Titlebook: Geometry of Continued Fractions; Oleg N. Karpenkov Textbook 2022Latest edition Springer-Verlag GmbH Germany, part of Springer Nature 2022

Arthritis

态学

anaerobic

Isometric

Extended Integer Angles and Their SummationLet us start with the following question. Suppose that we have arbitrary numbers ., ., and . satisfying.

FOLD

Integer Angles of Polygons and Global Relations for Toric SingularitiesIn Chap. . we proved a necessary and sufficient criterion for a triple of integer angles to be the angles of some integer triangle. In this chapter we prove the analogous statement for the integer angles of convex polygons. Further, we discuss an application of these two statements to the theory of complex projective toric surfaces.

皮萨

https://doi.org/10.1007/978-3-0348-5874-8or infinite regular continued fractions. Further, we prove existence and uniqueness of continued fractions for a given number (odd and even continued fractions in the rational case). Finally, we discuss approximation properties of continued fractions. For more details on the classical theory of continued fractions we refer the reader to.

过份艳丽

原始

旅行路线

专横

Classical Notions and Definitionsor infinite regular continued fractions. Further, we prove existence and uniqueness of continued fractions for a given number (odd and even continued fractions in the rational case). Finally, we discuss approximation properties of continued fractions. For more details on the classical theory of continued fractions we refer the reader to.