Abstract Reconstructing minimal length tree branch systems from leaf positions
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Reconstructing minimal length tree branch systems from leaf positions

机译:重建叶子位置的最小长度树枝系统

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AbstractWe present a method to infer a straight-lines tree branch system from a given set of leaf positions and average branching angles. Among an extensive set of possible branch systems constructed in the process, we choose the one featuring the shortest total length, following an optimality hypothesis by Leopold (1971). The approach is illustrated using empirical low-order skeletons from European beech. Our method further allows to assess, for a given species or individual tree, to what extent its branching pattern accords to Leopold's hypothesis, which we argue to be the case for beech. While yet facing issues of computational intensity for too many leaves, the method can furthermore be used to complement existing tree structure reconstruction methods that otherwise require a rudimentary skeleton as manual input.Highlights?We present a method to reconstruct a branch system from given leaf positions.?Following a teleonomic hypothesis, our method identifies the shortest branch system.?The method is tested using empirical branch skeletons of European Beech.
机译:<![cdata [ 抽象 我们介绍了一种从给定的一组叶子位置和平均分支角度推断直线树枝系统的方法。在该过程中建造的广泛可能的分支系统中,在Leopold(1971)的最佳假设之后,我们选择具有最短总长度的一个具有最短总长度的系统。使用来自欧洲山毛榉的经验低阶骨架来说明该方法。我们的方法进一步允许为给定的物种或单独的树或单独的树,其分支模式符合Leopold的假设,我们认为是山毛榉的情况。虽然面对太多叶片的计算强度问题,但该方法还可以用于补充现有的树结构重建方法,否则还需要一个基本的骨架作为手动输入。 亮点 我们介绍了一种从给定叶子位置重建分支系统的方法。 使用欧洲山毛榉的经验分支骨架测试该方法。

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