Interpreting natural structures and systems through visual traces

IF 0.3 Q4 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Journal of Mathematics and the Arts Pub Date : 2020-04-02 DOI:10.1080/17513472.2020.1734766
de-Wit Lee
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Abstract

I came to appreciate mathematics decades after my compulsory high-school math lessons were over. With a longer life experience, I came to see that math can be a fascinating and beautiful intellectual project and process for understanding the invisible foundations of everything in the universe. Aside from usingmath for practical daily applications, I understand the significance of mathematics on a purely intuitive level. Math is never the first thing that I think about when I make art, but it undergirds almost everything that I create. My work—in the form of paintings, drawings, site-specific installations, and public artworks—stems from patterns and traces of growth and transformation in the natural world and the built environment. As a child of a biologist, I grew up seeing electron micrographs and lab specimens, and much of my work refers obliquely to scientific images and ideas. It also reflectsmy long-term interest in the substance and subject of water and related themes, like fluid dynamics and features of watery environments. Through my art-making process, I interpret existing surfaces that record the effects of natural phenomena, employing photographs or drawn documents. From these sources, I develop works that aim to reveal and interpret the evidence of forces of nature on humanmade and natural structures. In my works, masses of lines evoke various influences: organic forms like plants, hair, muscles, and fungi; natural systems such as waves and wind currents; geological strata; topographical maps; and sound. These linear networks are often based on hand-drawn records of physical effects of nature in my immediate surroundings—like a bowed window frame, a sinking floor, or the decaying walls in my former studio. My process includes making tracings and rubbings of surfaces like wood grain, cracking plaster, corroding metal, and eroded stone. I think of these marks as the calligraphic signatures of quotidian natural effects and as interpretations of the material evidence of time. I also see structures and patterns of nature as very complex manifestations of mathematical formulae and processes, at scales both minute and vast. Throughmy work, I create intuitive interpretations of scientific data and evidence—and, by extension, of mathematical truths. By making works that respond to seemingly non-measurable phenomena like
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通过视觉痕迹解释自然结构和系统
在高中必修数学课结束几十年后,我开始欣赏数学。有了更长的生活经历,我开始看到数学可以是一个迷人而美丽的智力项目和过程,可以理解宇宙中一切无形的基础。除了将数学应用于日常实践之外,我还从纯粹的直觉层面上理解数学的重要性。当我创作艺术时,数学从来不是我首先想到的东西,但它是我创作的几乎所有东西的基础。我的作品以绘画、素描、特定场地装置和公共艺术作品的形式,源于自然世界和建筑环境中生长和变化的模式和痕迹。作为一个生物学家的孩子,我从小就看到电子显微照片和实验室标本,我的很多工作都间接地涉及到科学图像和思想。这也反映了我对水的物质和主题以及相关主题的长期兴趣,比如流体动力学和水环境的特征。通过我的艺术创作过程,我用照片或绘画文件来解释记录自然现象影响的现有表面。从这些资料中,我创作了一些作品,旨在揭示和解释自然力量对人造和自然结构的影响。在我的作品中,大量的线条唤起了各种各样的影响:有机形式,如植物、头发、肌肉和真菌;自然系统,如波浪和气流;地质层次;地形图;和声音。这些线性网络通常是基于我直接周围环境中自然物理效应的手绘记录——比如一个弯曲的窗框,一个下沉的地板,或者我以前工作室里腐朽的墙壁。我的过程包括对木纹、开裂的石膏、腐蚀的金属和侵蚀的石头等表面进行描摹和摩擦。我认为这些标记是日常自然效应的书法签名,是对时间物证的诠释。我还把自然界的结构和模式看作是数学公式和过程的非常复杂的表现形式,无论是微小的还是巨大的。通过我的工作,我创造了对科学数据和证据的直观解释,进而扩展到数学真理。通过创作对看似不可测量的现象做出反应的作品,比如
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来源期刊
Journal of Mathematics and the Arts
Journal of Mathematics and the Arts MATHEMATICS, INTERDISCIPLINARY APPLICATIONS-
CiteScore
0.50
自引率
0.00%
发文量
19
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