Soe V Modern Theories of Tonality
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Computational Methods for Tonality-Based Style Analysis of Classical Music Audio Recordings
Fakult¨at fur¨ Elektrotechnik und Informationstechnik Computational Methods for Tonality-Based Style Analysis of Classical Music Audio Recordings Christof Weiß geboren am 16.07.1986 in Regensburg Dissertation zur Erlangung des akademischen Grades Doktoringenieur (Dr.-Ing.) Angefertigt im: Fachgebiet Elektronische Medientechnik Institut fur¨ Medientechnik Fakult¨at fur¨ Elektrotechnik und Informationstechnik Gutachter: Prof. Dr.-Ing. Dr. rer. nat. h. c. mult. Karlheinz Brandenburg Prof. Dr. rer. nat. Meinard Muller¨ Prof. Dr. phil. Wolfgang Auhagen Tag der Einreichung: 25.11.2016 Tag der wissenschaftlichen Aussprache: 03.04.2017 urn:nbn:de:gbv:ilm1-2017000293 iii Acknowledgements This thesis could not exist without the help of many people. I am very grateful to everybody who supported me during the work on my PhD. First of all, I want to thank Prof. Karlheinz Brandenburg for supervising my thesis but also, for the opportunity to work within a great team and a nice working enviroment at Fraunhofer IDMT in Ilmenau. I also want to mention my colleagues of the Metadata department for having such a friendly atmosphere including motivating scientific discussions, musical activity, and more. In particular, I want to thank all members of the Semantic Music Technologies group for the nice group climate and for helping with many things in research and beyond. Especially|thank you Alex, Ronny, Christian, Uwe, Estefan´ıa, Patrick, Daniel, Ania, Christian, Anna, Sascha, and Jakob for not only having a prolific working time in Ilmenau but also making friends there. Furthermore, I want to thank several students at TU Ilmenau who worked with me on my topic. Special thanks go to Prof. -
University Microiilms, a XERQ\Company, Ann Arbor, Michigan
71-18,075 RINEHART, John McLain, 1937- IVES' COMPOSITIONAL IDIOMS: AN INVESTIGATION OF SELECTED SHORT COMPOSITIONS AS MICROCOSMS' OF HIS MUSICAL LANGUAGE. The Ohio State University, Ph.D., 1970 Music University Microiilms, A XERQ\Company, Ann Arbor, Michigan © Copyright by John McLain Rinehart 1971 tutc nTccrSTATmil HAS fiEEM MICROFILMED EXACTLY AS RECEIVED IVES' COMPOSITIONAL IDIOMS: AM IMVESTIOAT10M OF SELECTED SHORT COMPOSITIONS AS MICROCOSMS OF HIS MUSICAL LANGUAGE DISSERTATION Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy 3n the Graduate School of The Ohio State University £ JohnfRinehart, A.B., M«M. # # * -k * * # The Ohio State University 1970 Approved by .s* ' ( y ^MrrXfOor School of Music ACm.WTji.D0F,:4ENTS Grateful acknov/ledgement is made to the library of the Yale School of Music for permission to make use of manuscript materials from the Ives Collection, I further vrish to express gratitude to Professor IJoman Phelps, whose wise counsel and keen awareness of music theory have guided me in thi3 project. Finally, I wish to acknowledge my wife, Jennifer, without whose patience and expertise this project would never have come to fruition. it VITA March 17, 1937 • ••••• Dorn - Pittsburgh, Pennsylvania 1959 • • • • • .......... A#B#, Kent State University, Kent, Ohio 1960-1963 . * ........... Instructor, Cleveland Institute of Music, Cleveland, Ohio 1 9 6 1 ................ • • • M.M., Cleveland Institute of ITu3ic, Cleveland, Ohio 1963-1970 .......... • • • Associate Professor of Music, Heidelberg College, Tiffin, Ohio PUBLICATIONS Credo, for unaccompanied chorus# New York: Plymouth Music Company, 1969. FIELDS OF STUDY Major Field: Theory and Composition Studies in Theory# Professor Norman Phelps Studies in Musicology# Professors Richard Hoppin and Lee Rigsby ill TAPLE OF CC NTEKTS A C KI JO WLE DGEME MT S ............................................... -
Spring 2021 Course Descriptions
PhD/DMA Programs in Music – Spring 2021 Course Descriptions MUS 81502: Performance Practice: Baroque – Professor Gwendolyn Toth This course, intended for performance majors at the doctoral level, is designed to provide students with an in-depth understanding of what performance practice means and why we study it. Specific course content includes knowledge of the conventions of musical performance during the period 1550-1800, with emphasis on the changes from Renaissance to early baroque, early baroque to high baroque, and high baroque to early classical. Students will also gain acquaintance with the development of musical instruments, music printing, and musician status, as well as changing audiences, during the time frame. First-hand sources of principal pedagogical publications of the period will be used to the extent possible. Students should gain an understanding of performance practice principles (rhetoric, phrasing, ornamentation, improvisation, instrumentation) in different periods from 1550-1800; but equally, will examine applications of performance practice in today’s modern concert world internationally through critical listening. Students should attain sufficient knowledge to run an early music ensemble/collegium or teach a beginning course on historical performance. The format of the course will include introductory lectures, extensive readings, occasional assigned practical written exercises, in-class listening and discussion, area-specific (keyboard, winds, strings, voice) papers comparing recorded modern performances, and a comprehensive final exam. MUS 71500: D.M.A. Topics (Spring) – Professor Anne Stone The second semester DMA Topics course will focus on the various types of scholarly writing encountered by performers in doctoral work and beyond. In addition to reading and analysis/discussion of writing on music from multiple genres by both scholars and performers, weekly writing assignments will include in- class writing, evaluation of classmates’ work, and ongoing work on longer assignments. -
Unified Music Theories for General Equal-Temperament Systems
Unified Music Theories for General Equal-Temperament Systems Brandon Tingyeh Wu Research Assistant, Research Center for Information Technology Innovation, Academia Sinica, Taipei, Taiwan ABSTRACT Why are white and black piano keys in an octave arranged as they are today? This article examines the relations between abstract algebra and key signature, scales, degrees, and keyboard configurations in general equal-temperament systems. Without confining the study to the twelve-tone equal-temperament (12-TET) system, we propose a set of basic axioms based on musical observations. The axioms may lead to scales that are reasonable both mathematically and musically in any equal- temperament system. We reexamine the mathematical understandings and interpretations of ideas in classical music theory, such as the circle of fifths, enharmonic equivalent, degrees such as the dominant and the subdominant, and the leading tone, and endow them with meaning outside of the 12-TET system. In the process of deriving scales, we create various kinds of sequences to describe facts in music theory, and we name these sequences systematically and unambiguously with the aim to facilitate future research. - 1 - 1. INTRODUCTION Keyboard configuration and combinatorics The concept of key signatures is based on keyboard-like instruments, such as the piano. If all twelve keys in an octave were white, accidentals and key signatures would be meaningless. Therefore, the arrangement of black and white keys is of crucial importance, and keyboard configuration directly affects scales, degrees, key signatures, and even music theory. To debate the key configuration of the twelve- tone equal-temperament (12-TET) system is of little value because the piano keyboard arrangement is considered the foundation of almost all classical music theories. -
THE CLEVELAN ORCHESTRA California Masterwor S
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Kyle Gann, the Music of Conlon Nancarrow, the Music
Preface My first thanks must go to Stuart Smith, who got me started on this project and spent tremendous unrecompensed time reading and ofFering suggestions. 1 I profusely thank H. Wiley Hitchcock for his help, advice, and encouragement in this project as in so many other?. Trimpin became my comrade in Nancarrow scholarship, giving me pages and pages of helpful computerized charts over steins The music: general considerations German beer. Peter Garland, Sylvia Srmth, and Don Gillespie provided me with scores, James Tenney with the unpublished works and some helpful analytical advice. Charles Amirkhanian smoothed my way to a composer reputed to be difficult to approach. Eva Soltes, Helen Zimbler, WiUiam Duckworth, and Carlos Sandoval contributed valuable information. Doug Simmons provided expert editing advice. Penny Souster made the book possible. My wife Nancy Cook, Compared to the musical traditions of Africa, India, and Indonesia, European who became a “Nancarrow widow” the way some women become football wid classical music has always been rhythmically limited. As sOon as American com ows, accepted my idee fixe witfc humor and love. Yoko Seguira, Mrs Nancarrow, posers broke away firom Europe following World War I, they made an aggressive was a warm, funny, and helpful informant, and a gracious hostess. And Charles attempt to remedy this deficiency. They found themselves thwarted, however, Nancarrow, since departed, treated me to a defightful evening of reminiscence. first by the difficulty of notating extreme rhythmic complexity,-then by the greater Most of all I thank C)onlon Nancarrow for cooperating in every possible obstacle of getting performers to execute their rhythms acfcurately. -
Reconsidering Pitch Centricity Stanley V
University of Nebraska - Lincoln DigitalCommons@University of Nebraska - Lincoln Faculty Publications: School of Music Music, School of 2011 Reconsidering Pitch Centricity Stanley V. Kleppinger University of Nebraska-Lincoln, [email protected] Follow this and additional works at: http://digitalcommons.unl.edu/musicfacpub Part of the Music Commons Kleppinger, Stanley V., "Reconsidering Pitch Centricity" (2011). Faculty Publications: School of Music. 63. http://digitalcommons.unl.edu/musicfacpub/63 This Article is brought to you for free and open access by the Music, School of at DigitalCommons@University of Nebraska - Lincoln. It has been accepted for inclusion in Faculty Publications: School of Music by an authorized administrator of DigitalCommons@University of Nebraska - Lincoln. Reconsidering Pitch Centricity STANLEY V. KLEPPINGER Analysts commonly describe the musical focus upon a particular pitch class above all others as pitch centricity. But this seemingly simple concept is complicated by a range of factors. First, pitch centricity can be understood variously as a compositional feature, a perceptual effect arising from specific analytical or listening strategies, or some complex combination thereof. Second, the relation of pitch centricity to the theoretical construct of tonality (in any of its myriad conceptions) is often not consistently or robustly theorized. Finally, various musical contexts manifest or evoke pitch centricity in seemingly countless ways and to differing degrees. This essay examines a range of compositions by Ligeti, Carter, Copland, Bartok, and others to arrive at a more nuanced perspective of pitch centricity - one that takes fuller account of its perceptual foundations, recognizes its many forms and intensities, and addresses its significance to global tonal structure in a given composition. -
An Exploration of the Relationship Between Mathematics and Music
An Exploration of the Relationship between Mathematics and Music Shah, Saloni 2010 MIMS EPrint: 2010.103 Manchester Institute for Mathematical Sciences School of Mathematics The University of Manchester Reports available from: http://eprints.maths.manchester.ac.uk/ And by contacting: The MIMS Secretary School of Mathematics The University of Manchester Manchester, M13 9PL, UK ISSN 1749-9097 An Exploration of ! Relation"ip Between Ma#ematics and Music MATH30000, 3rd Year Project Saloni Shah, ID 7177223 University of Manchester May 2010 Project Supervisor: Professor Roger Plymen ! 1 TABLE OF CONTENTS Preface! 3 1.0 Music and Mathematics: An Introduction to their Relationship! 6 2.0 Historical Connections Between Mathematics and Music! 9 2.1 Music Theorists and Mathematicians: Are they one in the same?! 9 2.2 Why are mathematicians so fascinated by music theory?! 15 3.0 The Mathematics of Music! 19 3.1 Pythagoras and the Theory of Music Intervals! 19 3.2 The Move Away From Pythagorean Scales! 29 3.3 Rameau Adds to the Discovery of Pythagoras! 32 3.4 Music and Fibonacci! 36 3.5 Circle of Fifths! 42 4.0 Messiaen: The Mathematics of his Musical Language! 45 4.1 Modes of Limited Transposition! 51 4.2 Non-retrogradable Rhythms! 58 5.0 Religious Symbolism and Mathematics in Music! 64 5.1 Numbers are God"s Tools! 65 5.2 Religious Symbolism and Numbers in Bach"s Music! 67 5.3 Messiaen"s Use of Mathematical Ideas to Convey Religious Ones! 73 6.0 Musical Mathematics: The Artistic Aspect of Mathematics! 76 6.1 Mathematics as Art! 78 6.2 Mathematical Periods! 81 6.3 Mathematics Periods vs. -
Nationalism, Primitivism, & Neoclassicism
Nationalism, Primitivism, & Neoclassicism" Igor Stravinsky (1882-1971)! Biographical sketch:! §" Born in St. Petersburg, Russia.! §" Studied composition with “Mighty Russian Five” composer Nicolai Rimsky-Korsakov.! §" Emigrated to Switzerland (1910) and France (1920) before settling in the United States during WW II (1939). ! §" Along with Arnold Schönberg, generally considered the most important composer of the first half or the 20th century.! §" Works generally divided into three style periods:! •" “Russian” Period (c.1907-1918), including “primitivist” works! •" Neoclassical Period (c.1922-1952)! •" Serialist Period (c.1952-1971)! §" Died in New York City in 1971.! Pablo Picasso: Portrait of Igor Stravinsky (1920)! Ballets Russes" History:! §" Founded in 1909 by impresario Serge Diaghilev.! §" The original company was active until Diaghilev’s death in 1929.! §" In addition to choreographing works by established composers (Tschaikowsky, Rimsky- Korsakov, Borodin, Schumann), commissioned important new works by Debussy, Satie, Ravel, Prokofiev, Poulenc, and Stravinsky.! §" Stravinsky composed three of his most famous and important works for the Ballets Russes: L’Oiseau de Feu (Firebird, 1910), Petrouchka (1911), and Le Sacre du Printemps (The Rite of Spring, 1913).! §" Flamboyant dancer/choreographer Vaclav Nijinsky was an important collaborator during the early years of the troupe.! ! Serge Diaghilev (1872-1929) ! Ballets Russes" Serge Diaghilev and Igor Stravinsky.! Stravinsky with Vaclav Nijinsky as Petrouchka (Paris, 1911).! Ballets -
A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A
University of Connecticut OpenCommons@UConn Doctoral Dissertations University of Connecticut Graduate School 5-2-2014 A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A. Labadorf University of Connecticut - Storrs, [email protected] Follow this and additional works at: https://opencommons.uconn.edu/dissertations Recommended Citation Labadorf, Thomas A., "A New Transcription and Performance Interpretation of J.S. Bach's Chromatic Fantasy BWV 903 for Unaccompanied Clarinet" (2014). Doctoral Dissertations. 332. https://opencommons.uconn.edu/dissertations/332 A New Transcription and Performance Interpretation of J.S. Bach’s Chromatic Fantasy BWV 903 for Unaccompanied Clarinet Thomas A. Labadorf, D. M. A. University of Connecticut, 2014 A new transcription of Bach’s Chromatic Fantasy is presented to offset limitations of previous transcriptions by other editors. Certain shortcomings of the clarinet are addressed which add to the difficulty of creating an effective transcription for performance: the inability to sustain more than one note at a time, phrase length limited by breath capacity, and a limited pitch range. The clarinet, however, offers qualities not available to the keyboard that can serve to mitigate these shortcomings: voice-like legato to perform sweeping scalar and arpeggiated gestures, the increased ability to sustain melodic lines, use of dynamics to emphasize phrase shapes and highlight background melodies, and the ability to perform large leaps easily. A unique realization of the arpeggiated section takes advantage of the clarinet’s distinctive registers and references early treatises for an authentic wind instrument approach. A linear analysis, prepared by the author, serves as a basis for making decisions on phrase and dynamic placement. -
Topics in Mathematics: Math and Music CD #1: Rhythm
Topics in Mathematics: Math and Music CD #1: Rhythm This CD illustrates the importance of rhythm in music by featuring many different styles of music (classical, rock, jazz, merengue, Cuban, Indian, African) as well as many different time signatures (e.g., 2 3 4 5 7 6 4; 4; 4; 4; 4; 8; cut time). In addition, some polyrhythmic music (multiple rhythms played simultane- ously) is included along with music featuring the clave timeline discussed in class. This CD is designed to accompany Chapter 1 of From Music to Mathematics: Exploring the Connections. As you listen to each piece, try to hear the different time signatures in the music. It is particularly 3 6 useful to distinguish between similar meters such as 4 versus 8. Excerpts from many of the pieces below are included in Chapter 1. Try and follow the music as you listen. This helps solidify your understanding and is an excellent way to learn to read music. 1. John Philip Sousa, The Stars and Stripes Forever, 1896. Track 58 on a CD compiled by Wynton Marsalis titled Music Examples to Accompany Marsalis on Music, Sony Classical. This piece is in 2 cut time (C with a vertical slash through the middle), which is equivalent to a 2 meter. Incidentally, this is the official march of the USA. 2. Pyotr Ilyich Tchaikovsky, The Nutcracker Suite: Russian Dance, Op. 71A, 1892. Track 6 from 2 the Fantasia Motion Picture Soundtrack, the Walt Disney Company. This lively dance in 4 time accelerates to a climactic finish. Notice Tchaikovsky's use of the tambourine. -
SAAKE, GARRETT. D.M.A. the Elements of Neoclassical Style in the Women‟S Choir Compositions of Irving Fine
SAAKE, GARRETT. D.M.A. The Elements of Neoclassical Style in the Women‟s Choir Compositions of Irving Fine. (2011) Directed by Dr. Welborn Young. 65 pp. The composer Irving Fine died in 1962 at the age of forty-seven cutting short the life of an important figure in twentieth-century American music. Since Fine‟s life was relatively short, his musical output is proportionally small and often goes unstudied. Fine‟s contribution to the choral genre is particularly small but offers a unique perspective of composing for choir. Fine‟s complete oeuvre includes music in many genres that can stylistically be divided into two categories; tonal-neoclassical and atonal- neoclassical. Fine‟s early instrumental compositions are decidedly tonal-neoclassical and ultimately become serially based, a style that characterizes most of his later works. While Fine‟s instrumental music developed towards atonality, his works for women‟s choir did not. The choral music for women‟s choir remained rooted in the tonal- neoclassical style of his early period. The purpose of this study is to demonstrate that Irving Fine composed choral music for women‟s choir in an operative and nuanced style of choral writing that remained effectively tonally based and in the neoclassical style as understood and applied by Fine and his colleagues. This document places the selected choral works in context through a brief biography and discussion of neoclassicism as the term was understood during Fine‟s compositional period. The biography “Irving Fine: A Composer in His Time” by Phillip Ramey and information from the Irving Fine Collection at the Library of Congress are the primary sources of biographical information.