Sbírka povídek českých a slovenských autorů (Mirek Hokeš, Anna Šochová, Martin Vondráček, Ivana Molnárová Dubcová, Tomáš Bandžuch, Pavel Skořepa, Lucie Lukačovičová, Františka Vrbenská, Vlado Ríša) s ústředním motivem, kterým je náš národní nápoj – pivo. Náměty povídek jsou zasazeny do různých období lidského vývoje od starého Egypta až po vzdálenou budoucnost. Františka Vrbenská navíc knihu uvedla esejí o pivu.
Příprava tohoto učebního textu byla motivována přednáškami pro informatické obory na Masarykově univerzitě. Studijní programy jsou tam založeny na precizním matematickém přístupu.
Publikace vychází z reálné situace v českém prostředí a ukazuje problémy sester v našich nemocnicích a zdravotnických zařízeních.
Background and General Theory
Parabolic geometries encompass a very diverse class of geometric structures, including such important examples as conformal, projective, and almost quaternionic structures, hypersurface type CR-structures and various types of generic distributions. The characteristic feature of parabolic geometries is an equivalent description by a Cartan geometry modeled on a generalized flag manifold (the quotient of a semisimple Lie group by a parabolic subgroup). Background on differential geometry, with a view towards Cartan connections, and on semisimple Lie algebras and their representations, which play a crucial role in the theory, is collected in two introductory chapters. The main part discusses the equivalence between Cartan connections and underlying structures, including a complete proof of Kostant's version of the Bott-Borel-Weil theorem, which is used as an important tool. For many examples, the complete description of the geometry and its basic invariants is worked out in detail. The constructions of correspondence spaces and twistor spaces and analogs of the Fefferman construction are presented both in general and in several examples. The last chapter studies Weyl structures, which provide classes of distinguished connections as well as an equivalent description of the Cartan connection in terms of data associated to the underlying geometry. Several applications are discussed throughout the text.
This volume contains invited lectures and selected research papers in the fields of classical and modern differential geometry, global analysis, and geometric methods in physics, presented at the 10th International Conference on Differential Geometry and its Applications (DGA2007), held in Olomouc, Czech Republic.The book covers recent developments and the latest results in the following Riemannian geometry, connections, jets, differential invariants, the calculus of variations on manifolds, differential equations, Finsler structures, and geometric methods in physics. It is also a celebration of the 300th anniversary of the birth of one of the greatest mathematicians, Leonhard Euler, and includes the Euler lecture "Leonhard Euler -- 300 years on" by R Wilson. Notable contributors include J F Cariñena, M Castrillón López, J Erichhorn, J-H Eschenburg, I Kolář, A P Kopylov, J Korbas, O Kowalski, B Kruglikov, D Krupka, O Krupková, R Léandre, Haizhong Li, S Maeda, M A Malakhaltsev, O I Mokhov, J Muñoz Masqué, S Preston, V Rovenski, D J Saunders, M Sekizawa, J Slovák, J Szilasi, L Tamássy, P Walczak, and others.
Texty z let 1997 až 2004 doprovází linoryty autora.
Rozprávky: Paradajkový raj, Tancujúca rodinka, Ako sa Alžbetka stala výnimkou, Rodina zvedavých, Ako sa Alžbetka vozila na bicykli, Rodina dvojičiek, Alžbetkine dopoludnie, Rodina chichotajúcich sa paradajok, Alžbetka robí zázraky, Rodina podozrievavých, Ako išla Alžbetka k holičovi, Rodina zloduchov, Ako sa Alžbetka ocitla v tichej vlne, Rodina jedákov, Ako nám Alžbetka doviedla do domu nového kamaráta, Rodina romantikov, Alžbetka odchádza.
