Motivic Metamorphosis: Modelling Intervallic Transformations in Schoenberg’S Early Works
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Schoenberg's Chordal Experimentalism Revealed Through
Music Theory Spectrum Advance Access published September 18, 2015 Schoenberg’s Chordal Experimentalism Revealed through Representational Hierarchy Association (RHA), Contour Motives, and Binary State Switching This article considers the chronological flow of Schoenberg’s chordal atonal music, using melodic contour and other contextual features to prioritize some chordal events over others. These non- consecutive chords are tracked and compared for their coloristic contrasts, producing an unfolding akin to Klangfarbenmelodie, but paced more like a narrative trajectory in a drama. The dramatic pacing enhances discernment of nuance among atonal dissonant chords, thereby emancipating them from subordinate obscurity to vivid distinctness. Thus Schoenberg’s music is strategically configured to differentiate its own pitch material. This approach is theorized in terms of represen- Downloaded from tational hierarchy association (RHA) among chords, and demonstrated in analyses of Op. 11, No. 2, Op. 21, No. 4, and Op. 19, No. 3. In support, the analyses consider: (1) the combinatorics of voicing as effecting contrasts of timbre; (2) an application of Lewin’s Binary State Generalized Interval System (GIS) to melodic contour and motivic transformation based on binary-state switch- ing; (3) Klumpenhouwer Networks to model chord-to-chord connections hierarchically; and (4) the role of pitch-class set genera (families of chords) in projecting a palindromic arch form. http://mts.oxfordjournals.org/ Keywords: dualism, chords, Schoenberg, segmentation, -
Hans Rosbaud and the Music of Arnold Schoenberg Joan Evans
Document généré le 27 sept. 2021 01:22 Canadian University Music Review Revue de musique des universités canadiennes Hans Rosbaud and the Music of Arnold Schoenberg Joan Evans Volume 21, numéro 2, 2001 Résumé de l'article Cette étude documente les efforts de Hans Rosbaud (1895–1962) pour URI : https://id.erudit.org/iderudit/1014484ar promouvoir la musique d’Arnold Schoenberg. L’essai est en grande partie basé DOI : https://doi.org/10.7202/1014484ar sur vingt années de correspondance entre le chef d’orchestre et le compositeur, échange demeuré inédit. Les tentatives de Rosbaud portaient déjà fruit Aller au sommaire du numéro pendant qu’il était en fonction à la radio de Francfort au début des années 1930. À la suite de l’interruption forcée due aux années nazies (au cours desquelles il a travaillé en Allemagne et dans la France occupée), Rosbaud a Éditeur(s) acquis une réputation internationale en tant que chef d’orchestre par excellence dédié aux œuvres de Schoenberg. Ses activités en faveur de Canadian University Music Society / Société de musique des universités Schoenberg dissimulaient le projet, que la littérature sur celui-ci n’avait pas canadiennes encore relevé, de ramener le compositeur vieillissant en Allemagne. ISSN 0710-0353 (imprimé) 2291-2436 (numérique) Découvrir la revue Citer cet article Evans, J. (2001). Hans Rosbaud and the Music of Arnold Schoenberg. Canadian University Music Review / Revue de musique des universités canadiennes, 21(2), 41–59. https://doi.org/10.7202/1014484ar All Rights Reserved © Canadian University Music Society / Société de musique Ce document est protégé par la loi sur le droit d’auteur. -
Ferienkurse Für Internationale Neue Musik, 25.8.-29.9. 1946
Ferienkurse für internationale neue Musik, 25.8.-29.9. 1946 Seminare der Fachgruppen: Dirigieren Carl Mathieu Lange Komposition Wolfgang Fortner (Hauptkurs) Hermann Heiß (Zusatzkurs) Kammermusik Fritz Straub (Hauptkurs) Kurt Redel (Zusatzkurs) Klavier Georg Kuhlmann (auch Zusatzkurs Kammermusik) Gesang Elisabeth Delseit Henny Wolff (Zusatzkurs) Violine Günter Kehr Opernregie Bruno Heyn Walter Jockisch Musikkritik Fred Hamel Gemeinsame Veranstaltungen und Vorträge: Den zweiten Teil dieser Übersicht bilden die Veranstaltungen der „Internationalen zeitgenössischen Musiktage“ (22.9.-29.9.), die zum Abschluß der Ferienkurse von der Stadt Darmstadt in Verbindung mit dem Landestheater Darmstadt, der „Neuen Darmstädter Sezession“ und dem Süddeutschen Rundfunk, Radio Frankfurt, durchgeführt wurden. Datum Veranstaltungstitel und Programm Interpreten Ort u. Zeit So., 25.8. Erste Schloßhof-Serenade Kst., 11.00 Ansprache: Bürgermeister Julius Reiber Conrad Beck Serenade für Flöte, Klarinette und Streichorchester des Landes- Streichorchester (1935) theaters Darmstadt, Ltg.: Carl Wolfgang Fortner Konzert für Streichorchester Mathieu Lange (1933) Solisten: Kurt Redel (Fl.), Michael Mayer (Klar.) Kst., 16.00 Erstes Schloß-Konzert mit neuer Kammermusik Ansprachen: Kultusminister F. Schramm, Oberbürger- meister Ludwig Metzger Lehrkräfte der Ferienkurse: Paul Hindemith Sonate für Klavier vierhändig Heinz Schröter, Georg Kuhl- (1938) mann (Kl.) Datum Veranstaltungstitel und Programm Interpreten Ort u. Zeit Hermann Heiß Sonate für Flöte und Klavier Kurt Redel (Fl.), Hermann Heiß (1944-45) (Kl.) Heinz Schröter Altdeutsches Liederspiel , II. Teil, Elisabeth Delseit (Sopr.), Heinz op. 4 Nr. 4-6 (1936-37) Schröter (Kl.) Wolfgang Fortner Sonatina für Klavier (1934) Georg Kuhlmann (Kl.) Igor Strawinsky Duo concertant für Violine und Günter Kehr (Vl.), Heinz Schrö- Klavier (1931-32) ter (Kl.) Mo., 26.8. Komponisten-Selbstporträts I: Helmut Degen Kst., 16.00 Kst., 19.00 Einführung zum Klavierabend Georg Kuhlmann Di., 27.8. -
MTO 15.1: Roeder, Animating the “Inside”
Volume 15, Number 1, March 2009 Copyright © 2009 Society for Music Theory John Roeder KEYWORDS: transformational theory, David Lewin, animation, analysis ABSTRACT: This brief introduction describes the contributions to this special issue of Music Theory Online and discusses some outstanding issues in transformational theory. The seven essays collectively address those issues by focusing on the analysis of entire pieces or sections, by using computer animation to help convey the attitude Lewin advocates of being “inside” the music, and by focusing on diverse recent compositions, revealing connections among them. Received November 2008 [1] The impact of David Lewin’s 1987 Generalized Musical Intervals and Transformations (GMIT)—the definitive exposition of transformational theory—is evident from the waves of research it inspired.(1) A 1993 conference devoted to Neo-Riemannian theory inspired a special issue of the Journal of Music Theory (42/2) in 1998. Neo-Riemannian theory, which treats triadic transformations and the voice leading associated with them, has since seen productive generalization and application to a variety of music.(2) Another transformational construct that Lewin advocated, the Klumpenhouwer network, became the subject of a special issue (24/2) of Music Theory Spectrum, and has been the focus of numerous contributions to Music Theory Online over the past two years. Lewin’s mathematical approach fostered a renewed appreciation of similar treatments of musical structure, contemporary with and antecedent to his work,(3) and has informed more recent theories of chord structure and relations.(4) The 2003 Mannes Institute for Advanced Studies in Music Theory, by devoting six workshops to various aspects and extensions of transformational theory, recognized all these developments and their importance to the discipline. -
Hans Rosbaud and the Music of Arnold Schoenberg Joan Evans
Document generated on 09/28/2021 5:44 p.m. Canadian University Music Review Revue de musique des universités canadiennes Hans Rosbaud and the Music of Arnold Schoenberg Joan Evans Volume 21, Number 2, 2001 Article abstract This study documents the efforts of Hans Rosbaud (1895–1962) on behalf of the URI: https://id.erudit.org/iderudit/1014484ar music of Arnold Schoenberg. It is largely based on the twenty-year DOI: https://doi.org/10.7202/1014484ar correspondence between conductor and composer, most of which remains unpublished. Rosbaud's efforts already bore fruit during his tenure at See table of contents Frankfurt Radio in the early 1930s. After the forced hiatus of the Nazi years (during which he worked in Germany and occupied France), Rosbaud achieved an international reputation as the Schoenberg conductor par excellence. His Publisher(s) activities on Schoenberg's behalf involved a plan, previously unremarked in the Schoenberg literature, to bring the aging composer back to Germany. Canadian University Music Society / Société de musique des universités canadiennes ISSN 0710-0353 (print) 2291-2436 (digital) Explore this journal Cite this article Evans, J. (2001). Hans Rosbaud and the Music of Arnold Schoenberg. Canadian University Music Review / Revue de musique des universités canadiennes, 21(2), 41–59. https://doi.org/10.7202/1014484ar All Rights Reserved © Canadian University Music Society / Société de musique This document is protected by copyright law. Use of the services of Érudit des universités canadiennes, 2002 (including reproduction) is subject to its terms and conditions, which can be viewed online. https://apropos.erudit.org/en/users/policy-on-use/ This article is disseminated and preserved by Érudit. -
MTO 17.1: Peck, a GAP Tutorial for Transformational Music Theory
Volume 17, Number 1, April 2011 Copyright © 2011 Society for Music Theory A GAP Tutorial for Transformational Music Theory Robert W. Peck NOTE: The examples for the (text-only) PDF version of this item are available online at: http://www.mtosmt.org/issues/mto.11.17.1/mto.11.17.1.peck.php KEYWORDS: computer-assisted research, transformational music theory, group theory, Klumpenhouwer networks, neo-Riemannian theory ABSTRACT: GAP (an acronym for Groups, Algorithms, and Programming) is a system of computational discrete algebra that may function as an application for experimentation in transformational music theory. In particular, it offers tools to music theorists that are not readily available elsewhere. This tutorial will show how GAP may be used to generate algebraic group structures well known to music theorists. Furthermore, it will investigate how these structures may be applied to the study of transformation theory, using familiar concepts from Klumpenhouwer-network and neo-Riemannian theories. Received October 2010 [1] About GAP [1.1] GAP (an acronym for Groups, Algorithms, and Programming) is a mathematical software package that has great potential as a tool for researchers and students of transformational music theory. Whereas many computer resources are available to music theorists in the investigation of pitch-class set theory and serial theory—pitch-class set calculators, matrix generators, and the like—few, if any, permit users to construct, analyze, and manipulate algebraic systems themselves. Such techniques, however, are an increasingly large part of the transformation theorist’s methodologies. It is often necessary to consider concepts such as the subgroup structure of a group, or to determine a group’s automorphisms. -
MTO 13.3: Murphy, Considering Network
Volume 13, Number 3, September 2007 Copyright © 2007 Society for Music Theory Scott Murphy REFERENCE: http://www.mtosmt.org/issues/mto.07.13.2/mto.07.13.2.buchler.html KEYWORDS: Klumpenhouwer network, recursion, self-similarity, Bartók, analysis, inversion, mirror, axis, register ABSTRACT: Notions of network recursion, as they have been designated in music analyses, may be organized into five categories that range from exact self-similarity to self-dissimilarity. This perspective reveals that Michael Buchler’s critique of network recursion does not necessarily fully apply to analyses in all categories of network recursion. An analysis of Bartók’s “Fourths” serves as an example of how network recursion analysis can achieve significant results and avoid most of, if not all of, Buchler’s critique. Received September 2007 [1] In his article “Reconsidering Klumpenhouwer Networks,” Michael Buchler advocates for a stronger perceptual salience of the types of observations that Klumpenhouwer networks afford. In the course of his critique, he presents two criteria that perceptually salient K-net analyses should meet: they should take place in registral space (henceforth, p-space) to an appreciable degree,(1) and they should not endure the perceptual strain of negative isography, i.e. dual- or hyper-inversions (2) (<In >). The price for the former is an increase in analytical exclusivity, since such relationships do not occur as often in the literature. The price for the latter seems steeper, as Buchler explains: “One could avoid the particular phenomenological problem of dual inversion by resolving to employ only positively isographic K-nets, but doing so effectively forfeits one’s ability to produce recursive network structures, and these are perhaps the greatest incentive for using K-nets in the first place.”(3) Part II of this article presents a K-net analysis of Bartók’s “Fourths” from Mikrokosmos that meets both of these criteria. -
Dietrich Fischer-Dieskau, Polar Music Prize Laureate 2005 Fischer
Dietrich Fischer-Dieskau, Polar Music Prize Laureate 2005 Fischer-Dieskau´s talent for music was manifest at an early age. He took piano lessons and started to study singing in 1941 with Prof. Georg A. Walter. The following year he became a student of Prof. Hermann Weissenborn at the College of Music in Berlin. His first public appearance took place in 1942 at the church hall in Berlin- Zehlendorf, where he sang Schubert´s Winterreise with interruptions for air-raid warnings. After graduating from high school in 1943 he was called up for military service and spent the time until 1947 as a prisoner of war in Italy. There he continued with his singing studies on his own. He resumed his studies with Prof. Weissenborn during the years 1947-48. His real career as a singer began in 1947 when, without prior rehearsal, he substituted for a soloist who had taken ill, in Brahms´ “Ein Deutsches Requiem” in Badenweiler. His official debut as a singer took place in the autumn of 1947 with a song recital in Leipzig, and shortly after that he made a successful appearance at the Titania Palace in Berlin. In the same year he made his first phonograph recording of “Winterreise”. In the autumn of 1948 he was engaged as a lyric baritone at the Städtische Oper in Berlin, where his first appearance, as Posa in Verdi´s opera “Don Carlos” under the baton of Ferenc Fricsay, aroused a great deal of public attention. Then there were guest performances at the opera houses in Vienna and Munich, and from 1951 on also in England, Holland, Switzerland, France and Italy. -
Known Also As Conrado Del Campo)
Zabaleta C Conrado del Campo y Zabaleta C kawn-RAH-tho dell KAHM-po ee thah-vah- LAY-tah C (known also as Conrado del Campo) Zabaleta C Nicanor Zabaleta C nee-kah-NAWR thah-vah-LAY-tah Zabalza y olaso C Don Dámaso Zabalza y Olaso C DAWN DAH-mah-so thah-VAHL-thah ee o-LAH-so Zabel C Albert Heinrich Zabel C AHL-pert H¦N-rihh TSAH-buhl Zabrack C Harold Zabrack C HA-rulld zuh-BRACK Zaccaria C Nicola Zaccaria C nee-KO-lah zahk-kah-REE-ah C (known also as Nicola Angelo [AH6-gay-lo] Zaccaria) Zacconi C Lodovico Zacconi C lo-doh-VEE-ko tsahk-KO-nee C (known also as Lodovico Giulio Cesare [JOO-leeo chay-ZAH-ray] Zacconi) Zach C Jan Zach C YAHN ZAHK Zach C Max Zach C MAHKSS TSAHK C (known also as Max Wilhelm [VILL-hellm] Zach) Zach C Natan Zach C NAH-tahn ZAHH Zacharewitsch C Michael Zacharewitsch C {M¦-kull zah-KAH-ruh-vihch} mee-kahEEL zah- kah-RAY-vihch Zachariae C Elisabeth Zachariae C eh-LEE-zuh-bett dzuh-KAH-reeay Zacharias C Christian Zacharias C KRIH-stihahn tsahk-ah-REE-ahss Zachariasiewicz C Jan Zachariasiewicz C YAHN zah-hah-reeah-seeEH-veech Zachow C Friedrich Wilhelm Zachow C FREET-rihh VILL-hellm TSAH-kawv C (the last name is also spelled Zachau [TSAH-kahôô]) Zadok the priest C ZAY-dahk (the priest) C (Coronation anthem by George Frideric Handel [JAW-urj FRIH-duh-rick HANN-d’l]) Zador C Dezsö Zádor C DEH-zhö ZAHAH-dawr Zador C Eugene Zador C yôô-JEEN ZAH-dawr C (Americanized version of the Hungarian name JenÅ Zádor [YEH-nöö ZAHAH-dawr]) Zadora C Michael Zadora C M¦-kull zah-DAW-rah Zadori C Maria Zadori C (see Mária Zádori) Zadori -
1. 101 Strings: Panoramic Majesty of Ferde Grofe's Grand
1. 101 Strings: Panoramic Majesty Of Ferde Grofe’s Grand Canyon Suite 2. 60 Years of “Music America Loves Best” (2) 3. Aaron Rosand, Rolf Reinhardt; Southwest German Radio Orchestra: Berlioz/Chausson/Ravel/Saint-Saens 4. ABC: How To Be A Zillionaire! 5. ABC Classics: The First Release Seon Series 6. Ahmad Jamal: One 7. Alban Berg Quartett: Berg String Quartets/Lyric Suite 8. Albert Schweitzer: Mendelssohn Organ Sonata No. 4 In B-Flat Major/Widor Organ Symphony No. 6 In G Minor 9. Alexander Schneider: Brahms Piano Quartets Complete (2) 10. Alexandre Lagoya & Claude Bolling: Concerto For Classic Guitar & Jazz Piano 11. Alexis Weissenberg, Georges Pretre; Chicago Symphony Orchestra: Rachmaninoff Concerto No. 3 12. Alexis Weissenberg, Herbert Von Karajan; Orchestre De Paris: Tchaikovsky Concerto #2 13. Alfred Deller; Deller Consort: Gregorian Chant-Easter Processions 14. Alfred Deller; Deller Consort: Music At Notre Dame 1200-1375 Guillaume De Machaut 15. Alfred Deller; Deller Consort: Songs From Taverns & Chapels 16. Alfred Deller; Deller Consort: Te Deum/Jubilate Deo 17. Alfred Newman; Brass Of The Hollywood Bowl Symphony Orchestra: Hallelujah! 18. Alicia De Larrocha: Grieg/Mendelssohn 19. Andre Cluytens; Paris Conservatoire Orchestra: Bizet 20. Andre Kostelanetz & His Orchestra: Columbia Album Of Richard Rodgers (2) 21. Andre Kostelanetz & His Orchestra: Verdi-La Traviata 22. Andre Previn; London Symphony Orchestra: Rachmaninov/Shostakovich 23. Andres Segovia: Plays J.S. Bach//Edith Weiss-Mann Harpsichord Bach 24. Andy Williams: Academy Award Winning Call Me Irresponsible 25. Andy Williams: Columbia Records Catalog, Vol. 1 26. Andy Williams: The Shadow Of Your Smile 27. Angel Romero, Andre Previn: London Sympony Orchestra: Rodrigo-Concierto De Aranjuez 28. -
1 Chapter 1 a Brief History and Critique of Interval/Subset Class Vectors And
1 Chapter 1 A brief history and critique of interval/subset class vectors and similarity functions. 1.1 Basic Definitions There are a few terms, fundamental to musical atonal theory, that are used frequently in this study. For the reader who is not familiar with them, we present a quick primer. Pitch class (pc) is used to denote a pitch name without the octave designation. C4, for example, refers to a pitch in a particular octave; C is more generic, referring to any and/or all Cs in the sonic spectrum. We assume equal temperament and enharmonic equivalence, so the distance between two adjacent pcs is always the same and pc C º pc B . Pcs are also commonly labeled with an integer. In such cases, we will adopt the standard of 0 = C, 1 = C/D, … 9 = A, a = A /B , and b = B (‘a’ and ‘b’ are the duodecimal equivalents of decimal 10 and 11). Interval class (ic) represents the smallest possible pitch interval, counted in number of semitones, between the realization of any two pcs. For example, the interval class of C and G—ic(C, G)—is 5 because in their closest possible spacing, some C and G (C down to G or G up to C) would be separated by 5 semitones. There are only six interval classes (1 through 6) because intervals larger than the tritone (ic6) can be reduced to a smaller number (interval 7 = ic5, interval 8 = ic4, etc.). Chapter 1 2 A pcset is an unordered set of pitch classes that contains at most one of each pc. -
Arxiv:1611.02249V1 [Math.CT] 2 Nov 2016
RELATIONAL PK-NETS FOR TRANSFORMATIONAL MUSIC ANALYSIS ALEXANDRE POPOFF, MORENO ANDREATTA, AND ANDREE´ EHRESMANN Abstract. In the field of transformational music theory, which emphasizes the possible transformations between musical objects, Klumpenhouwer networks (K-Nets) constitute a useful framework with connections in both group theory and graph theory. Recent attempts at formalizing K-Nets in their most general form have evidenced a deeper connection with category theory. These formalizations use diagrams in sets, i.e. functors C ! Sets where C is often a small category, providing a general framework for the known group or monoid actions on musical objects. However, following the work of Douthett and Cohn, transformational music theory has also relied on the use of relations between sets of the musical elements. Thus, K-Net formalizations have to be further extended to take this aspect into account. This work proposes a new framework called relational PK-Nets, an extension of our previous work on Poly-Klumpenhouwer networks (PK-Nets), in which we consider diagrams in Rel rather than Sets. We illustrate the potential of relational PK-Nets with selected examples, by analyzing pop music and revisiting the work of Douthett and Cohn. 1. From K-Nets and PK-Nets to relational PK-Nets We begin this section by recalling the definition of a Poly-Klumpenhouwer Network (PK- Net), and then discuss about its limitations as a motivation for introducing relational PK- Nets. 1.1. The categorical formalization of Poly-Klumpenhouwer Networks (PK-Nets). Following the work of Lewin [1, 2], transformational music theory has progressively shifted the music-theoretical and analytical focus from the \object-oriented" musical content to the operational musical process.