nolds: Nonlinear Measures for Dynamical Systems in Python
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Summary
nolds is a Python library for calculating nonlinear measures in dynamical systems, specifically designed for one-dimensional time series. It provides implementations for various metrics such as sample entropy, correlation dimension, Lyapunov exponents, and Hurst exponent. This tool is valuable for analyzing the complexity, predictability, and memory of time series data, serving as both a practical utility and a learning resource.
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Introduction
nolds is a small, numpy-based Python library designed for implementing and learning about nonlinear measures for dynamical systems, specifically based on one-dimensional time series. It offers a comprehensive suite of tools for analyzing the complexity, predictability, and memory of time series data.
Key measures implemented in nolds include:
- Sample Entropy (sampen): Measures time-series complexity.
- Correlation Dimension (corr_dim): Quantifies the fractal dimension and complexity.
- Lyapunov Exponent (lyap_r, lyap_e): Indicates chaos and unpredictability in a system.
- Hurst Exponent (hurst_rs): Measures long-term memory, useful for analyzing trends.
- Detrended Fluctuation Analysis (DFA): Estimates the Hurst parameter for non-stationary processes.
- Generalized Hurst Exponent (mfhurst_b): A generalization for multifractal data series.
Installation
nolds supports Python 2 (>= 2.7) and Python 3 (>= 3.4) and primarily requires the numpy package.
You can easily install nolds using pip:
pip install nolds
Optional dependencies for extended functionality include sklearn for RANSAC line fitting, quantumrandom for true random numbers, and matplotlib for plotting functions in nolds.examples.
Examples
Here's a quick example demonstrating how to use nolds to calculate the Detrended Fluctuation Analysis (DFA) for a random walk:
import nolds
import numpy as np
rwalk = np.cumsum(np.random.random(1000))
h = nolds.dfa(rwalk)
print(f"Hurst parameter (DFA): {h}")
Why Use nolds?
nolds stands out as a valuable tool for researchers and developers working with time series data due to several reasons:
- Comprehensive Measures: It provides a wide array of nonlinear measures, from entropy to fractal dimensions and Lyapunov exponents, all in one library.
- Learning Resource: Each function comes with extensive documentation explaining the algorithm and pointing to relevant academic papers, making it an excellent educational tool.
- Non-Stationary Data: Its Detrended Fluctuation Analysis (DFA) is particularly useful for analyzing non-stationary processes, which are common in real-world data like financial markets.
- Pythonic and NumPy-based: Built on NumPy, nolds integrates seamlessly into the Python scientific computing ecosystem, ensuring efficiency and ease of use.
Links
- GitHub Repository: CSchoel/nolds
- HTML Documentation: nolds Documentation
- Read the Docs: nolds on Read the Docs
- Zenodo Reference: Cite nolds
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