50 results on '"Singer, Michael F."'
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2. Approximation of Maximal Commutative Subgroups
3. On the Construction of Multidimensional Continued Fractions
4. Multidimensional Gauss—Kuzmin Statistics
5. Gauss Reduction in Higher Dimensions
6. Dirichlet Groups and Lattice Reduction
7. Periodicity of Klein polyhedra. Generalization of Lagrange’s Theorem
8. Multidimensional Continued Fractions in the Sense of Klein
9. On Empty Simplices, Pyramids, Parallelepipeds
10. Basic Notions and Definitions of Multidimensional Integer Geometry
11. Complete Invariant of Integer Angles
12. Continuant Representation of GL(2, ℤ) Matrices
13. Minima of Quadratic Forms, the Markov Spectrum and the Markov-Davenport Characteristics
14. Integer Trigonometry for Integer Angles
15. Geometric Continued Fractions
16. On Integer Geometry
17. Integer Angles of Integer Triangles
18. Geometry of Regular Continued Fractions
19. Classical Notions and Definitions
20. Integer Angles of Polygons and Global Relations for Toric Singularities
21. Geometry of Continued Fractions with Real Elements and Kepler’s Second Law
22. Extended Integer Angles and Their Summation
23. Continued Fractions and SL(2, ) Conjugacy Classes. Elements of Gauss’s Reduction Theory
24. Geometric Aspects of Approximation
25. Gauss—Kuzmin Statistics
26. Lagrange’s Theorem
27. Semigroup of Reduced Matrices
28. Multidimensional Continued Fractions in the Sense of Klein
29. Approximation of Maximal Commutative Subgroups
30. Other Generalizations of Continued Fractions
31. Gauss Reduction in Higher Dimensions
32. On Construction of Multidimensional Continued Fractions
33. Multidimensional Gauss–Kuzmin Statistics
34. Dirichlet Groups and Lattice Reduction
35. Periodicity of Klein Polyhedra. Generalization of Lagrange’s Theorem
36. Continued Fractions and Conjugacy Classes. Elements of Gauss’s Reduction Theory. Markov Spectrum
37. Basic Notions and Definitions of Multidimensional Integer Geometry
38. Gauss–Kuzmin Statistics
39. On Empty Simplices, Pyramids, Parallelepipeds
40. Lagrange’s Theorem
41. Geometry of Regular Continued Fractions
42. Integer Angles of Integer Triangles
43. Integer Trigonometry for Integer Angles
44. Complete Invariant of Integer Angles
45. Classical Notions and Definitions
46. Integer Angles of Polygons and Global Relations for Toric Singularities
47. On Integer Geometry
48. Geometric Aspects of Approximation
49. Geometry of Continued Fractions with Real Elements and Kepler’s Second Law
50. Extended Integer Angles and Their Summation
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