coefficient of form

简明释义

船型系数

英英释义

A coefficient of form is a numerical factor that quantifies the shape or configuration of an object or system, often used in mathematical or physical contexts to describe how certain properties scale with changes in form.

形状系数是一个数值因子,用于量化物体或系统的形状或配置,通常在数学或物理上下文中使用,以描述某些属性如何随着形状的变化而变化。

例句

1.In structural engineering, the coefficient of form refers to the shape factor that influences the load-bearing capacity of a beam.

在结构工程中,形状系数指影响梁承载能力的形状因子。

2.The coefficient of form can significantly affect the thermal performance of a building.

形状系数可以显著影响建筑的热性能。

3.When calculating the coefficient of form, engineers must account for various geometric factors.

在计算形状系数时,工程师必须考虑各种几何因素。

4.Architects often consider the coefficient of form in their designs to enhance aesthetic appeal and functionality.

建筑师在设计中常常考虑形状系数以增强美观性和功能性。

5.The coefficient of form is crucial when designing aerodynamic vehicles to minimize drag.

形状系数在设计空气动力学车辆以最小化阻力时至关重要。

作文

In the realm of mathematics and physics, the term coefficient of form is often used to describe a specific numerical value that characterizes the shape or configuration of an object. This concept is not only pivotal in theoretical studies but also has practical applications in various fields such as engineering, architecture, and even art. Understanding the coefficient of form can provide deeper insights into how objects interact with forces and how they are perceived visually.To elaborate, the coefficient of form can be defined as a ratio that relates to the geometric properties of an object. For instance, in fluid dynamics, it helps determine how smoothly a body moves through a fluid. A streamlined shape will have a lower coefficient of form, indicating less resistance, while a more irregular shape will have a higher coefficient, suggesting greater drag. This principle is crucial for designing vehicles, aircraft, and even sports equipment, where efficiency is paramount.Moreover, the coefficient of form plays a significant role in aesthetics. In architecture, for example, the visual appeal of a building can often be attributed to its shape and proportions, which are quantified by this coefficient. Architects utilize the coefficient of form to create structures that are not only functional but also pleasing to the eye. The balance between form and function is essential, and understanding this coefficient allows architects to make informed design choices.In the field of art, the coefficient of form can influence how viewers perceive a piece. Artists often manipulate shapes and forms to evoke emotions or convey messages. By understanding the mathematical underpinnings of forms, artists can create works that resonate more deeply with their audience. For instance, a sculpture's coefficient of form might dictate how light interacts with its surfaces, influencing shadows and highlights that add depth to the piece.Furthermore, the coefficient of form is not limited to physical objects; it can also apply to abstract concepts. In data visualization, for example, the way information is presented can significantly affect comprehension. The 'shape' of data—how it is arranged and displayed—can be analyzed using the coefficient of form, guiding designers in creating more effective visual communications.In conclusion, the coefficient of form is a multifaceted concept that transcends disciplines. It serves as a bridge between the physical and aesthetic worlds, allowing us to understand and manipulate the shapes and forms around us. By grasping the implications of the coefficient of form, we can enhance our designs, improve functionality, and elevate artistic expression. Whether in engineering, architecture, or art, this coefficient remains a fundamental aspect of how we engage with the world, shaping not only our creations but also our experiences within them.

在数学和物理的领域中,术语形状系数通常用于描述一个特定的数值,该数值表征物体的形状或构造。这个概念不仅在理论研究中至关重要,而且在工程、建筑甚至艺术等多个领域都有实际应用。理解形状系数可以深入了解物体如何与力相互作用以及它们在视觉上的感知。进一步说,形状系数可以定义为与物体的几何属性相关的比率。例如,在流体动力学中,它有助于确定一个物体如何顺畅地穿过流体。流线型的形状将具有较低的形状系数,表示阻力较小,而更不规则的形状将具有较高的系数,暗示着更大的阻力。这一原理对于设计车辆、飞机甚至体育设备至关重要,因为效率是首要考虑的因素。此外,形状系数在美学中也发挥着重要作用。例如,在建筑中,一座建筑的视觉吸引力往往归因于其形状和比例,这些都可以通过该系数来量化。建筑师利用形状系数来创建既实用又美观的结构。形式与功能之间的平衡至关重要,理解这一系数使建筑师能够做出明智的设计选择。在艺术领域,形状系数可以影响观众对作品的感知。艺术家常常操控形状和形式以唤起情感或传达信息。通过理解形状的数学基础,艺术家可以创作出与观众产生更深共鸣的作品。例如,一座雕塑的形状系数可能决定光线如何与其表面相互作用,从而影响阴影和高光,为作品增添深度。此外,形状系数不仅限于物理对象;它也可以应用于抽象概念。在数据可视化中,信息的呈现方式可以显著影响理解。数据的“形状”——它的排列和展示方式——可以通过形状系数进行分析,指导设计师创建更有效的视觉传播。总之,形状系数是一个多面向的概念,跨越多个学科。它作为物理世界和美学世界之间的桥梁,使我们能够理解和操控周围的形状和形式。通过掌握形状系数的含义,我们可以增强设计、改善功能并提升艺术表现。无论是在工程、建筑还是艺术中,这个系数始终是我们与世界互动的基本方面,塑造了我们的创造以及我们在其中的体验。