Table of Contents
In the rich landscape of 19th-century music, harmonic analysis plays a crucial role in understanding the compositional techniques of the era. One influential approach is Riemann’s functional harmony framework, which provides a systematic way to analyze chord functions within a tonal context.
Introduction to Riemann’s Framework
Hugo Riemann, a German music theorist, developed a theory of harmonic functions that categorizes chords based on their roles in establishing and prolonging tonality. His approach emphasizes the functional relationships between chords, such as tonic, dominant, and subdominant functions.
Core Concepts of Riemannian Theory
Riemann’s framework simplifies the complex web of harmonic relationships into three primary functions:
- Tonic (T): Provides stability and rest; the “home” chord.
- Dominant (D): Creates tension that seeks resolution; often involves V and V7 chords.
- Subdominant (S): Acts as a bridge between tonic and dominant, often involving IV chords.
Each function interacts to produce the dynamic movement characteristic of 19th-century compositions.
Application to 19th-Century Music
Composers like Chopin, Wagner, and Brahms employed harmonic progressions that align with Riemann’s functions. Analyzing their works reveals a clear pattern of tonic, subdominant, and dominant relationships shaping the musical narrative.
Examples in Chopin’s Works
In Chopin’s nocturnes, the use of V7 chords to create tension and subsequent resolutions to tonic chords exemplifies the dominance function. The subdominant chords often serve as transitional elements, enriching the harmonic palette.
Wagner’s Harmonic Language
Wagner’s use of chromaticism and extended harmonies complicates the traditional Riemannian functions but still largely adheres to the underlying principles of tension and resolution between tonic, subdominant, and dominant roles.
Limitations and Extensions of Riemann’s Theory
While Riemann’s framework offers valuable insights, it has limitations when analyzing the more chromatic and experimental harmonic language of late 19th-century music. Extensions and modifications, such as neo-Riemannian theory, have been developed to address these complexities.
Conclusion
Analyzing 19th-century music through Riemann’s functional framework provides a structured understanding of harmonic relationships. Despite its limitations, it remains a foundational tool for music theorists and students exploring the rich harmonic language of the Romantic era.