Many biological systems have aspects of symmetry. Symmetry is formalized using group theory. This theory applies not just to the geometry of symmetric systems, but to their dynamics. The basic ideas of symmetric dynamics and bifurcation theory are applied to speciation, animal locomotion, the visual cortex, pattern formation in animal markings and geographical location, and the geometry of virus protein coats
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
Mathematical models, as instruments for understanding the workings of nature, are a traditional tool...
Mathematical models, as instruments for understanding the workings of nature, are a traditional tool...
This book appeals to scientists, teachers and graduate students in mathematics, and will be of inter...
A brief background Interest in the application of mathematical methods to biology has been growing r...
Abstract: Mathematical models, as instruments for understanding the workings of nature, are a tradit...
This paper suggests a new measure of symmetry for bifurcating structures, which relies not only on t...
“Symmetry Breaking in Cells and Tissues” presents a collection of seventeen reviews, opinions and or...
Symmetries are ubiquitous in nature. Almost all organisms have some kind of “symmetry”, meaning that...
Symmetry-based explanations using symmetry breaking (SB) as the key explanatory tool have complement...
Physical roots, exemplifications and consequences of periodic and aperiodic ordering (represented by...
Complex systems with symmetry arise in many fields, at various length scales, including financial ma...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
Mathematical models, as instruments for understanding the workings of nature, are a traditional tool...
Mathematical models, as instruments for understanding the workings of nature, are a traditional tool...
This book appeals to scientists, teachers and graduate students in mathematics, and will be of inter...
A brief background Interest in the application of mathematical methods to biology has been growing r...
Abstract: Mathematical models, as instruments for understanding the workings of nature, are a tradit...
This paper suggests a new measure of symmetry for bifurcating structures, which relies not only on t...
“Symmetry Breaking in Cells and Tissues” presents a collection of seventeen reviews, opinions and or...
Symmetries are ubiquitous in nature. Almost all organisms have some kind of “symmetry”, meaning that...
Symmetry-based explanations using symmetry breaking (SB) as the key explanatory tool have complement...
Physical roots, exemplifications and consequences of periodic and aperiodic ordering (represented by...
Complex systems with symmetry arise in many fields, at various length scales, including financial ma...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...
International audienceSymmetries play a major role in physics, in particular since the work by E. No...