Riemann surfaces, dynamics, and geometry
β McMullen C.
π Library
π
2001
π English
β¦ LIBER β¦
π
Riemann surfaces, dynamics, and geometry
β Scribed by McMullen C.
- Publisher
- Harvard
- Year
- 2011
- Tongue
- English
- Leaves
- 178
- Series
- LN
- Category
- Library
β¬ Acquire This Volume
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Riemann surfaces, dynamics, and geometry
β McMullen C.
π Library
π
2006
π Lecture notes, Harvard
π English
Geometry of Riemann Surfaces
β Frederick P. Gardiner, Gabino GonzΓ‘lez-Diez, Christos Kourouniotis (eds.)
π Library
π
2010
π Cambridge University Press
π English
Riemann surfaces is a thriving area of mathematics with applications to hyperbolic geometry, complex analysis, fractal geometry, conformal dynamics, discrete groups, geometric group theory, algebraic curves and their moduli, various kinds of deformation theory, coding, thermodynamic formalism, and t
Geometry and Spectra of Compact Riemann
β Peter Buser (auth.)
π Library
π
2010
π BirkhΓ€user Basel
π English
<p>This classic monograph is a self-contained introduction to the geometry of Riemann surfaces of constant curvature β1 and their length and eigenvalue spectra. It focuses on two subjects: the geometric theory of compact Riemann surfaces of genus greater than one, and the relationship of the Laplace
Geometry of Riemann surfaces and Teichmu
β Seppala M., Sorvali T.
π Library
π
1992
π NH
π English
The moduli problem is to describe the structure of the spaceof isomorphism classes of Riemann surfaces of a giventopological type. This space is known as the modulispace and has been at the center of pure mathematics formore than a hundred years. In spite of its age, this fieldstill attracts a lot o
Geometry and spectra of compact riemann
β Peter Buser
π Library
π
2010
π BirkhΓ€user Boston
π English
This monograph is a self-contained introduction to the geometry of Riemann Surfaces of constant curvature -1 and their length and eigenvalue spectra. It focuses on two subjects: the geometric theory of compact Riemann surfaces of genus greater than one, and the relationship of the Laplace operator w