tessellate

简明释义

英[ˈtesɪˌleɪt]美[ˈtesəˌleɪt]

adj. 镶嵌细工的；嵌成花纹的

vt. 把……镶装花纹

vi. 完全嵌合

第 三 人 称 单 数 t e s s e l l a t e s

现 在 分 词 t e s s e l l a t i n g

过 去 式 t e s s e l l a t e d

过 去 分 词 t e s s e l l a t e d

英英释义

单词用法

同义词

反义词

例句

1.One simple tip for modeling the wood slates was to tessellate the faces and then add a small noise on the vertex so we can get a nice random surface that gives some realistic look of old wood.

再创建木板有一条小建议：在表面附上纹理并在顶点加一些噪点，这样表面更随机看起来像真实的老木头。

2.But the trouble with rounded personalities is that they don't tessellate.

但是他们没有把这“丰富的个性”具体化。

3.One simple tip for modeling the wood slates was to tessellate the faces and then add a small noise on the vertex so we can get a nice random surface that gives some realistic look of old wood.

再创建木板有一条小建议：在表面附上纹理并在顶点加一些噪点，这样表面更随机看起来像真实的老木头。

4.The artist decided to tessellate the floor with colorful tiles.

艺术家决定用彩色瓷砖来镶嵌地板。

5.The designer's wallpaper features a tessellate pattern of interlocking shapes.

设计师的墙纸上有一个互锁形状的镶嵌图案。

6.In nature, honeycombs tessellate perfectly to maximize space.

在自然界中，蜂巢完美地镶嵌以最大化空间。

7.To create a mosaic, pieces must tessellate without any gaps.

为了制作马赛克，碎片必须无缝地镶嵌在一起。

8.Mathematicians study patterns that tessellate in geometry.

数学家研究几何中可以镶嵌的图案。

作文

In the realm of mathematics and art, the concept of tessellate is both fascinating and intricate. To tessellate means to cover a surface with a pattern of one or more geometric shapes, with no overlaps and no gaps. This idea can be seen in various forms throughout history, from ancient mosaics to modern digital designs. The beauty of a tessellate pattern lies in its ability to create harmony and balance on a flat surface, showcasing how simple shapes can come together to form complex designs.One of the most famous examples of tessellate patterns can be found in the works of the Dutch artist M.C. Escher. His art often features impossible constructions and explorations of infinity, but at the core of many of his pieces are tessellate patterns that challenge our perception of space and form. For instance, in his piece 'Sky and Water I,' Escher uses fish that transform into birds, illustrating how shapes can tessellate and morph into one another seamlessly. This transformation not only captivates the viewer but also invites them to ponder the relationship between different forms.The mathematical study of tessellate patterns is known as tiling theory, which explores how shapes can fit together. There are regular tessellate patterns, such as those formed by squares, triangles, or hexagons, where the shapes are identical and fit perfectly without any gaps. On the other hand, irregular tessellate patterns may use different shapes and sizes, creating a more dynamic and visually interesting layout. The versatility of tessellate patterns makes them applicable in various fields, including architecture, interior design, and even nature.Nature itself provides numerous examples of tessellate formations. For instance, honeycomb structures created by bees are a perfect illustration of how tessellate patterns occur naturally. The hexagonal shape of the honeycomb cells allows for maximum storage capacity while minimizing the amount of wax needed, showcasing an efficient and beautiful tessellate design. Similarly, the scales of certain fish and the arrangement of leaves on a stem can also exhibit tessellate characteristics, highlighting the connection between mathematics and the natural world.Creating tessellate patterns can be a fun and engaging activity for people of all ages. Artists and mathematicians alike enjoy experimenting with different shapes and configurations to see how they can fill a space. In classrooms, teachers often introduce students to the concept of tessellate through hands-on activities, allowing them to explore geometry and creativity simultaneously. This not only enhances their understanding of mathematical concepts but also encourages artistic expression.In conclusion, the concept of tessellate serves as a bridge between art and mathematics, illustrating the beauty found in patterns and shapes. Whether viewed in a piece of artwork, a natural formation, or a mathematical study, tessellate patterns remind us of the underlying order and symmetry present in our world. By embracing the idea of tessellate, we can appreciate the intricate designs that surround us and perhaps even inspire our own creations.

在数学和艺术的领域中，tessellate 的概念既迷人又复杂。tessellate 意味着用一种或多种几何形状覆盖一个表面，且没有重叠和空隙。这一思想在历史上以各种形式出现，从古代马赛克到现代数字设计。tessellate 图案的美在于它能够在平面上创造和谐与平衡，展示简单的形状如何组合形成复杂的设计。荷兰艺术家M.C. Escher的作品中可以找到最著名的tessellate 图案之一。他的艺术作品常常包含不可能的构造和对无限的探索，但在他许多作品的核心中都有tessellate 图案，这些图案挑战了我们对空间和形状的认知。例如，在他的作品《天空与水 I》中，Escher使用鱼变成鸟，展示了形状如何无缝地tessellate 和转变。这种转变不仅吸引观众的目光，还邀请他们思考不同形式之间的关系。tessellate 图案的数学研究被称为铺砖理论，探讨形状如何组合在一起。有规则的tessellate 图案，例如由正方形、三角形或六边形形成的图案，其中形状是相同的，完美地贴合而没有任何空隙。另一方面，不规则的tessellate 图案可能使用不同的形状和大小，创造出更具动态性和视觉趣味的布局。tessellate 图案的多样性使其在建筑、室内设计甚至自然界等多个领域中具有应用价值。大自然本身提供了许多tessellate 形成的例子。例如，蜜蜂制作的蜂窝结构就是一个完美的例子，展示了tessellate 图案如何自然发生。蜂窝单元的六边形形状允许最大存储容量，同时最小化所需的蜡量，展示了一种高效且美丽的tessellate 设计。类似地，某些鱼的鳞片和茎上的叶子排列也可以表现出tessellate 特征，突显了数学与自然界之间的联系。创建tessellate 图案可以成为各年龄段人们有趣且吸引人的活动。艺术家和数学家都喜欢实验不同的形状和配置，看看如何填充一个空间。在课堂上，老师们通常通过动手活动向学生介绍tessellate 的概念，让他们同时探索几何和创造力。这不仅增强了他们对数学概念的理解，还鼓励了艺术表达。总之，tessellate 的概念作为艺术和数学之间的桥梁，展示了模式和形状中的美。无论是在艺术作品、自然形成还是数学研究中，tessellate 图案都提醒我们世界中存在的基本秩序和对称性。通过接受tessellate 的理念，我们可以欣赏周围环境中复杂的设计，甚至激励我们自己的创作。