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Gwen Stefani and No Doubt: A Simple Kind of Life
No Doubt, the eclectic Orange County band, was formed in 1986 by Eric Stefani and John Spence who soon recruited Eric's younger sister Gwen as co-vocalist. With the addition of Tony Kanal on bass, No Doubt launched a 25-year career that would fuse ska, grunge, alt.rock and shades of several other musical genres into a unique mix. The 1987 suicide of John Spence resulted in the battlefield promotion of Gwen Stefani to lead vocalist, a shift that would prove a launch pad for her future solo career and media celebrity status. Through it all No Doubt went from strength to strength and in 1995, following the departure of Eric Stefani, finally found mainstream success when their third album, Tragic Kingdom, enjoyed over 15 million sales worldwide. Since then this ska-loving band from Southern California has flourished. Despite a frequently shifting line-up and the potential distraction of Gwen Stefani's parallel solo career, No Doubt have stayed true to their original mission to be musical and visual innovators. This is their fascinating story.
The Stefan Problem

The Stefan Problem

A.M. Meirmanov

De Gruyter
1992
sidottu
The aim of the Expositions is to present new and important developments in pure and applied mathematics. Well established in the community over more than two decades, the series offers a large library of mathematical works, including several important classics. The volumes supply thorough and detailed expositions of the methods and ideas essential to the topics in question. In addition, they convey their relationships to other parts of mathematics. The series is addressed to advanced readers interested in a thorough study of the subject. Editorial Board Lev Birbrair, Universidade Federal do Ceará, Fortaleza, Brasil Walter D. Neumann, Columbia University, New York, USA Markus J. Pflaum, University of Colorado, Boulder, USA Dierk Schleicher, Jacobs University, Bremen, Germany Katrin Wendland, University of Freiburg, Germany Honorary Editor Victor P. Maslov, Russian Academy of Sciences, Moscow, Russia Titles in planning include Yuri A. Bahturin, Identical Relations in Lie Algebras (2019) Yakov G. Berkovich, Lev G. Kazarin, and Emmanuel M. Zhmud', Characters of Finite Groups, Volume 2 (2019) Jorge Herbert Soares de Lira, Variational Problems for Hypersurfaces in Riemannian Manifolds (2019) Volker Mayer, Mariusz Urbanski, and Anna Zdunik, Random and Conformal Dynamical Systems (2021) Ioannis Diamantis, Boštjan Gabrovšek, Sofia Lambropoulou, and Maciej Mroczkowski, Knot Theory of Lens Spaces (2021)
Über Stefan Schütz "Odysseus Heimkehr"

Über Stefan Schütz "Odysseus Heimkehr"

Norman Riedel

Grin Publishing
2009
pokkari
Studienarbeit aus dem Jahr 2008 im Fachbereich Germanistik - Neuere Deutsche Literatur, Note: 2,3, Philipps-Universit t Marburg, Sprache: Deutsch, Abstract: Die vorliegende Arbeit besch ftigt sich mit dem Drama "Odysseus Heimkehr," geschrieben von Stefan Sch tz. Wie schon in zahlreichen fr heren Werken behandelt Sch tz in "Odysseus Heimkehr" das Thema der Macht und bt gleichzeitig eine radikale Kritik an den Gesellschaftsformen seiner Zeit. Sch tz nutzt daf r einen mythischen Stoff, weil Mythen auch noch heute eine hohe Erkl rungskraft besitzen und stets zur Gegenwart sprechen.
Ischeznovenie Stefani Mejler
"Ischeznovenie Stefani Mejler" - novyj roman avtora bestsellerov "Pravda o dele Garri Kveberta" i "Kniga Baltimorov". Znamenityj molodoj shvejtsarets Zhoel Dikker, laureat Gran-pri Frantsuzskoj akademii, Gonkurovskoj premii litseistov i Premii zhenevskikh pisatelej, i na etot raz okazalsja pervym v spiske luchshikh. Po versii L'Express-RTL / Tite Live ego roman s zakhvatyvajuschej detektivnoj intrigoj zanjal pervoe mesto po chitatelskomu sprosu sredi vsekh knig na frantsuzskom jazyke, vyshedshikh v 2018 godu.V feshenebelnom kurortnom gorodke Long-Ajlenda bessledno ischezaet zhurnalistka, obnaruzhivshaja neizvestnye podrobnosti zhestokogo ubijstva chetyrekh chelovek, sovershennogo dvadtsat let nazad. Dvoe obajatelnykh politsejskikh iz ugolovnogo otdela i otchajannaja molodaja zhenschina, pomoschnik shefa politsii, puskajutsja na poiski. Ikh rassledovanie napominaet bezumnyj kvest.U Zhoelja Dikkera uzhe shest millionov chitatelej po vsemu miru. Vykhod romana "Ischeznovenie Stefani Mejler" sovpal s vykhodom teleseriala po knige "Pravda o dele Garri Kveberta", snjatogo Zhan-Zhakom Anno, sozdatelem filma "Imja rozy".Perevodchik: Staf Irina Karlovna
Inverse Stefan Problems

Inverse Stefan Problems

N.L. Gol'dman

Springer
2012
nidottu
In this monograph the theory and methods of solving inverse Stefan problems for quasilinear parabolic equations in regions with free boundaries are developed. The study of this new class of ill-posed problems is motivated by the needs of the mod­ eling and control of nonlinear processes with phase transitions in thermophysics and mechanics of continuous media. Inverse Stefan problems are important for the perfection of technologies both in high temperature processes (e.g., metallurgy, the aircraft industry, astronautics and power engineering) and in hydrology, exploitation of oil-gas fields, etc. The proposed book will complete a gap in these subjects in the preceding re­ searches of ill-posed problems. It contains the new theoretical and applied studies of a wide class of inverse Stefan problems. The statements of such problems on the determination of boundary functions and coefficients of the equation are considered for different types of additional information about their solution. The variational method of obtaining stable approximate solutions is proposed and established. It is implemented by an efficient computational scheme of descriptive regularization. This algorithm utilizes a priori knowledge of the qualitative structure of the sought solution and ensures a substantial saving in computational costs. It is tested on model and applied problems in nonlinear thermophysics. In particular, the results of calculations for important applications in continuous casting of ingots and in the melting of a plate with the help of laser technology are presented.
Ostend: Stefan Zweig, Joseph Roth, and the Summer Before the Dark
It's the summer of 1936, and the writer Stefan Zweig is in crisis. His German publisher no longer wants him, his marriage is collapsing, and his house in Austria--searched by the police two years earlier--no longer feels like home. He's been dreaming of Ostend, the Belgian beach town that is a paradise of promenades, parasols, and old friends. So he journeys there with his lover, Lotte Altmann, and reunites with fellow writer and semi-estranged close friend Joseph Roth, who is himself about to fall in love. For a moment, they create a fragile haven. But as Europe begins to crumble around them, the writers find themselves trapped on vacation, in exile, watching the world burn. In Ostend, Volker Weidermann lyrically recounts "the summer before the dark," when a coterie of artists, intellectuals, drunks, revolutionaries, and madmen found themselves in limbo while Europe teetered on the edge of fascism and total war. Ostend is the true story of two of the twentieth century's great writers, written with a novelist's eye for pacing, chronology, and language--a dazzling work of historical nonfiction. (Translated from the German by Carol Brown Janeway)
Coincidences: Stefan Draschan

Coincidences: Stefan Draschan

Angela Stief

Hatje Cantz
2019
nidottu
Some individuals strikingly resemble the art they are viewing, and Stefan Draschan has developed a special perspective on these picturesque correspondences. While strolling through the museums of Europe, Draschan captured similarities between the works of art and the people looking at them, noticing similar colors, patterns, hairdos, or physical posture. The artist has created astonishing visual moments that can be comic, poetic, surprising, but never contrived. The series, which he began working on in 2015, initially started with photo competitions by the Staatliche Museen zu Berlin and the magazine art–Das Kunstmagazin. It immediately took off on the Internet, where the international communities on Facebook, Tumblr, Twitter, and Instagram have liked and shared his photographs millions of times. Exhibitions followed, and now the latest pictures from the series are being published in a light-hearted gift book.
Gwen Stefani

Gwen Stefani

VDM Publishing House
2010
nidottu
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