Illustrated with old engravings and original work by the author, this book moves from church windows and mirror reflections to the deepest ideas of hidden symmetries in physics and geometry, music and the arts, left- and right-handedness.
In this exquisite book, the smallest and most concise ever produced, designer David Wade introduces the main principles of symmetry, and shows how, despite opinions over exactly what it is, symmetry can be found in almost every corner of ...
ABOUT THE SERIES: The Very Short Introductions series from Oxford University Press contains hundreds of titles in almost every subject area. These pocket-sized books are the perfect way to get ahead in a new subject quickly.
Chapter 8 covers more advanced applications, including the detailed analysis of tensor properties and tensor operators. This book is of great value to mathematicians, and math teachers and students.
In this Very Short Introduction, Ian Stewart highlights the deep implications of symmetry and its important scientific applications across the entire subject.
The theorem states that whenever a Hamiltonian system has a continuous symmetry, there is an associated conserved quantity. 'Conserved' means that this quantity remains unchanged as the system moves. For example, energy is a conserved ...
Two models of the functional unit of muscle contraction showing the actin complex and the functional portion of the myosin ... In living systems neither symmetry nor asymmetry are determined by some fundamental logical requirement.
This well-organized volume develops the elementary ideas of both group theory and representation theory in a progressive and thorough fashion.
This second edition features numerous new examples and exercises, “Elements of Mathematics” sections that more closely examine mathematical tools, and optional content that offers opportunities for extension.
Hermann Weyl explores the concept of symmetry beginning with the idea that it represents a harmony of proportions, and gradually departs to examine its more abstract varieties and manifestations—as bilateral, translatory, rotational, ...
This book highlights the symmetrical characteristics of organic molecules. It demonstrates how to use principles of symmetry to synthesize and prepare both symmetrical and asymmetrical molecules.
Symmetry
... puer - hero revenging the parental hurt . There seems to be no possibility of healing for Ahab ; so he will fight ... Papers , pp . 121-22 ) . In Ahab's case Melville does not allow into the picture anything like a grandfather or a ...
Well-organized volume develops ideas of group and representation theory in progressive fashion. Emphasis on finite groups describing symmetry of regular polyhedra and of repeating patterns, plus geometric illustrations.
Starting from the concept that symmetry equals harmony of proportions, this book develops first the geometric concept of symmetry in its forms as bilateral, translatory, rotational, ornamental, and crystallographic and finally moves to the ...
Kristopher Tapp is currently a mathematics professor at Saint Joseph's University. He is the author of 17 research papers and one well-reviewed undergraduate textbook, Matrix Groups for Undergraduates.
Explains and illustrates some fifteen aspects of symmetry-related subjects.
Full-color illustrations and easy-to-read text introduce the basic concepts of symmetry, including angles, matches, and horizontal and vertical lines.
In Symmetry, Marcus du Sautoy investigates these questions and shows mathematical novices what it feels like to grapple with some of the most complex ideas the human mind can comprehend.
This text offers a broad-ranging re-interpretation of the understanding of politics and the state in the writings of three major German thinkers, Max Weber, Carl Schmitt, and Franz Neumann. It...