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Aesthetics of Interdisciplinarity: Art and Mathematics

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Cover of 'Aesthetics of Interdisciplinarity: Art and Mathematics'

Table of Contents

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    Book Overview
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    Chapter 1 Bridging Art and Mathematics: Introduction
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    Chapter 2 The Geometric Expansion of the Aesthetic Sense
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    Chapter 3 On ‘Visual Implication’: Outline of a Theory
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    Chapter 4 The Unreasonable Attractiveness of Mathematics to Artists and Scientists
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    Chapter 5 Interdisciplinary Application of Symmetry Phenomena
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    Chapter 6 Lessons in Duality and Symmetry from M. C. Escher
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    Chapter 7 The Vasarely Playhouse: Invitation to a Mathematical and Combinatorial Visual Game
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    Chapter 8 Fractal Art: Closer to Heaven? Modern Mathematics, the Art of Nature, and the Nature of Art
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    Chapter 9 Cultural Insights from Pattern Symmetries
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    Chapter 10 Interweaving Geometry and Art: Examples from Africa
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    Chapter 11 Models of Surfaces and Abstract Art in the Early Twentieth Century
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    Chapter 12 The Grid: As a Starting Point and an End Point of Ornament
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    Chapter 13 Alice Boner and the Geometry of Temple Cave Art of India
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    Chapter 14 Art with a Double Meaning
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    Chapter 15 Quantum Sculpture: Art Inspired by the Deeper Nature of Reality
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    Chapter 16 Artformer Geometry
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    Chapter 17 Aesthetics of Geometry and the Problem of Representation in Monument Sculpture
Attention for Chapter 5: Interdisciplinary Application of Symmetry Phenomena
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Chapter title
Interdisciplinary Application of Symmetry Phenomena
Chapter number 5
Book title
Aesthetics of Interdisciplinarity: Art and Mathematics
Published by
Birkhäuser, Cham, January 2017
DOI 10.1007/978-3-319-57259-8_5
Book ISBNs
978-3-31-957257-4, 978-3-31-957259-8
Authors

György Darvas, Darvas, György

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