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Research on Algebraic Solutions of the Covering Graphics Problem with the Odd-even Features

机译:具有奇偶特征的覆盖图形问题的代数解研究

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For the covering graphics problem with the odd-even features, it is often solved by parity method, which is simple and ingenious. However, this method lacks of logical derivation and proof. Moreover, when the scale of the graphics problem is large, it's hard to use this method. By establishing a coordinate system and corresponding coordinate transform principles, the geometrical problem can be transformed to solve the integer solutions of an algebraic equation. It can not only prove the validity of parity checking, but also explain the theory of parity checking. Finally, the tiling problem is generated and the results of generalized case are given.
机译:对于具有奇偶特征的覆盖图形问题,通常通过奇偶校验方法来解决,该方法简单而巧妙。但是,这种方法缺乏逻辑推导和证明。而且,当图形问题的规模很大时,很难使用此方法。通过建立坐标系和相应的坐标变换原理,可以转换几何问题以求解代数方程的整数解。它不仅可以证明奇偶校验的有效性,而且可以解释奇偶校验的理论。最后,产生了平铺问题,并给出了广义情况的结果。

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