272 research outputs found
Bericht über das Schuljahr ... / Luisenstädtisches Realgymnasium / Richard Wagners dramatische Dichtungen in französischer Übersetzung
von Richard WernerAb Teil 3 bei Weidmann erschienenErschienen: 1.1901 - 3.190
TCCON data from Harwell, Oxfordshire (UK), Release GGG2020.R0
The Total Carbon Column Observing Network (TCCON) is
a network of ground-based Fourier Transform Spectrometers that record direct
solar absorption spectra of the atmosphere in the near-infrared. From these
spectra, accurate and precise column-averaged abundances of atmospheric
constituents including CO2, CH4, N2O, HF, CO, H2O, and HDO, are retrieved. This
is the GGG2020 data release of observations from the TCCON station at
Harwell, UKFiles available via S3 at https://renc.osn.xsede.org/ini210004tommorrell/10.14291/tccon.ggg2020.harwell01.R0/</p>README.txt, 51.7 kB
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hw20210530_20250531.public.qc.nc, 47.5 MB
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LICENSE.txt, 2.0 kB
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Supplemental Material - Bidirectional associations between self-esteem and relational aggression from 5th to 11th grade
Supplemental Material for Bidirectional associations between self-esteem and relational aggression from 5th to 11th grade by Rebekka Weidmann, Olivia E Atherton and Richard W Robins</p
Dorfbarbier. Vocal score
Acc. arr. for piano. --- "Text by J. and P. Weidmann"--Annals of opera / Alfred Loewenberg
sj-docx-1-psp-10.1177_01461672231203417 – Supplemental material for The Perks of Pet Ownership? The Effects of Pet Ownership on Well-Being During the COVID-19 Pandemic
Supplemental material, sj-docx-1-psp-10.1177_01461672231203417 for The Perks of Pet Ownership? The Effects of Pet Ownership on Well-Being During the COVID-19 Pandemic by William J. Chopik, Jeewon Oh, Rebekka Weidmann, Jonathan R. Weaver, Rhonda N. Balzarini, Giulia Zoppolat and Richard B. Slatcher in Personality and Social Psychology Bulletin</p
Johann Faust by Paul Weidmann The first German original play of Faust
Der Name Faust lässt sofort ein Bild in unserem Kopf entstehen, Assoziationen werden hervorgerufen. Anders verhält es sich beim Namen Paul Weidmann. Diesem Literaten des 18. Jahrhunderts wurde, wenn man der heutigen Literaturgeschichte Glauben schenkt, zu seinen Lebzeiten wenig Aufmerksamkeit zuteil, wenngleich seine Werke auf zahlreichen Bühnen gespielt wurden. Heute erinnern sich nur wenige an ihn, obwohl dieser Mann 1775 ein Drama veröffentlichte, das den Titel Johann Faust trägt. Auch diesem Werk wurde wenig Beachtung geschenkt, bis 1877 ein Neudruck mit der Annahme herausgegeben wurde, der Verfasser sei Gotthold Ephraim Lessing. Als diese falsche Zuschreibung berichtigt wurde, verschwand das Drama erneut aus dem Zentrum der Aufmerksamkeit. Neuere Publikationen beweisen aber, dass Weidmann nicht gänzlich in Vergessenheit geraten ist und sich seit einigen Jahren immer mehr Autoren mit ihm beschäftigen.Diese Ausführungen wecken Interesse und bildeten den Grundstein für eine Literaturrecherche, die interessante Details über Paul Weidmanns Leben und sein gesamtes literarisches Werk zutage brachte. Diese Arbeit soll sowohl die Person Paul Weidmann als auch sein Drama Johann Faust erneut ins Gedächtnis der Leser rufen und klären, ob es Gründe dafür gibt, dass Weidmann und sein Drama nicht ebenso bekannt sind wie Goethe und sein Faust.Das Hauptaugenmerk liegt jedoch auf dem allegorischen Drama Johann Faust, das eingehend analysiert wurde. Im Zuge dieser Arbeit wurden zum ersten Mal eine Figurenkonstellation und eine -konfiguration erstellt, um die Zusammenhänge des Stückes visualisieren und detailliert erläutern zu können.Darüber hinaus wurde aber auch der historischen Person Faust ein Kapitel gewidmet und die Entwicklung der Faustsage bis zu Goethes Bearbeitung des Fauststoffes nachgezeichnet, um Weidmanns Quellen und Anleihen von früheren Werken besser verstehen und nachvollziehen zu können.As virtually everyone has heard or read about the infamous Faust, the name immediately evokes certain associations and pictures in one’s head.The name Paul Weidmann, however, is less known nowadays, even though he published a play called Johann Faust in 1775. According to current literary history, even during his lifetime in the 18th century this poet received only scant attention, although his works were performed at numerous stages. Only when people assumed that Gotthold Ephraim Lessing was the author of Johann Faust, the text was reprinted in 1877. After rectifying the incorrect data, the dramatic text disappeared from the sphere of interest once again. However, recent publications show that Weidmann and his works have not completely fallen into oblivion, but have become more and more the focus of attention of various authors. A comprehensive literature research has revealed interesting details about Paul Weidmann’s life and literary works. The purpose of this thesis is to remind the readers of the author Paul Weidmann and his play Johann Faust, as well as to give reasons for the fact that Weidmann and his works are only remembered by a few people in contrast to Goethe and his well-known Faust. This thesis focuses on the allegoric play Johann Faust, which was analyzed in detail. In the course of this work, figural constellations and configurations were created in order to visualize and explain interconnections in the play. Moreover, one chapter is devoted to the historical figure Faust in order to trace the development from the Faust legend to Goethe’s Faust adaption, which aims to ensure a better understanding of Weidmann’s references to previously published works.vorgelegt von Alexandra OswaldAbweichender Titel laut Übersetzung der Verfasserin/des VerfassersZsfassungen in dt. und engl. SpracheGraz, Univ., Masterarb., 2015 2.083
Two generator subgroups of free products with commuting subgroups
AbstractLet H and K be groups with respective subgroups U and V. Let F=H∗K be their free product, R={[u,v];u∈U,v∈V} and N be the normal closure of R in F. Then the group G=F/N is called the free product of H and K with commuting subgroups U and V and is denoted by H∗K/[U,V]. In the present paper we use geometric techniques of Kapovich and Weidmann to study 2-generator subgroups of free products with commuting subgroups. In the case where the factors are free and J is a two-generator subgroup then either J is free, or J=〈a,b|[ap,bq]〉 for some p,q∈N of J is the fundamental group of a graph of cyclic groups where the underlying graph is either homeomorphic to a segment or a circle
Mobile laboratory reveals the circulation of Dengue virus serotype I of Asian origin in Medina Gounass (Guediawaye), Senegal
With the growing success of controlling malaria in Sub-Saharan Africa, the incidence of fever due to malaria is in decline, whereas the proportion of patients with non-malaria febrile illness (NMFI) is increasing. Clinical diagnosis of NMFI is hampered by unspecific symptoms but early diagnosis is a key factor for better patient care and for disease control. The aim of this study was to determine the arboviral aetiologies of NMFI in a low resources settings using a mobile laboratory based on Recombinase Polymerase Amplification (RPA) assays. The panel of tests for this study was expanded to five arboviruses including (Dengue virus (DENV), Zika virus (ZIKV), Yellow fever virus (YFV), Chikungunya virus (CHIKV), and Rift valley fever virus (RVFV). One hundred and four children aged between one month and 115 months were enrolled and screened. Three of 104 blood samples of children < 10 years presenting at an outpatient clinic tested positive for DENV. The results were confirmed by real-time RT-PCR, partial sequencing, and non structural protein 1 (NS1) antigen capture ELISA (Biorad, France). Phylogenetic analysis of the derived DENV-1 sequences clustered them with sequences of DENV-1 isolates from Guangzhou in China in 2014. In conclusion, this mobile setup proved reliable for the rapid identification of the causative agent of NMFI, with results consistent with those obtained in the reference laboratory`s settings
Limit groups and Makanin-Razborov diagrams for hyperbolic groups
This thesis gives a detailed description of Zlil Sela’s construction of Makanin-Razborov
diagrams which describe Hom(G, T), the set of all homomorphisms from G to T,
where G is a finitely generated group and T is a hyperbolic group. Moreover, while
Sela’s construction requires T to be torsion-free, this thesis removes this condition
and addresses the case of arbitrary hyperbolic groups.
Sela’s shortening argument, which is the main tool in the construction of the Makanin-
Razborov diagrams, relies on the Rips machine, a structure theorem for finitely generated
groups acting stably on real trees. As homomorphisms from a f.g. group G to
a hyperbolic group T give rise to stable actions of G on real trees, which appear topologically
as limits of the G-actions on the Cayley graph of T, the Rips machine and
the shortening argument allow us to explore the structure of Hom(G, T) and construct
Makanin-Razborov diagrams which encode all homomorphisms from G to T.
While Sela’s version of the Rips machine allows the formulation of the shortening
argument only in the case where T is torsion-free, Guirardel has presented a generalized
version of the Rips machine, which we exploit to generalize the shortening
argument and the construction of Makanin-Razborov diagrams to the case of arbitrary
hyperbolic groups
Foldings in relatively hyperbolic groups
Carrier graphs of groups representing subgroups of a given relatively
hyperbolic groups are introduced and a combination theorem for relatively
quasi-convex subgroups is proven. Subsequently a theory of folds for such
carrier graphs is introduced and finiteness results for subgroups of locally
relatively quasiconvex relatively hyperbolic groups and Kleinian groups are
established.Comment: 55 pages. arXiv admin note: text overlap with arXiv:2203.02357 by
other author
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