geometrically

简明释义

英[ˌdʒiːəˈmetrɪkli]美[ˌdʒiːəˈmetrɪkli]

adv. 用几何学；几何学上地；按几何级数地

英英释义

单词用法

同义词

反义词

例句

1.This method can be applied to the solution of geometrically nonlinear problems for complicated structures.

该方法能直接应用到大型复杂杆系结构的几何非线性问题的求解中。

2.Geometrically, the lattice has square holes in small-scale which inspires ancient Persian architecture with its famous humanized values.

图案上，方形小孔的格栅让人联想到极具人文价值的古典波斯建筑。

3.The orthophotos produced in light of this new technique are of high quality both photographically and geometrically.

用这项新技术产生的正射象片有良好的几何质量与影象质量。

4.Everything fundamentally about matter can be understood by considering it as geometrically extended stuff.

万事万物的基本属性都可以被理解为，几何学的物体延展。

5.But, for now we need to try to figure out a bit more about this, what it says, what it means physically, how to think of it geometrically, and so on.

不过，现在我们需要知道多一点，它到底是什么，在物理上的意义是什么，怎样几何直观地想像等等。

6.Lastly, the stress analyses of geometrically altered and not altered underground structures are compared.

最后，将地下衬砌的变几何与不变几何的应力分析结果作了比较。

7.It is assumed that the arrival time and service time are distributed geometrically.

假定顾客的到达时间和服务时间均服从几何分布。

8.The artist used geometrically 几何地 shaped canvases to explore new dimensions in her work.

这位艺术家使用 几何地 形状的画布来探索她作品中的新维度。

9.The area of the circle increases geometrically 几何地 as the radius grows.

随着半径的增长，圆的面积 几何地 增加。

10.The population of the city has grown geometrically 几何地 over the last decade.

在过去十年中，这座城市的人口 几何地 增长。

11.The cost of living has increased geometrically 几何地 due to inflation.

由于通货膨胀，生活成本 几何地 增加。

12.In this design, the patterns repeat geometrically 几何地 to create a visually appealing effect.

在这个设计中，图案 几何地 重复，创造出视觉上吸引人的效果。

作文

In the realm of mathematics and art, the concept of shapes and their relationships plays a crucial role in understanding the world around us. One of the most fascinating aspects of geometry is how it can be applied to various fields, including architecture, engineering, and even nature. When we think about shapes, we often consider them in a two-dimensional space, but they can also exist in three dimensions. This brings us to the term geometrically (几何上), which refers to the properties and relationships of points, lines, surfaces, and solids in a mathematical context.To illustrate the significance of the term geometrically (几何上), let's take a closer look at architecture. Architects use geometric principles to create structures that are not only aesthetically pleasing but also functional and stable. For instance, the famous Eiffel Tower in Paris is a marvel of engineering that demonstrates how geometrically (几何上) arranged triangular shapes can provide strength and stability. The design of the tower is based on a series of triangles that distribute weight evenly, allowing the structure to withstand strong winds and other forces.Moreover, the concept of symmetry is essential in both geometry and art. Many artworks incorporate symmetrical designs, which can be analyzed geometrically (几何上). For example, the works of the artist M.C. Escher often feature intricate patterns that challenge our perception of space and dimension. By examining these patterns geometrically (几何上), we can appreciate the underlying mathematical principles that govern their formation.In addition to art and architecture, nature also exhibits geometric patterns. From the arrangement of leaves on a stem to the spiral shells of certain mollusks, these natural phenomena can be described geometrically (几何上). The Fibonacci sequence, for instance, is a mathematical concept that appears frequently in nature. This sequence can be observed in the arrangement of sunflower seeds or the branching of trees, where each new branch follows a geometrically (几何上) proportional pattern, creating a visually appealing structure.Furthermore, in the field of physics, many theories rely on geometric interpretations. The study of space-time, for example, involves understanding how objects move and interact within a geometrically (几何上) defined framework. Einstein's theory of relativity revolutionized our understanding of gravity by describing it as the curvature of space-time caused by mass. This groundbreaking idea highlights how geometry is not just an abstract concept but a fundamental aspect of our universe.In conclusion, the term geometrically (几何上) encapsulates a wide range of applications across different disciplines. Whether in architecture, art, nature, or science, the principles of geometry help us make sense of the world around us. By exploring these relationships and patterns, we gain a deeper appreciation for the beauty and complexity of our environment. Thus, understanding the concept of geometrically (几何上) allows us to connect various fields of study and enhances our overall knowledge of the interconnectedness of ideas and forms in both the physical and abstract realms.

在数学和艺术的领域中，形状及其关系的概念在理解我们周围的世界中发挥着至关重要的作用。几何学最迷人的方面之一是它可以应用于各种领域，包括建筑、工程甚至自然。当我们想到形状时，我们常常考虑它们在二维空间中的存在，但它们也可以存在于三维空间中。这使我们想到了术语geometrically（几何上），它指的是在数学背景下点、线、面和立体的性质和关系。为了说明术语geometrically（几何上）的重要性，让我们仔细看看建筑。建筑师使用几何原理来创建不仅美观而且功能性和稳定性的结构。例如，巴黎著名的埃菲尔铁塔是一项工程奇迹，展示了如何通过geometrically（几何上）排列的三角形提供强度和稳定性。塔的设计基于一系列三角形，这些三角形均匀分配重量，使结构能够承受强风和其他力量。此外，对称的概念在几何和艺术中都是至关重要的。许多艺术作品都包含对称设计，这些设计可以geometrically（几何上）进行分析。例如，艺术家M.C.埃舍尔的作品通常具有复杂的图案，挑战我们对空间和维度的感知。通过geometrically（几何上）研究这些图案，我们可以欣赏到支配其形成的基本数学原理。除了艺术和建筑，自然界也展现出几何图案。从叶子在茎上的排列到某些软体动物的螺旋壳，这些自然现象可以geometrically（几何上）进行描述。斐波那契数列就是一个在自然界中频繁出现的数学概念。这个数列可以在向日葵种子的排列或树木的分枝中观察到，每个新分枝遵循一个geometrically（几何上）成比例的模式，创造出视觉上令人愉悦的结构。此外，在物理学领域，许多理论依赖于几何解释。例如，时空的研究涉及理解物体在geometrically（几何上）定义的框架内如何移动和相互作用。爱因斯坦的相对论通过将重力描述为由质量引起的时空弯曲，彻底改变了我们对重力的理解。这一开创性思想强调了几何不仅仅是一个抽象概念，而是我们宇宙的基本方面。总之，术语geometrically（几何上）涵盖了不同学科中广泛的应用。无论是在建筑、艺术、自然还是科学中，几何原理帮助我们理解周围的世界。通过探索这些关系和模式，我们对环境的美丽和复杂性有了更深的欣赏。因此，理解geometrically（几何上）的概念使我们能够连接各种研究领域，并增强我们对物理和抽象领域中思想和形式相互关联的整体知识。