它们精心设计的巢穴可能会非常巧妙的应用到几何学原理。
These birds' elaborate bowers may make cunning use of geometry.
他的想法就是将几何学应用在力学上。
MIFA法就是一种定量的分形几何学方法。本文应用MIFA法对塔里木盆地塔中地区志留系储层孔隙结构进行了研究。
The MIFA, as a fractal geometry method, is used to study the Silurian reservoir of Tazhong area in this paper.
几何是一门重要的数学学科，几何应用题是几何学中一种重要的题型。
Geometry is an important mathematic subject and geometric word - problem is a k.
其中应用题中含盖的范围有：计算方法、系统学、几何学、测量和使用加法和减法。
Areas covered include numeration, number systems, geometry, measurement, and the use of addition and subtraction in word problems.
应用分形几何学的原理和方法对木榄幼苗的形态特征和生物量进行了研究。
By the use of the principles and methods of fractal geometry, the morphological character and biomass of?
最接近点对问题是空中交通控制系统应用中的一个重点问题，也是计算机几何学研究的基本问题之一。
Finding pair of dimensional points with the minimum distance is the key problem in the application of the air traffic control system and it is also a basic one of the computerized geometry study.
三角网剖分技术在地质学、计算几何学、图形图像学和生物医学等众多领域得到广泛的应用。
Triangulation is widely used in geology, computational geometry, graphics, images, and many other science and biomedical and other fields.
方法根据简化眼屈光学原理，应用几何学计算方法进行后囊有效光学区的面积计算。
Methods According to the refraction of the simplified eye, the posterior capsulorhexis area was calculated by geometric method.
以菊石为例，应用分形几何学的观点对菊石缝合线的形态进行了定量描述。
With the suture line of ammonites as an example, the morphological feature in this paper is quantitatively described in view of fractal geometry.
由分形几何学衍生推广至应用领域而形成的分形理论对自然科学乃至哲学、历史、艺术、文化等领域产生了重大的影响。
Fractal theory which derived from the expanding of fractal geometry to application fields have been influencing greatly natural science and even fields of philosophy, history, art and culture.
分形几何学在物理学、生物学上的应用也正在成为有充实内容的研究领域。
Fractal geometry in physics, biological applications have enriched the content is becoming a field of study.
分形几何学在图像数据压缩、模拟自然景物，艺术图案设计、分形生长及混沌动力系统的研究等方面有着广泛的应用。
Fractal is widely used in many fields such as the image data compression, simulation of natural scenery, the growing of fractal geometry and the research of chaos motility system.
问题出现了：在剑术中几何学研究和应用的目的意图是什么？
The question arises: What is the purpose of the study and application of geometry to swordsmanship?
结论应用几何学原理指导扩张皮瓣的转移能充分保障皮瓣的血运，且手术简洁、创伤小、恢复快。
Conclusion Geometrical principle guiding transfer of expander skin flap can be advantages, it is safe and reliable, simple and rapid.
结论应用几何学原理指导扩张皮瓣的转移能充分保障皮瓣的血运，且手术简洁、创伤小、恢复快。
Conclusion Geometrical principle guiding transfer of expander skin flap can be advantages, it is safe and reliable, simple and rapid.
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