It takes the average reader 3 hours and 5 minutes to read Degree Theory for Equivariant Maps, the General $S^1$-Action by Jorge Ize
Assuming a reading speed of 250 words per minute. Learn more
This work is devoted to a detailed study of the equivariant degree and its applications for the case of an $S^1$-action. This degree is an element of the equivariant homotopy group of spheres, which are computed in a step-by-step extension process. Applications include the index of an isolated orbit, branching and Hopf bifurcation, and period doubling and symmetry breaking for systems of autonomous differential equations. The authors have paid special attention to making the text as self-contained as possible, so that the only background required is some familiarity with the basic ideas of homotopy theory and of Floquet theory in differential equations. Illustrating in a natural way the interplay between topology and analysis, this book will be of interest to researchers and graduate students.
Degree Theory for Equivariant Maps, the General $S^1$-Action by Jorge Ize is 179 pages long, and a total of 46,361 words.
This makes it 60% the length of the average book. It also has 57% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 4 hours and 13 minutes to read Degree Theory for Equivariant Maps, the General $S^1$-Action aloud.
Degree Theory for Equivariant Maps, the General $S^1$-Action is suitable for students ages 10 and up.
Note that there may be other factors that effect this rating besides length that are not factored in on this page. This may include things like complex language or sensitive topics not suitable for students of certain ages.
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