3ChiRH25Udqu+Hf2iYZPEX9j+IrGfw1eqxX/SBi2vSOpjc4yB16d6nlT+En6vdXgdx4peNTY/Mdr3SAMF3Z/wraWGO45DMM/hXOa/qlrc2enTQzQtG93GQ0cmVPXBrZtdXtpHRYZLeTcDj96DkUezOf2M7mg9uie9Na2Rhn0HagTRyjk9vXrR5iEHa3buazAxXhB+IKr/D9jzgL/tVsi0WWQNjGzPBHWsjzP8Ai4C4kXH2P1/2q20mxu3PH+dADJLdVRcKOuccc0GJWH3VznoKFkRtp+Xj1anb/n3bo8fWgDC8Aw+X/amGbm+kPI+ldHGNo6Vg+CH8z+0/mU/6bJ0/Ct9DkUALRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAVHN9cY5qSorg/MvH40AZ1rdrfOyq3DNkkDB/WvzV/4Kc/Av4Z/FX4wa5pN18Mda1f4iaxpEw0nVBrz29rHIgdhI6pOuEjPzN8ucetfpUZVvjG0eSrPyGXBXA9K/Ln9rj4DaDa/tK69d+G/HFzqTTjUDqaN4UuvEUllNeI0Utv50BCqiDpF1XJz1oA+/v2P9A1DwZ+zH4B0XUJrObVtL0Sytrn7M5kgBWJQdjtywOOpJr1KV0aNvlU+U2CPr/wDrrzv9ljwxD4F/Z68GaPHM9zHp+jW8MUslo1qxCoo/1TfMn+6eV6GvQkhYBW2L+8fc4z04oA+Pf2XPhV4o+E+gftBNBp99a3GueJL6+0p9LEf2py/3fKD/ACeZnGNwxnrxXXfsraJ8TvEfgfxhp/xYh168urqxCWkF+tq1r5ZjYLt8v5vPI2+bn5d+dvFfR1xpO2IGFfL3ZLhOCxPc+9Lb6QVjXO5HDAs4PzS49aAPzi/Zy8CeJv2e/wBj79n/AF/xlo8lnp3gHxNqV3rcUaeY1jFIbuOJ9oyW3GSNeM/e9K+iP+CZXwW1jwH8O/HGreINPW1g8beL7vxLpdtLtZra1nCGMEc7SMdB0r6Y/saKRHjkQSws24Rum5R+FWorPyhxtXHAAGBj0oAxdA+HujaJ4mv9as7G3hvtSAE86rhnx/L8OtSeKfCVj4w0/wAi+jkmiU5+RynP4VsFfKGN3U/nVG9uY7KKeSaQQxKMuSdqp756UAfMP7Fngy3s/EXxQjj0W88j/hJrkKpn5OCP9qvoC38OW8cMYOj3inaeBN93/wAer51/YtvNB13xD8TJLHxg15DJ4luiskF+rKDxkcele/JZaWI4QfEt1nYfmF4OaALFp4ct/IRX0e/O3P8Ay2H/AMVTbrw1CIDt0e++UN/y2H/xVVdNttJkit1TxPdSGbOzF6p3jnketQy22kzBo18SXXmSGRVAvV5KjJ/KgC1pmhRjTrfOj32Vkz/rRxz/AL1XG8P25D50e+5fI/ej/wCKrD0ey0tdItSfEt180pCH7YP3hB6Vde20tlfb4kuWTfjd9tX73pQBfTQoI7eTbpV1GTKv3pc9/rWf4s8PefbSAaa7BJA/Eh7fjUdxYaWbeQ/8JNej98FOLwcc1R8S6VptrbSM/ijUFXcMk36gAUAdFPocUscm7Sb5vOC52yj296Q+HYnW4H9j3i+dAIj+9Hv71RmtdOt7abd4iuwsIXcWvQNucdfTrQ1jpcTybvFF4o8sMc3g4U9G/GgOaxah8LwwfKml3mfI8rmX6e9U7rwzCPFlvL/ZczCSAxMjuGUj6E4p62+mom7/AISO6KhOWN2OB2NU72TSYPElssniSVZFi37GvBynPzUEVLSVjlNU/Z2tdAuptQ8KpqOh3nzzSgzb7WaTGV8wEkhQf7uKZpfj7VPBenwf8JpoFx5kikS6nYndZv6HbnfnHtXbajbaXcLCz+Iru386JmjKXYAdMfexUVvoWkI1uzeJLu6jMR4lu1ZGHHJFKMpnHUwaUf3eh5p4z8R/CzxJN4f8La/LY/btUlaXTot7K0rYY5LdR0P3jjNO0XwJ4z8Ha3FcaYqa54ftJXaS1u3xfxHHCwlcKe33jXBfHb/gmn8Ofjz470vxA3iDUtP1OzhEUU1tdqFuQrlxuGMnn9BXX6D4u1nwt4sa38SXE02l2r7ItU0u6BE3bY0C7m+XAJPbNdEart7x42Fp1IVbyTXmegeD/H2h+J7hrdNN1C01NJx9ps7iQJJA2T1Odp/4CTWP8d/2VfBP7Sehw2mueGpLxtOuRJvhmaC7hkAO1g6kbsZBwSRWkNB8E/F3TpNutWuqSQsHWVJlaWzb27o317iuYudF8SfBrTriTQ9cvPGEMFwN+nXt+q3Ss2OPOPGApyFxmq3PbeMlD4rs+cvHfxN+MX7H2uTSahNf+NPhBoUwOp6uUj/tqyXO1LdB8sbIONzEE4J5r3T9lD9tH4bfti6NeT+BV1DVp7ORF1C0z5U1tnIGQxGQMHJXIp3jL4mfDXxL4I1bR/Enii+tY9VFxDdWd/JtUsE/eRAMOQM8eteZ+FP+CYPws0rwda33gXxZr3hPWbyWK+TVdNvkt7zy8FlhcgAtCcj5O4A5q60JuPvHr4HEZfXw7Tn+86H17caNDZPv/s+YJGoVG35257EZrN8S/DvS/FGgapY3+hz31tdRBJYy43TA5yEOcqfxFfNs/wC0F46/Z98S3Wi/FK1vNR8J2xUt400SU8ZA2q9qu+Rfdicd6958F/EPwX8W/BN9feG/HUerWLxR+bd2mooWte4yR90n3rljHlWhnKM4aR2PN/HnwG1r4TeH7WH4es1pDNcRq2karKZLVlwfkRhl/MPu2Otedfs3eH9Y+FPx+h0vxhZx6K99pkj2kDzSMLJzIT5cL5KeURlv3hLbmOOMV9G6nBpcM0at4v8ALC+UjNdXQkGCOCvI2yHqG+tWPE/w38O+NL17fWLxtURrXY+n3VwrRuuchypGcjqDWiqWNqeKktJGpFpsRs7SNdNmZlgwv73h1A+6pz+p9alOgedbwm3024XOS5eXlMfwjn736V45/wAKn1T4JaXqF94R8cal4jhKvI2k6tqAZiCMCOCUkLEF7ZBxXR+A/jhoOsW2n2XiLVrjwvr00AhNjfXOFkY4wYZCAsrf7S561Ps+fVmM6MXrE7e08PLB41t0GlzpH9kJZ/NztOT71oS+Hkmit92k3Mm3Of3uMfrWDFHpdl44s9/iKVd1ofLje9XMx3Ht3+taaWOl3DW6nxNdKQWX5bscsOo9yKlq2hm1JfEX4PDdukK/8Se9Xk5Al/8AsqNO8PQQRDbpN/Dz1MoP9aqmz0uNY/8Aio7ojeVBN4OTRZ2WmpFHjxDdMGl8oE3YOX67frip5miG0W/hPZ/ZE1r92Y86jIRls56V1qZPWuM+FUsEMWt+Tdrd41KQPtkD7DxwcdD7V2cTbl7/AI0DHUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFMlB6jtT6juN235Tt45PpQBl6h5kENxubc0cZmAjH7x8DPA9T0r81fH2t+JrX4s+JPEXgP4i+KvgjBq0hnuPC+oeEILi51i6LNvuYS75bdx09K+tf2lv21/wDhTXxTg8K2vhPWtfuLWwTV72S0MQzA0nlbY9zAlwxDHttB710v7NP7R2g/tZWGu6npulqq+Hdan0Yy3UUbMzRBTuQjPyndQBN+yj8TNQ+KHwx0661S18QQ31rAkE9zq9gLKS/cDDyiMEgBiM4HrXraoqRKF3KAeM9qoT36Wflxv5aK/wBwbT+PStJDmMcbh7UAOK4x7UqnJNLRQAUZoqvI5QbsMxXouaAH3BIIK+hrOngivJPKnh82O4BEqn54yPepkeSRA27G1ssr/wANTtbRyQSfxLLwQD2IxQB85fsafD3w3oPin4kW2n6Ro9rANendUhgRFLE89K90HhnTEOFsdP3BCFHlr+Qr5/8A2LPhL4esvFPxMjhspFjTxHcg/v3PLHB6mvfF+GGiwiNY7Zv9H+7+9fgfnQAkfhPSbaNfLs9NjZD8hWNf3I9F/wA96iufCumLuxY6eu0M3mCNckkfNj3PQ06w+EuhaYkIjtnAtSTHmZz1znv7morr4VaHFC7rZsfJLyL++f7zDDd6AH6V4f0uTS4f+Jbp6BZMRxmNf3Zz976nrV4+EdHDMos9PWMc48tfvetZOkfCbQ7jSrVfssn+jyefGPOfhs59avSfC/SJNw+yttZ/M/1rfe/OgCaTw1o4Rf8AQ9PK7h5n7tfvVS8R+HdLa02tpmm3as+2RGReB2PTtU5+FuikMv2Vtkzbn/et1/Os3xR8KdFuwPMswfM+RiZnH070AajeFdNlXbJBp0m7HmI8a/vR2z9OPyp0nhbTULbrPT5RtwR5S/dHRahl+F2j30comtW/0kASbZm5xjHf2FKfhlpLOytattZBEf3rfdXp3oAsJ4Y0l1Vvsdiq7PnXyl5Hp+FUL7wpo8+uwl9N0uRgu0O0a5C/3f61NL8MNERXVrV9s6+U2JX5H51n3/wo0K4121aS0ZriOExKRM4Cpz70AakHhvS2EfnWtjMACseYl/dJ/cHtUh8MaSY41S0sVVc4HlL93uKrx/DLR7iKNWtW/wBHXyU/et90fjT4vhjoioqrbNtCsn+tfoevendhZPckPhnS4dqxW9iu05jYRr+6HpWZa+HdNg1eQHT9LjjyfmEa8FuCenVuhFXrf4W6NZwqsVq22LPl5lc9fxrJ0j4UaPbapJItknmWxLxkTueW4bjPpS9SeW7MXxV+zzoN4s1xoUMHh7VMMY7q1/dxlzzueMYWTns1Yb61qnwqso18RaEviWGSYZv9OgDTTSY+/JGAAuB7ngCvSW+G2jutr/orM1o/nRZlb5W65680y2+GWj2lo0UdqVtjN9oIMrE+ZjGevT2q+dnHUwivzxbPKfir+z94G/aRghuNukX1tZpI8qxKqNLOw4y68hgQMijwn4C1j4QaHuaHS/E2n2scey3VFjubSNFwI0wCZDjgZI6V43+3v8APiXpviLw9q3wd0ybzzdTz6ssE6qsuduwsHOMdc4r0b4faV4s8O+CNKXxx4bi1SFY4rud9LmImspguWeTcwDAEnhc1rGvOUeV7Hg08Q5YnlVPlff8ApHpnhHxn4R+KlrJZ3FnZ2txdRn7ZpGpxItxt6fOp7dK8f+K3/BP230O6l1b4R6la/D7VsiWe1hgEmm6iM5EckJOwdxu2kjOe1elXXw7+Hv7RHheCaG3S8jD74m814JldeMnkNx78VTvfBut+G9SmS1aPxJo3kpbTrOzJfNsJyi42pgA8HqacYo+gp5hODtueQ6J+1Xa+D/Hkfgv4seDLTw3f2ZgQa60ato+ouAArJMwX5gD93GByO1fU1p/YutTveWZ0u4uJI1CzRlHLJx39K8V+Icfw3+KHw+1SO60c6iunSJ/aVpcsySW4RWUbSxAJAz90nNfFv7Nf7FnxU+GHxc1X4lfB/XNH1TwhfM9rY6frFxOxvV6uNvVcEEDOPu+lTUps9zByw2M91SUZL+tz9PNS8KaW53LY6e0Ozn92vGfQfxZrL8Y/C3wr4+hsV1bR9NvpLNClsTCvnWwOMsjdUxgcivE/hX+1N4J8V+LrXwT4x0++8K+Nlt/KNjeFlt5mwQxjkUlduQfvHNe+J4G0efT7eGOGNo7eLbFiZiu09ec81F2nocs4ypP3tjx6f4YeIPhr8SmutFbTPEGiWlqRbaVqAAlt1zlilwQzuc5+U+tdn8L/AIs+FPiHAsLabHoupK5f+z9RhSG4jJ6tt9DjGe+K0bD4daPoviizuIrGOFbO3aKAtO7SIGJyCM9yTya8Dl/Ynk8SfH6HUtY8P3z+FLW5mmskS8KvDK4+eWQhtxRht2jnBB4Fa+7b3jqo8lSN5/I+p49C0meNGFjYlVJYAxr19RUh8Naesi+Xa2KxrJuAES/LJj7498cV4trHwv8AFPwuu7NtDi/4SrQ7NzMbO4l23kKA5CwnKqeOPnPpXT+CPFvhXx3O1jYRzWWq2E/nyWt7IyNDLjB5zhvlPYkVlUivsnPUpxv7p3HgOwW1l1Dy7W1s1e5ZpFhUDz37ytjuf6V08Z+dutcZ8LtAtvD41r7LbpD9p1OWeQrIzbmOMsdx4z6DiuzifzFz265FZnO9B9FNZc06gAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigApky7kPqeART6bIeP5Z9aAOL8T/AAj0LxTrx1q40/T5Ncs4WtYb6aASTRIQflz1xk8j0r4P8Iftk/Er9l24+IOneGfgX4b17wv4JvZbvWtU0a9i0fG0nzpzavud/lXIYfexgV+i1zMkSu27btk/en3xx/SvEfjn+wb8Pfj54o+1+ILTWbe4vbY2t/JpmsT6bFfoc/LKkTASZyfvZ60Aej/BP4l2vxj+GGgeKrVXhXxLp8Gorbs2fsyyIGA6e9dgt0rBgvzbD17Guc+G3gfS/hh4L07QdHt/I03R7eOwtotxZ1ijG1QWPJwB1NbVwqiCSOLhcEED7wyOtAE0Ws286tskRtrbGwfut6H3qSS8WPr1wT+VfCf7CGt+I/h54M/aJuNV8RX2vSaH4t1C9tbjWJWjt4YEwywq3zbUGD8wHGc4rtPgz+1Hq37cPwX8ZrazWPgtbG28iJ7a9a41Bt0b7mZCq7EYruicEl1weOlAH1Ne+PNJ0zSmvrm/tIbSP70zSgIvOOv14ry/9o39pO6+DXjbwJY23h1tZ0nxZfC1utSS6ESabuZRGxGDu3FsDp0r4X/ZNvbjx3+yB+zJpvijxJq15puteKNUtNWubi5Zf7QjQXhVZZSc4UqpAJ6qK9s/YThu/wBo/wCF3i7TdYOqSaP4D+IUunaJNcFrmS8s7Z4mhkWRjllz/Fk0Aer/AAL/AGxdS+K/7QWseFdQ8M/2Hp9sbtLK5uZ9sl79nlEbFIyASpJzkcDIr6FY4VUztJHCjjNeB+Af2UL7w9+0Ld+MNS8UnWNPtluY9L09rJYmsvPkDyATA7m+ZRwa9o1S5v1sPMsoYZJoz924fyx+eDQB47+xwPs/jL4oEbv+Rinbn617wku8A8fMMmvmX9jLxVM+v/Ewyy6OLmTxNdI6JelimMe1e+x+JnjSPEmnt8h58/r+lAG/GoXPtwKg1HcLCUKPn2E4rDtfFs00UTeZpx3ZP+v6/pUFx4tuJraRfM09lYOu4TnjA+lAGx4cMiaPEJFIbee/vWjv+fbjoM5rlPD+vTR6PD8+nv8AOfm+0Hnn6VYk8V3HzYm01fn2/wCv/TpQB0bfOF/M1l+Km/0NP3Hm/OOScYNZyeMbgRyfNprFJCvzXBXH6Vl+IvFNxJZjd/ZK/vRgm9P+FAHcQn9yu75OASM04Ftreg4/Cucm8STmJv32nx7cD/W5xwPannxRJ8y+dp/3Af8AX/8A1qAN4zBY8gise/DN4jhA/u4+9jI61X/4SZnBXztO4jJ/12fx6Vl3HiSYeNrVfMsDut93+t6/pQB2UFwJGORt2sRTwyoeGXnJFc63iWRGjzJpy7lLH9/1/Snr4maVo/3mn8Iek2c/pQBuHhWHHynj3rM0J2fU7zdCke0DaQwOeTVO08STzKrtJp+1s8eb/wDWqjpXiSQ30hW50v5iQQsvPH4UAdevO5eOnPFRxney54+X86wV8T3Cxxt5+ntvfAzLjP6VJ/wlEwWT5tP+V9uTP/8AWoAn123jGg33yoVaFjsB5Y47GoPD9t52h2w8tY2ESAqxDYGOlZ2p+JJ5NI1Bs6aDGGVf33Tj6UzRPEEy6TC7SabuZYwcTe30p3M+VOXM4lb4gfAfSvGxeWFptD1CTBa+00iG5OO2709qwdT17xj8Nr6ztbjTk8TaIMrPqNt+7nslXpuTJaVj6jFdzN4odfMzJp/y+tx0/Sq+o+IpbW3kkj+zzzBVaOKOT7xJ+83HC+p7U4yad2ZVMP7RStoeH/tEfEX4T674VsV8Taxpdp9tuxCrSSrb3UTHI6NzkehFdBonh/WfhP4XZPDMKeJNHvpVlXy3EV2FwPnaTo5wMYAHFcL+2P8AsYeFf2qNJ0/+0rPSNPvrG9Sdrm0lJKE8tvxjPPc13Hh658UfBHwxDayLY+LbG1jBQ2spS6jQcDbGBhsepNdX1iLVmfO08JjKdZ9I9y9458EfD/8Aac0abSNSt7eS8uIioiuIxDfW5PV49w3KffHavLIPhT8VP2OLd/8AhEbq4+JPhSJgx07UWJvLCNe0UhOD3GAvYV63C/hv4umO63WFprUkGFkSfybyE843YwcjuM1X03UfF/wl0qU3l9b+MbWHe+VbyriNAeFRFB8xgOMkjOKmKS3Po8LmklHkqaxMv4FftPeFfib4nXTknXSfEckZSey1EGHUFbO7ADAF1x3AxXuUc8bZG5DJ90dt+K+afG3wh8F/tLajDrtqLHR/E0FsxjvoJzBqFs4zwduCeOMZr5p/Zz/4KWfEr4X/ABV1zwj4y8K3vijRdFuDD/a8W7NlGpI3sdvO4DuawxFSFNpS6nuYXL3jqcqmEfw7r1P0uEcc1u3yMqkcr2b1Fcr8Qvg7ovxGRobqzW3utgMV5AoS4tz/ALDdqwfhV+0Lovxi0qG+0LWNLuIZlBeFrgCSE/3So6Guzh8RyM3m7rFtp2cTn/CmtFdHn1OahLlqGT8EfB03gjQ7nT5tQl1LyZ2VZ5m3TMoAxvPdvU13MTBBj8z61yvw0v5NQTWiVjHl6hKnynPTFdMuWP8AOsyb3J6WowcVJQTawUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAU2T7p+lOprpv/CgDJ8UalHoOj3eoXDbbe1jMjsoywUDJJFeR/Gwv+0H+ztd6l4N1a4fULrSv7R0C5091W6MxBaIqsny4LAffGK9R+I3g2Tx54O1LSmmktjewvGssRwQSpAz6j1r4G8Oaf8AtGfszfGPTpLH4LxeMNB0/RbTRTqFjr8FhFEtu8h8wQtuPzB+ntQB6/8AsJ+OfiHceM203xdq/jLW7aDTVTU5NbhtU+yXw2jy4/JUZyd+TyOK+s44FyvG3byvtWH4Fu5/EXhzTdSu9NXSb+8gWW4teG8h2AJXcPvY9a6BLdYUHfsCaAOX8J/CTw94Kk1ZtO02GH+3Ll7u+DZdbmR/vkg5HPpWpZeENL04z/ZdPs7f7YoSby4gm9QMAcDsOK1kt9jE7i2eee1KI9ufT0oA8m8e/sW/Db4i/Atvhpq3huOfwf5hnjsoZnhKMX3kq6kMpLEng967b4d/DHRfhX4N0rQNDsF0/StIgW2tYkOfKRRgbieWOO5JNdB9l2vuU7eMBf4acbfJ/p2NAEexY41Hy4zwCKgluQ3mZ2e2QetWjCsZLc89qiltcll+b953HagD5l/YyttY/wCEu+KH7nSUk/4Sa5IGw/MCeK98SLV28sNFpfmKCD8rcV4b+xh4Yns/FHxSiXULqQjxHcuJGbJ5PA/CvfLfQ7jZDm8m3KvzE96AKOnw6wUhzFpPU4wrVHe2utC0nVYtJwwb+FvStS28PXEQjBvpWwT2qG80K4eylH26YHDc/hQBk6Baa7HodqqxaSv7w8Ybjmr0ljrDtJui0k/vc/db0o0Xw1cDSLcNf3DYkznd15rRPh6cs+28n5fPXtigDOS11gRyfu9J++P4WrP8XQaw2mrug0lwJBxtaugbQpo4n/0uY7pARz05rN8X+H5pNOX/AE6Zf3gPWgBz2urBJNsWl9F6q3tTpbPW/wB43laT/qx/C1Xm0GeTO28mVWAAz24pG8Oz7j/p1wwZdv0oAzjbaysZYw6T/qv7rVQubHWf+ErtX8rSf9Tj7re9dCfD82GX7ZcMCm3r096zbrRJv+ErtV+2T4EXI3fWgAltNVtzH+50r7h/hbjipIYtWkWLbHpX3D/C1Xn8O3Dlf9Mm+VSvPenJ4duMLm8l+RcfWgDLtbfWDGn7vSeh/has3w/p2qpqE+210pPnPOGrorXRLhURftkxwDk5rP0Xw5cR6hcf8TCZ/mzjdQA/7JrQ8vMWk438fK1JJaauxYGLS/8AWgn5W9K0D4fuBt/02f5Wz160NoNxztvZhl92cfpQBi6naas2jX37nS2+8Put6VHo1rq0emRjyNJUbE7NzxWlrXh64TQr4i+m5VmGOO1Q6D4buW0WI/bZ8uiEZbpxQA64s9UkWRWi0vqONre1EmmatKs/nRaaEeMR8bhxzWhNo9wxbF3Mn60No1xHHJ/pTNuUY4oJd+hyXibSdRt47VYbfTstcxLj5vmAGOa3Wt9WFz5fl6b5flcqAfX1qr4t0W6kgs0W+KbrqPkDkcGtaPw1cJNt+2Sbdm3d3oJ97ZnEeN/gna/EaWyfVLO1VrMM9vPbs0ckLdiMdenfNYdrafEbwDfNH5ekeINChjOxFBF8U+vCdK9UHh6fcrfanby02AMMgn1NK+hXEssbNcfcTBULhSexxRTunqc/1KLleO/c8HL6L8fvEUN19l02G60UN50257aSCQA4VVyAxAIJ4I61ynwG+O+ueMfFHiRI7DSfEejeG5RZz4ijGoTyZIaTjCNF0Izzwa9j8afAvSvGviNbe5j33X2JlN3geYikkfL6Nz19K+fvgN+wN4h/Yp8bax4g8Oal/wAJRp+pOobTdv2aVUBOMyEkNjd6c4rup1oKLUo3/Q8HGSzCjiIew+HW77/I29Z/Zh0D4rXk3iLwTdQ+GPGVtcNOzwO0cbPkkI6NkE5/ujFGkftQ+NvgTqsPh74saRaXE1w26HUtPjJiePsz88HIPavSNVbwz8Uo7WzurxfDPiDzMhTH9mutx6rEzY3EHuM1H4q0fxJ4es00vVNNt/Gnh/eBK80ObiNcf8tFJJl59AOvtWcrN3TsfTYfNLxSrxv5nXfs9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Fd d²(neutrons/cm²·m²/kT):Fd d²(中子/平方厘米·平方米/千吨);Distance from epicenter(m):离爆炸中心的距离(米)。Gold:金;Plutonium:钚;Neptunium:镎;Uranium:铀;Sulfur:硫。 所使用的不同的检测器装有能俘获不同能量中子的元素。金俘获最慢的中子;图示的依次是其他元素的能量阈值。详见正文。 图6.1 描绘的就是奥克西耶【36】报告的这样一些检测结果。在这幅图中,是按方程式2.11的数据绘制的,修正了从爆炸中心发散的通量。(见2.7.4一节)。我们看到,所有的数据都可以顺利地绘成直线。由于y轴是对数,这就是说直线上指数衰减的近似值对结果总结得相当好,即使这样并没有准确地反映中子与物质相互作用的方式。(参见2.4.4一节)我们注意到了这些斜线,以及因此产生的松弛长度,(脚注2)在不同的元素之间有所不同。发现松弛长度最短的是金(218米),它俘获的是非常低能(热)的中子;而最大的松弛长度(255米)是在硫上观察到的,它同时俘获能量最大(>2.5兆电子伏)的中子。 显示的所有这五种元素的平均松弛长度为235米。然而这些检测都是在内华达州进行的,那里在海拔1 000米以上,而且大概是在相当干燥的空气中进行的。广岛和长崎都处于低海拔,而且紧靠大海,空气密度较大,通常比较潮湿。这两个因素会引起中子更加迅速的衰减:这在T65D剂量测定方案中确实有反映,这个方案假定这两个城市的中子松弛长度均为198米。 在离爆炸点特别近的地方——就是那块地面——T65D剂量测定模式对所有的中子剂量单个设定了松弛长度【36】;相反,其他一些作者【86,87】对低高能中子分别用不同的松弛长度得出的中子传播计算结果是比较准确的近似值。下面我们将根据情况使用这两种方法。 6.1.2 源光谱 中子在空气中的穿行范围取决于它们的运动能量。它们一旦失去了全部初始能量,就只能与周围的气体分子保持热平衡状态——就是说它们被热化了——它们很快就会被氮原子核俘获,从而终结它们的独立存在。因此图6.1所显示的慢中子和快中子的射程同样长,可能会使人第一眼看到时感到意外。具体解释,例如在1 200米处观察到的慢中子在真正的意义上并没有从炸弹中逃脱;相反,它们像快中子一样,逃脱过程中由于与空气中的原子核多次碰撞而逐渐慢下来。因此,只有那些逃脱了爆炸的高能中子——按奥克西耶【88】的说法是指那些“高于硫的阈值”,即2.5兆电子伏的中子——才会在极近的距离增加中子的剂量。为了理解地面上中子的剂量,我们还必须知道由爆炸的炸弹所发射的中子的能量分布情况,通常被称为源光谱。理论上这是一个非常简单的概念,但在实践上是很难预测的。格拉斯通【49】解释了其中的原因: 从理论上讲,计算中子穿透炸弹的材料后的能量光谱应该是可能的。然而由于炸弹材料在中子被射出时并不是完全散开的,中子光谱在很大程度上取决于爆炸过程中一个极其复杂的阶段里炸弹部件的精细的几何结构。由于这些因素和其他条件,这个计算实际上是根本不可能的,必须依靠实验。 6.1.3 T65D剂量测定方案 与格拉斯通的评估一样,T65D剂量测定方案的发展确实影响了许多关于这个问题和其他问题的实验。然而从根本上讲它不可能准确地测定广岛炸弹的源光谱,因为战后进行的核试验爆炸没有一次使用类似的炸弹设计。 由炸弹引起的中子衰变有两种极限情况,这可以用两个替代实验来近似计算,实际上这在T65D【36,89】之前的研究中就已经进行了。“辐射安全研究反应堆”(HPRR)就是一个屏蔽非常少的快中子铀235反应堆;如果炸弹的外壳在大部分中子被发射出去之前就完全散落开了,那么一个与这个反应堆相似的中子光谱就是预料之中的了。另一方面,如果炸弹外壳在这个关键时刻仍然完好无损,那么光谱就会柔和很多,与“良品组件”类似,另一个有壳的实验反应堆的强度与广岛炸弹的强度是相似的。 图6.2 广岛炸弹的中子源光谱。根据洛伊和门德尔松【86】的资料绘制。 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KKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKADFFFFABRjNFFABiiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAP//Z)
Neutron leakage(dN/dE):中子漏损量(dN/dE);Neutron energy . E(MeV):中子能量E(兆电子伏);Ichiban assembly: 良品组件:HPRR:辐射安全研究反应堆;Little Boy:小男孩。 另外两个光谱中,在中子能量为0.6兆电子伏时,任意归一化为相同值,代表了那颗炸弹光谱的合理极限情况。在T65D剂量测定方案中,广岛炸弹(小男孩)的光谱被认为与辐射安全研究反应堆的光谱相似。这里展示的“小男孩”光谱是由洛伊和门德尔松提供的。 图6.2显示的是用两台仪器观察到的实验光谱。显然高能中子——即那些完全有机会到达地面的中子——的促进作用是相当不同的。在T65D中,广岛炸弹的中子源光谱被认为是与辐射安全研究反应堆的光谱相似的,也就是说,那些在爆炸中逃脱的中子基本上没有受到炸弹壳的阻挡,这就印证了我们对广岛高中子剂量的估计。事实上,离爆炸中心大约800米处,T65D的物理中子剂量超过了γ-剂量。如果我们把中子相对生物效应(RBE)5(见2.9.2一节)考虑进去,那么在广岛所有的严重暴露的幸存者中,中子辐射占据了生物效应的主导地位。 6.1.4 DS86和DS02剂量测定方案 1981年,随着洛伊和门德尔松的论文《对广岛和长崎的剂量估算的修正》【90】的发表,在广岛的盛行的中子说戛然而止。该论文发表在聚焦辐射方面的生理和化学问题的《健康物理学》杂志上。该论文完全没有物理方面的细节,这个问题将在稍后揭示;如此仓促的可能原因将在11.5一节进行解释。该文同时只是告诉读者: 我们已经准备好了新的剂量估计值,它们应该是值得相信的,部分原因是------相应的中子水平已经表明与现场放射性检测结果一致。 这两个作者的第二篇论文【86】提出了一些物理方面的论据;不过这些论据在实质上基本都是理论性的,他们的论文缺少必要的使读者能够自主地确认论文的正确性的细节。据称计算的中子剂量与桥本等人【80】早期报告的现场检测的钴60放射性是一致的。但下面我们将会看到,后来这些可用的数据与T65D的数据更加一致。然而,经过进一步的阐述,洛伊和门德尔松修订的剂量估计值在1987年作为DS86剂量测定方案被采纳。【91】在2002年宣布的DS02方案【87】仅对DS86做了相当小的改变,至今仍然有效。就本章而言,这两种方案可以同等对待。 尽管他们要求对这些新的剂量估计值应该给予相信,但洛伊和门德尔松非常清楚,这些数据充其量是草率而成。这一点在洛伊和门德尔松参加的项目记录中是显而易见的。【88】参加者还有T65D剂量测定方案的主要支持者约翰·奥克西耶。这次会议是在1981年9月15日和 16日举行的,是洛伊和门德尔松的第二篇论文发表后一个星期。会议开始的时候,奥克西耶概括地介绍了他自己做的大量工作,他把他的观点归纳如下: 科学工作要么必须接受进一步工作和时间的检验,要么必须被取代。------T65D曲线的最大不确定性被认为是广岛的中子[源]光谱。在这几年里对这项研究没有任何重大贡献,我们一直期待着对光谱进行多维流体动力计算。与此同时,显然进一步的工作将要么去证实,要么去修改这些T65D的数值,直到所有的评估都完成。根据T65D的数值改变我们对剂量-反应的现有观点似乎还为时过早。 换句话说,奥克西耶是说到目前为止还没有什么实质内容证明T65D的估计站不住脚。在他的发言后的讨论中,洛伊和门德尔松谁都没有发言,也没有一个与会者对奥克西耶的这番话提出质疑。 在那次会议上,洛伊亲自进行了介绍,内容与他和门德尔松的第二篇论文【86】相似。在这个讲话中,他对他们假设的中子剂量的改变作了如下解释: 我们的数值与以前的数值不同是由于两个因素:一个是估计的拉姆达(λ)是195(米),当时应该是155 。------这样巨大的误差基本上说明了我们的剂量为什么与T65D存在差异。 这个有指向性的声明表明,我们能够通过考虑在“假设的拉姆达”,即松弛长度在T65D和最近的剂量测定方案之间选择出更符合的检测结果。这种方法要求的不只是数据,而且还要求模型本身用一个松弛长度很好地描述出来。运用方程2.11拟合代表T65D模型和DS86或DS02模型的剂量-距离的曲线,我们已经弄清楚了在距离爆炸中心不超过1 500米时的情况;超出这个范围,不管怎样中子辐射的检测值都很小。因此我们能够用松弛长度作为尺码去比较各种中子流量的测量和模式。 图6.3 T65D和DS02模式中的光子松弛长度 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)
Fluence :流量(1/厘米²千吨);Neutron energy(eV):中子能量(电子伏);Relaxation length(m):松弛长度(米)。 A:DS02中子流量与中子能量的计算。复制自杨和克尔的著作【87,第153页】。每一条曲线表示的是在距爆炸中心特定距离上所观察到的流量。 B:T65D假设的与能量无关的松弛长度为198米。相反,在DS02中,松弛长度除了中子能量超过100 000电子伏时急剧增加外,在光谱的大部分中维持在低值上。这里曲线所显示的仅使用了与A图中的数据拟合的最上面的三条或全部六条曲线。 6.1.5 T65D和DS02中松弛长度的能量依赖性 洛伊在总结他的修改后的剂量测定方案时,使用的是155米的松弛长度。但把松弛长度视为与能量相关,可以说是当前最好的描述模式 :在大部分光谱中,松弛长度都是与洛伊给出的松弛长度相似的,在光谱的高端松弛长度急剧增加。这种高能中子使硫活化成磷32,使铜活化成镍63 。如果DS02方案是正确的,那么这两种同位素的检测值应该相应地显示松弛长度超过200米,同时所有其他同位素应该显示松弛长度达到155米。相反,用T65D方案,所有的检测值都应该产生相似的接近200米的松弛长度。下面,我们决定不必去确定这两种模式哪种在理论上更为合理;我们将只是比较每种模式对检测的适用性。 关于中子俘获产生的同位素的检测,这两个城市已经有了报告,我们在这里将把讨论的范围局限在广岛,因为这里有较多的数据集,它们通常包含更多的数据点。威尔逊【72】已经阐述了对广岛释放的中子剂量的重大意义的看法,但也存在不确定性,这很有可能导致更多的实验工作集中到这个城市。然而,根据这些有限的数据可以确定,长崎的情况与所有类型的测定结果非常相似。这个问题将在本章的余下部分进行讨论。 【脚注】 1:在某种情况下,前体元素实际上也是具有放射性的,但由中子俘获形成的衍生元素可以被分别加以区分并检测出来。 2:松弛长度的定义是一个给定的介质层的厚度——在这里介质是空气——它将随一个系数1/e使一束放射线减弱。(见2.7.3一节)
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