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Averaging Theory for Fractional Differential Equations

Fractional Calculus and Applied Analysis, 2021
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Li, Guanlin, Lehman, Brad
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Prediction Theory for Autoregressive-Moving Average Processes

Econometric Reviews, 1988
This paper reviews statistical prediction theory for autoregressive-moving average processes wing techniques developed in control theory. It demonstrates explicitly the connectioluns between the statistical and control theory literatures. Both the forecasting problem and the Single extraction problem am considered, udng linear least squares methods ...
Peter Burridge, Kenneth F. Wallis
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Ergodic Theory and Averaging Iterations

Canadian Journal of Mathematics, 1973
Suppose X is a Banach space and T a continuous linear operator on X. The significance of the asymptotic convergence of T for the approximate solution of the equation (I - T)x = f by means of the Picard iterations was clearly shown in Browder's and Petryshyn's paper [1], The results of [1] have stimulated further investigation of the Picard, and more ...
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The Theory of Averaging

1985
This chapter will be concerned with the theory of averaging for equations in the standard form $$\dot x = \in f\left( {t,x} \right) + { \in ^2}R\left( {t,xm \in } \right)$$
Jan A. Sanders, Ferdinand Verhulst
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Gravitation as an averaged theory

International Journal of Theoretical Physics, 1984
A result due to Eisenhart is used to justify an averaging process of a theory of gravity. More results of the theory are also deduced, similar to those derived by Einstein for the Nordstrom theory.
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AVERAGE CASE COMPLEXITY THEORY

Missouri Journal of Mathematical Sciences
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Average Hamiltonian Theory

2007
The sections in this article are 1 Introduction 2 Magnus Expansion 3 Representations and Frames of Reference: Truncation 4 Applications 5 Additional Topics 6 Biographical ...
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