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Equipoise

by Fumbata Phiri

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about

Artist statement:

While working on this project, I had been researching various theoretical analyses conducted in identifying the components that affect the accuracy and stability of circuital oscillation. I discovered that the simulation and experimental test results derived from chaotic occurrences of bifurcation. Hopf bifurcation is the characteristic phenomenon of a nonlinear system. If the phase trajectory of the system converges to a focal point under certain configurations of the systems parameters, the system is stable. When changes are made to the systems parameters, the phase trajectory no longer converges to the focal point but rather to a closed curve called a limit cycle. The occurrence of Hopf bifurcation in a system means that it will behave with periodic motion, evolving the equilibrium point distribution curve and the transforming the phase portrait. If there is only one positive real eigenvalue at the unstable point, the positive real eigenvalue can be replaced by arbitrarily given eigenvalues with appropriate controller parameters. With the use of grain delays and comb resonators, I tried to illustrate the idea of machines searching for balance from within their invariant manifolds.

fumbata.bandcamp.com

credits

released July 1, 2021

Mastered by Michael D. Brown at Foul Prey
www.foulprey.com

license

all rights reserved

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about

Hard Return UK

Label for repetitive / persistent music. Demo submissions currently closed.

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