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csongfiy        

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  • TA的每日心情
    奋斗
    2015-5-3 17:05
  • 签到天数: 4 天

    [LV.2]偶尔看看I

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    发表于 2015-2-3 16:48 |只看该作者 |倒序浏览
    |招呼Ta 关注Ta
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    正确写作美国大学生数学建模竞赛论文1.pdf

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    Word排版技术【髙清】 侯捷.pdf

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  • TA的每日心情
    难过
    2015-2-4 10:21
  • 签到天数: 2 天

    [LV.1]初来乍到

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    • lzp01 lzp01 :Our basic model has two parts: to find a half-pipe shape that can maximize
      vertical air, and to adapt the shape to maximize the possible total angle of
      rotation. In an extended model, we analyze the snowboarder’s effect on
      vertical air and on rotation. Finally, wediscuss the feasibility and the tradeoffs
      of building a practical course.
      The major assumption is that resistance includes the friction of snow plus
      air drag, with the former proportional to the normal force. We find air drag
      negligible.
      We first obtain and solve a differential equation for energy lost to friction
      and drag based on force analysis and energy conservation. We calculate
      vertical air by analyzing projectile motion. We then calculate the angular
      momentumbefore the flight and discuss factors influencing it. In an extended
      model, we take the snowboarder’s influence into account.
      We compare analytical and numerical results with reality, using default
      parameters; wevalidate that our method is correct and robust. We analyze the
      effects on vertical air of width, height, and gradient angle of the half-pipe. We
      find that a wider, steeper course with proper depth and the path of a skilled
      snowboarder are best for vertical air. Using a genetic algorithm, we globally
      optimize the course shape to provide either the greatest vertical air or maximal
      potential rotation; there is a tradeoff. Implementing a hybrid scoring system
      as the objective function, we optimize the course shape to a “half-blood”
      shape that would provide the eclectically best snowboard performance.
      2015-02-04 10:58 回复
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