planar

简明释义

英[ˈpleɪnə(r)]美[ˈpleɪnər]

adj. 平面的；二维的；平坦的

英英释义

单词用法

同义词

反义词

例句

1.Planar hot wire type on Pt thin film was investigated.

本文介绍了铂薄膜平面热线型氨传感器。

2.Then, disable the local hard disk on your server (Planar SAS in Figure 8).

然后，禁用服务器上的本地磁盘（图8中的PlanarSAS）。

3.Planar Energy has developed a roll-to-roll process for making larger solid lithium-ion batteries.

平面能源公司研发出可制造较大的固态锂离子电池的“卷到卷”工序。

4.The research results show that this method can effectively detect planar defects.

试验结果表明该方法能够有效检测平面缺陷。

5.The lens-less device is called a Planar Fourier Capture Array.It's a flat piece of doped silicon.

这款相机的科学名称是平面傅立叶光线捕捉器，是一种没有镜头的相机，外观看来就是一片涂层硅。

6.In this case, your local Planar SAS will have the larger device ID.

在本例中，您的本地PlanarSAS将有较大的设备ID。

7.The architect designed a planar 平面的 structure that blends seamlessly with the landscape.

建筑师设计了一个与景观无缝融合的平面结构。

8.In geometry, a planar 平面的 figure is defined as lying in a single plane.

在几何中，平面图形被定义为位于一个单一的平面内。

9.The engineer used a planar 平面的 surface to ensure accurate measurements.

工程师使用了一个平面表面以确保准确的测量。

10.A planar 平面的 projection can simplify the analysis of complex shapes.

一个平面投影可以简化复杂形状的分析。

11.The artist created a planar 平面的 artwork that emphasizes two-dimensionality.

艺术家创作了一幅强调二维性的平面艺术作品。

作文

In the realm of geometry and mathematics, the term planar refers to anything that exists or is defined within a two-dimensional space. This concept is crucial for understanding various geometric shapes and their properties. For instance, a square, a triangle, and a circle are all examples of planar figures, as they can be drawn on a flat surface without any depth. The study of planar geometry is fundamental in fields such as architecture, engineering, and graphic design, where the manipulation of shapes and spaces is essential. When we consider the applications of planar geometry in real life, we can observe its significance in the design of buildings and other structures. Architects often utilize planar concepts to create blueprints, ensuring that their designs are not only aesthetically pleasing but also structurally sound. The ability to visualize and manipulate planar shapes allows architects to maximize the use of space while adhering to safety regulations. Moreover, in the field of computer graphics, planar geometry plays a vital role in rendering images and animations. Graphic designers and animators work with planar shapes to create realistic representations of objects and characters. Through the use of software tools, they can manipulate these planar designs to create intricate and detailed visuals that captivate audiences. The concept of planar extends beyond traditional geometry into the world of physics as well. In physics, planar motion refers to the movement of an object along a flat surface, which can be analyzed using various mathematical models. Understanding planar motion is crucial in fields such as robotics, where engineers must design machines that operate effectively on two-dimensional surfaces. In addition to its practical applications, the notion of planar can also be explored in a more abstract sense. For example, in art, artists often experiment with planar compositions to create depth and perspective in their works. By manipulating planar shapes and lines, they can guide the viewer's eye and evoke different emotions through their art. Furthermore, the study of planar graphs in mathematics illustrates another fascinating aspect of this concept. A planar graph is one that can be drawn on a plane without any edges crossing each other. This property has important implications in network theory and can be applied to various disciplines, including computer science and logistics. In conclusion, the term planar encompasses a wide range of applications and meanings across different fields. From geometry and architecture to computer graphics and physics, understanding planar concepts is essential for anyone looking to engage with these subjects. As we continue to explore the intricacies of planar geometry and its applications, we uncover new ways to innovate and create in our respective fields. Whether it is designing a building, creating a digital animation, or analyzing motion, the principles of planar geometry remain a foundational element of our understanding of the world around us.

在几何和数学领域，术语planar指的是任何存在或定义在二维空间中的事物。这个概念对于理解各种几何形状及其特性至关重要。例如，正方形、三角形和圆形都是planar图形的例子，因为它们可以在平面上绘制而没有任何深度。planar几何的研究在建筑、工程和图形设计等领域中是基础，因为形状和空间的操作至关重要。 当我们考虑planar几何在现实生活中的应用时，可以观察到它在建筑和其他结构设计中的重要性。建筑师通常利用planar概念来创建蓝图，确保他们的设计不仅美观而且结构合理。可视化和操作planar形状的能力使建筑师能够最大限度地利用空间，同时遵循安全规定。 此外，在计算机图形学领域，planar几何在渲染图像和动画中发挥着至关重要的作用。图形设计师和动画师使用planar形状来创建物体和角色的逼真表现。通过使用软件工具，他们可以操作这些planar设计，创造出复杂而详细的视觉效果，吸引观众。 planar的概念不仅限于传统几何，还延伸到了物理学的世界。在物理学中，planar运动指的是物体沿平面表面移动的运动，这可以通过各种数学模型进行分析。理解planar运动对于机器人技术等领域至关重要，在这些领域，工程师必须设计在二维表面上有效运行的机器。 除了实用应用外，planar的概念还可以在更抽象的意义上进行探索。例如，在艺术中，艺术家常常实验planar构图，以在作品中创造深度和透视。通过操纵planar形状和线条，他们可以引导观众的目光，并通过艺术唤起不同的情感。 此外，数学中对planar图的研究展示了这一概念的另一个迷人方面。planar图是指可以在平面上绘制而不交叉的图。这一特性在网络理论中具有重要意义，并且可以应用于计算机科学和物流等多个学科。 总之，术语planar涵盖了不同领域的广泛应用和含义。从几何学和建筑到计算机图形学和物理学，理解planar概念对于任何希望参与这些学科的人来说都是必不可少的。随着我们继续探索planar几何及其应用的复杂性，我们发现了在各自领域创新和创造的新方法。无论是设计建筑、创建数字动画还是分析运动，planar几何的原理仍然是我们理解周围世界的基础元素。