I detta arbete analyseras videor med inspelningar av fagottister som spelar Berwalds konsertstycke för fagott och orkester. Det fokuserar på hur man som solist bör förhålla sig till orkestern, dirigenten och publiken. Olika svårigheter i stycket behandlas, och lösningar på olika problem diskuteras.

This thesis is concerned with the historical context and evaluation of the string quartets of Franz Berwald. It will establish the environment within which Berwald composed these quartets, and show the results of his efforts. The material for this investigation was gathered from musical scores and literature about music. Chapter I gives an introduction to the thesis and a short biographical sketch of Berwald. Chapter II surveys the string quartet in the first half of the nineteenth century, citing the work of major composers. This chapter concludes with an examination of the influences on Berwald's musical styles. Chapter III surveys Berwald's musical output and describes the Quartet in G Minor. Chapter IV describes his last two quartets. The evaluations and conclusions are presented in Chapter V.

Tese (doutorado)—Universidade de Brasília, Instituto de Ciências Exatas, 2015. / Submitted by Ana Cristina Barbosa da Silva (annabds@hotmail.com) on 2015-07-06T14:30:58Z No. of bitstreams: 1 2015_NewtonMayerSolorzanoChavez.pdf: 713834 bytes, checksum: fa5dcfcc4bcd42f4b02d1ce4b3e3f95b (MD5) / Approved for entry into archive by Raquel Viana(raquelviana@bce.unb.br) on 2015-08-18T12:21:50Z (GMT) No. of bitstreams: 1 2015_NewtonMayerSolorzanoChavez.pdf: 713834 bytes, checksum: fa5dcfcc4bcd42f4b02d1ce4b3e3f95b (MD5) / Made available in DSpace on 2015-08-18T12:21:50Z (GMT). No. of bitstreams: 1 2015_NewtonMayerSolorzanoChavez.pdf: 713834 bytes, checksum: fa5dcfcc4bcd42f4b02d1ce4b3e3f95b (MD5) / Consideramos métricas de Finsler esfericamente simétricas do tipo Douglas. Caracterizamos tais métricas por uma equação diferencial e obtemos a solução geral desta equação em termos de quatro funções arbitrárias. Quando as métricas de Finsler são esfericamente simétricas mostramos que as métricas do tipo Berwald coincidem com as do tipo Landsberg. Provamos que o problema de classificar as métricas esfericamente simétricas do tipo Douglas com S−curvatura nula reduz-se a classificar as métricas esfericmanete simétricas do tipo Berwald ou Landsberg. Obtemos a classificação de tais métricas. Incluímos vários exemplos e classes de novas métricas de Douglas. / We consider spherically symmetric Finsler metrics of Douglas type. We characterize such metrics by a differential equation and we obtain the general solution of this equation in terms of four arbitrary functions. For spherically symmetric Finsler metrics we show that the metrics of Berwald type coincide whit those of Landsberg type. We prove that the problem of classifying the spherically symmetric Douglas metrics whose S−curvature vanishes reduce to classifying the spherical symmetric metrics of Berwald or Landsberg type. We obtain the classification of such metrics. We include several examples and new classes of Douglas metrics.

Thesis (Ph. D.)--Ohio State University, 2004. / Title from first page of PDF file. Document formatted into pages; contains xii, 151 p.; also includes graphics. Includes bibliographical references (p. 147-151). Available online via OhioLINK's ETD Center

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