
Uncertainty Principle for Time Series
ISTE Press - Elsevier
Published on 15. December 2018
Book
Hardback
150 pages
978-1-78548-174-1 (ISBN)
Description
Uncertainty Principle for Time Series is devoted to a "model-free" approach that bypasses most of the existing shortcomings; the proof of the existence of a "trend" is a key ingredient. Although time series is a classic object of study in many branches of applied sciences (econometrics, financial engineering, weather forecast, neurosciences, etc.), most of the existing settings are assuming the knowledge of a model and of the probabilistic nature of the uncertainties. Those assumptions are almost always impossible to fulfill. Moreover a complete and elegant mathematical treatment exists only in the case of stationary processes, which almost never occur in practice. All those points explain the difficulty of applying the existing approaches in concrete situations.
More details
Language
English
Place of publication
United Kingdom
Target group
Professional and scholarly
All applied scientists and experts who are utilizing time series,Mathematicians, Physicists.
Product notice
sewn/stitched
Cloth over boards
Dimensions
Height: 229 mm
Width: 152 mm
Thickness: 18 mm
Weight
375 gr
ISBN-13
978-1-78548-174-1 (9781785481741)
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Schweitzer Classification
Persons
Michel Fliess is a research director at Ecole Polytechnique. He obtained a PhD 1972 on Theoretical computer sciences. His research focuses on original algebraic methods in automation, estimation and identification, which have considerably advanced these disciplines Cedric Join is an Associate Professor at CRAN, he is also a scientific expert at AL.I.E.N. with a focus on automatic control, fast estimation, real time identification, signal and image processing, model free control, financial engineering.
Content
1. Nonstandard analysis of time series
2. The existence of trends of quick fluctuations
3. The uncertainty principle and a new setting for volatility
4. Causality
5. Some applications to financial engineering
6. Some applications to renewable energies
2. The existence of trends of quick fluctuations
3. The uncertainty principle and a new setting for volatility
4. Causality
5. Some applications to financial engineering
6. Some applications to renewable energies