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A Theory for Averaging Anisotropic ESR Parameters
A Theory for Averaging Anisotropic ESR Parametersopenaire
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Averaging Theory for Fractional Differential Equations
Fractional Calculus and Applied Analysis, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Li, Guanlin, Lehman, Brad
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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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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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On the convergence of Z-averaged perturbation theory
The Journal of Chemical Physics, 2008Very high order open-shell Z-averaged perturbation theory (ZAPT) energies, equilibrium bond lengths, and harmonic vibrational frequencies have been computed for a suite of small molecules using a determinantal algorithm. The convergence of ZAPTn energies is compared to alternative Møller–Plesset (MP) perturbation theories built on restricted open-shell
Steven E, Wheeler +2 more
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Ergodic Theory and Averaging Iterations
Canadian Journal of Mathematics, 1973Suppose 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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On the theory of average case complexity
Proceedings of the twenty-first annual ACM symposium on Theory of computing - STOC '89, 1989This paper takes the next step in developing the theory of average case complexity initiated by Leonid A. Levin. Previous works [Levin 84, Gurevich 87, Venkatesan and Levin 88] have focused on the existence of complete problems. We widen the scope to other basic questions in computational complexity.
S. Ben-David, B. Chor, O. Goldreich
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Gravitation as an averaged theory
International Journal of Theoretical Physics, 1984A 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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Prediction Theory for Autoregressive-Moving Average Processes
Econometric Reviews, 1988This 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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1976
The purpose of this paper is to present a number of recently obtained results in averaging, both in theory and in applications, and to show at the same time what kind of pitfalls there are in applying the theory to problems in dynamics.
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The purpose of this paper is to present a number of recently obtained results in averaging, both in theory and in applications, and to show at the same time what kind of pitfalls there are in applying the theory to problems in dynamics.
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AVERAGE CASE COMPLEXITY THEORY
Missouri Journal of Mathematical ScienceszbMATH Open Web Interface contents unavailable due to conflicting licenses.
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