Energy-Frequency Spectrum for Financial Time Series via Complementary Ensemble EMD

5 Pages Posted: 6 May 2020

See all articles by Tim Leung

Tim Leung

University of Washington - Department of Applied Math

Theodore Zhao

University of Washington, Dept. of Applied Mathematics; Microsoft Corporation - Microsoft Research - Redmond

Date Written: April 11, 2020

Abstract

We discuss the method of complementary ensemble empirical mode decomposition (CEEMD) for analyzing nonstationary financial time series. This noise-assisted approach decomposes any time series into a number of intrinsic mode functions, along with the corresponding instantaneous amplitudes and instantaneous frequencies. Different combinations of modes allows us to reconstruct the time series based on different timescales. Using Hilbert spectral analysis, we compute the associated instantaneous energy-frequency spectrum to illustrate and interpret the properties of various timescales embedded in the original time series.

Keywords: Empirical Mode Decomposition, Financial Time Series, Energy-Frequency Spectrum

JEL Classification: C14, C41, C55

Suggested Citation

Leung, Tim and Zhao, Zhengde, Energy-Frequency Spectrum for Financial Time Series via Complementary Ensemble EMD (April 11, 2020). Available at SSRN: https://ssrn.com/abstract=3573243 or http://dx.doi.org/10.2139/ssrn.3573243

Tim Leung (Contact Author)

University of Washington - Department of Applied Math ( email )

Lewis Hall 217
Department of Applied Math
Seattle, WA 98195
United States

HOME PAGE: http://faculty.washington.edu/timleung/

Zhengde Zhao

University of Washington, Dept. of Applied Mathematics ( email )

Seattle, WA
United States

Microsoft Corporation - Microsoft Research - Redmond ( email )

Building 99
Redmond, WA
United States

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