Number Theory with an Emphasis on the Markoff Spectrum
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A. D. Pollington
A. J. Van der Poorten
advanced diophantine approximation research
algebraic
Algebraic Independence
Algebraic Number
Andrew D. Pollington
Andrew Haas
approximation
Arthur Baragar
Asmus L. Schmidt
automorphic forms
Bradford F. Lyon
Brent Smith
Category=PBCN
Category=UB
Closed Geodesics
Commutator Subgroup
Conjugacy Classes
continued
Continued Fraction
Continued Fraction Algorithm
Continued Fraction Expansions
D. A. Goldston
David J. Crisp
David W. Boyd
Deanna Caveny
Deanna M. Caveny
diophantine
Diophantine Approximation
Edward B. Burger
Elliptic Curve
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eq_isMigrated=2
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Ergodic Theorem
ergodic theory
expansions
Finite Orbit
form
fraction
Fuchsian Group
Fundamental Domain
G. Myerson
Gavin Brown
Hall's Ray
Hall’s Ray
harmonic analysis
Harry D'Souza
Harvey Cohn
Hecke Operators
Hyperbolic Geometry
integer
Jasbir Chahal
Jeffrey D. Vaaler
Joseph Lehner
L. Ya. Vulakh
Lebesgue Measure
Linear Fractional Transformations
Lynne H. Walling
Mark Sheingorn
Markoff Spectrum
Melvyn B. Nathanson
Minimal Polynomial
modular group theory
Modular Surfaces
Partial Quotients
Pell Equation
positive
Qing-He Yin
quadratic
quadratic forms
R. C. Vaughan
Richard T. Bumby
Robert Tubbs
T. W. Cusick
Theta Series
Thomas A. Schmidt
transcendence theory
Trevor D. Wooley
W. Moran
William Moran
Product details
- ISBN 9781138413221
- Weight: 453g
- Dimensions: 178 x 254mm
- Publication Date: 15 Aug 2017
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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Presenting the proceedings of a recently held conference in Provo, Utah, this reference provides original research articles in several different areas of number theory, highlighting the Markoff spectrum.;Detailing the integration of geometric, algebraic, analytic and arithmetic ideas, Number Theory with an Emphasis on the Markoff Spectrum contains refereed contributions on: general problems of diophantine approximation; quadratic forms and their connections with automorphic forms; the modular group and its subgroups; continued fractions; hyperbolic geometry; and the lower part of the Markoff spectrum.;Written by over 30 authorities in the field, this book should be a useful resource for research mathematicians in harmonic analysis, number theory algebra, geometry and probability and graduate students in these disciplines.
