Titlebook: In the Tradition of Thurston III; Geometry and Dynamic Ken’ichi Ohshika,Athanase Papadopoulos Book 2024 The Editor(s) (if applicable) and T

FATAL

Christoforos Neofytidis however, seems to be fairly resistant to criticism in a number of countries, where political expediency prevails over arguments of legislative method and due process of lawmaking, and where courts—in absence of explicit constitutional restrictions—are reluctant to set limits on omnibus laws. Spain

可卡

Jayadev S. Athreyaited process. In many jurisdictions around the world, this practice has become one of the major developments in the legislative process, a powerful policy tool, and a governance device with important implications for democratic governance. Omnibus legislation is known by many names (e.g., “Christmas

發(fā)現(xiàn)

Juan Martín Pérez,Florent Schaffhauserance. After first considering the reasons why omnibus packages are employed in the U.S. Congress and the best way to measure omnibus legislating, this paper examines the aggregate trends in omnibus usage from 1948–2018 and the effect of omnibus usage on presidential-congressional relations. The tren

Vldl379

Athanase Papadopoulosing with the pioneering work of Rolando and Flourens, numerous investigators have used brain lesions to explore the functional significance of various elements in the avian central nervous system (for review, see Pearson, 1972; Ten Cate, 1965). From this research emerged the idea that, as in mammals

陳腐思想

ing with the pioneering work of Rolando and Flourens, numerous investigators have used brain lesions to explore the functional significance of various elements in the avian central nervous system (for review, see Pearson, 1972; Ten Cate, 1965). From this research emerged the idea that, as in mammals

同位素

The Geometry of the Thurston Metric: A Survey,hyperbolic surfaces. We review several constructions, including the original work of Thurston. Coarse geometry and isometry rigidity of the Thurston metric, relation between the Thurston metric and the Thurston compactification are discussed. Some recent generalizations and developments of the Thurs

令人不快

,Thurston’s Metric on the Teichmüller Space of Flat Tori,the generalization of Thurston’s metric theory for flat tori studied in Greenfield and Ji (Asian J Math 25(4):477–504, 2021) and Sa?lam (Int Electron J Geom 14(1):59–65, 2021) [.]. In particular, we review the connection between Lipschitz-extremal homeomorphisms and affine maps between flat tori and

BUOY

,The Anti-de Sitter Proof of Thurston’s Earthquake Theorem,is a (left or right) earthquake. The purpose of these notes is to provide a proof of Thurston’s earthquake theorem, using the bi-invariant geometry of the Lie group ., which is also called Anti-de Sitter three-space. The involved techniques are elementary, and no background knowledge is assumed apar

microscopic

Homeomorphism Groups of Self-Similar 2-Manifolds,h the 2-sphere and the 2-sphere with a Cantor set removed. This chapter aims to provide a narrative thread between recent results on the structure of homeomorphism groups/mapping class groups of self-similar 2-manifolds, and also connections to classical structural results on the homeomorphism group

可忽略

,Weil–Petersson Teichmüller Theory of Surfaces of Infinite Conformal Type,ple the universal Teichmüller space. In this chapter we give a survey of the main results in the Weil–Petersson geometry of infinite-dimensional Teichmüller spaces. This includes the rigorous definition of complex Hilbert manifold structures, K?hler geometry and global analysis, and generalizations