It takes the average reader 5 hours and 23 minutes to read Harmonic Maps Between Riemannian Polyhedra by J. Eells
Assuming a reading speed of 250 words per minute. Learn more
Harmonic maps between smooth Riemannian manifolds play a ubiquitous role in differential geometry. Examples include geodesics viewed as maps, minimal surfaces, holomorphic maps and Abelian integrals viewed as maps to a circle. The theory of such maps has been extensively developed over the last 40 years, and has significant applications throughout mathematics. This 2001 book extends that theory in full detail to harmonic maps between broad classes of singular Riemannian polyhedra, with many examples being given. The analytical foundation is based on existence and regularity results which use the potential theory of Riemannian polyhedral domains viewed as Brelot harmonic spaces and geodesic space targets in the sense of Alexandrov and Busemann. The work sets out much material on harmonic maps between singular spaces and will hence serve as a concise source for all researchers working in related fields.
Harmonic Maps Between Riemannian Polyhedra by J. Eells is 316 pages long, and a total of 80,896 words.
This makes it 107% the length of the average book. It also has 99% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 7 hours and 22 minutes to read Harmonic Maps Between Riemannian Polyhedra aloud.
Harmonic Maps Between Riemannian Polyhedra is suitable for students ages 12 and up.
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