concentric

简明释义

英[kənˈsentrɪk]美[kənˈsentrɪk]

adj. 同轴的；同中心的

英英释义

单词用法

同义词

反义词

例句

1.Each half-circle is offset by computed x and y coordinates in order to ensure that they are concentric.

根据算出的x和y坐标，各半圆将偏移以保证同心。

2.And so then, within this concentric overlay vector other time programs; other dimensional realms can be frequencially accessed more easily.

就这样，这个同心叠加点同时指向着其他时间程序，其他的维度领域就可以更容易地频繁进入。

3.The same catalogue included a type of two-pole concentric plug and socket.

相同的目录包括一种两极同心插头和插座。

4.WIDE SHOT, moving in across the concentric rings of people, all plugged-in and softly chanting.

广角镜头——从人们围成的同心圆中穿过。人们都与圣母之树相连，轻轻地吟诵着。

5.Think of this process as a series of concentric circles beginning with our own individual, spiritual awareness as the innermost circle.

可以将这一过程看做一组同心圆，最内层即是每个人独特的精神认知。

6.His verdict, arrived at after he scoured over 10, 000 points on the microwave maps, is that Dr Penrose's concentric circles are real.

在去除微波地图上面的超过10000个点之后，他得出彭罗斯博士的同心圆是真实存在的结论。

7.Instead tastes are a series of concentric rings, like ripples in a pond.

品味这时成了一系列同心圆，如同池塘里的水波。

8.Dr Yabe's trick is to use relatively small Fresnel lenses-transparent and relatively thin planar lenses made up of concentric rings of prisms.

Yabe博士的诀窍是使用比较小的菲涅尔透镜——棱镜同心环构成的透明较薄的平面透镜。

9.The artist created a series of concentric 同心的 circles on the canvas to represent harmony.

艺术家在画布上创作了一系列同心的圆圈以代表和谐。

10.The ripples in the pond formed concentric 同心的 waves after the stone was thrown.

石头投掷后，池塘中的涟漪形成了同心的波纹。

11.The design features concentric 同心的 squares that draw the eye inward.

这个设计以同心的方形吸引眼球向内聚焦。

12.In geometry, we often study concentric 同心的 circles to understand their properties.

在几何学中，我们常常研究同心的圆以理解它们的性质。

13.The concentric 同心的 rings of the tree indicate its age.

树的同心的年轮显示了它的年龄。

作文

In the study of geometry, the term concentric refers to shapes that share the same center. This concept can be observed in various forms, such as circles or spheres that are drawn one inside the other. Each shape maintains its own radius while aligning perfectly at the center point. Understanding concentric shapes is not only essential in mathematics but also has practical applications in art, architecture, and even nature. For instance, when we look at a target, we often see several concentric circles. The inner circle represents the highest score, while the outer circles represent lower scores. This design allows for easy visualization of distance from the center, which is crucial in many sports. Similarly, in architecture, concentric designs can create visually appealing structures. The famous Colosseum in Rome features a series of concentric arches that enhance its aesthetic appeal and structural integrity. In nature, we can find examples of concentric formations as well. Tree rings are a classic example; each ring represents a year of growth, and they are concentric around the tree's center. This natural pattern provides insight into the age of the tree and the environmental conditions it has endured over the years. Moreover, the concept of concentric circles can extend beyond physical shapes. In social sciences, we can apply this idea to human relationships. Imagine a person at the center of a concentric circle model, with close family members forming the innermost circle, followed by friends, acquaintances, and then broader social connections. This model helps us understand the varying degrees of intimacy and connection we have with different individuals in our lives. Furthermore, the idea of concentric circles can be applied in strategic planning and decision-making processes. When organizations develop plans, they often start with a core mission or vision at the center, surrounded by goals and objectives that radiate outward. This method ensures that all actions align with the central purpose, creating a harmonious structure where each layer supports the others. In conclusion, the term concentric encompasses more than just a geometric definition. It represents a fundamental principle that can be observed in various fields, from nature to social dynamics and strategic planning. By recognizing the significance of concentric arrangements, we can gain deeper insights into the interconnectedness of different elements in our world. Whether in mathematics, art, or personal relationships, the concept of concentric shapes and structures helps us appreciate the beauty and complexity of our surroundings.

在几何学的研究中，术语同心指的是共享同一中心的形状。这个概念可以在各种形式中观察到，比如一个个相互包围的圆或球体。每个形状保持自己的半径，同时完美地对齐在中心点上。理解同心形状不仅在数学中至关重要，而且在艺术、建筑甚至自然界中也有实际应用。 例如，当我们看一个靶子时，通常会看到几个同心的圆。内圈代表最高分，而外圈代表较低的分数。这种设计使得从中心的距离可视化变得容易，这在许多运动中至关重要。同样，在建筑中，同心的设计可以创造出视觉上令人愉悦的结构。著名的罗马斗兽场就有一系列同心的拱门，增强了其美学吸引力和结构完整性。 在自然界中，我们也可以找到同心形状的例子。树木年轮就是一个经典的例子；每个年轮代表一年的生长，它们围绕着树的中心是同心的。这种自然模式提供了有关树龄和它经历过的环境条件的深入见解。 此外，同心圆的概念可以扩展到物理形状之外。在社会科学中，我们可以将这个想法应用于人际关系。想象一个人位于同心圆模型的中心，亲密的家庭成员形成最内层的圆，接着是朋友、熟人，然后是更广泛的社交联系。这个模型帮助我们理解我们与生活中不同个体之间的亲密程度和联系。 此外，同心圆的想法还可以应用于战略规划和决策过程。当组织制定计划时，他们通常从中心的核心使命或愿景开始，周围是向外辐射的目标和任务。这种方法确保所有行动都与中心目的保持一致，创建一个和谐的结构，其中每一层都支持其他层。 总之，术语同心包含的不仅仅是几何定义。它代表了一种基本原则，可以在各个领域观察到，从自然到社会动态，再到战略规划。通过认识到同心排列的重要性，我们可以更深入地洞察我们世界中不同元素的相互联系。无论是在数学、艺术还是个人关系中，同心形状和结构的概念帮助我们欣赏周围环境的美丽和复杂性。