Results 281 to 290 of about 33,661 (311)
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IDeC — Convergence independent of error asymptotics
BIT, 1987The method of iterated defect correction [cf. \textit{R. Frank}, Numer. Math. 25, 409-419 (1976; Zbl 0346.65034) and ibid. 27, 407-420 (1977; Zbl 0366.65034)] is applied to the boundary value problem \(y''(t)=f(t,y(t))\) \(t\in (0,1)\), \(y(0)=A\), \(y(1)=B\), where \(\partial /\partial yf(t,y)\geq 0\), and analyzed for efficient and highly accurate ...
Auzinger, W., Monnet, J. P.
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Asymptotic convergence results
1987Essential to the convergence proof for the homogeneous algorithm is the fact that, under certain conditions, the stationary distribution of a homogeneous Markov chain exists. The stationary distribution is defined as the vector q whose i-th component is given by [FELL50] $${q_i} = \mathop {\lim }\limits_{k \to \infty } \Pr \{ X(k) = i|X(0) = j\} ,$$
Peter J. M. van Laarhoven +1 more
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Asymptotic Convergence in Quantum Scattering Theory
Journal of Computational Methods in Sciences and Engineering, 2001The key problem in quantum scattering theory is the probability conservation, i.e., the unitarity of the S-matrix, which connects the initial with the final state of evolution of the considered physical system. This problem is not possible to solve if the scattering states neglect the so-called asymptotic convergence problem, which require that the ...
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Asymptotic development by \(\Gamma{}\)-convergence
1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Anzellotti, Gabriele, Baldo, Sisto
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Asymptotically convergent switching differentiator
International Journal of Adaptive Control and Signal Processing, 2019SummaryA novel switching differentiator with a considerably simplified form is proposed. Under the assumption that the time‐derivative of a time‐varying signal has a Lipschitz constant, it is shown that estimation error is asymptotically convergent to zero. The estimated derivative shows neither chattering nor peaking phenomenon.
Jang‐Hyun Park +2 more
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THE CONVERGENCE RATES OF ASYMPTOTICALLY BAYES DISCRIMINATION
Acta Mathematica Scientia, 1985Let \(P_ D(e)\) be the Bayes discrimination which minimizes the error probability, and \(P_{D_ n}(e)\) be the conditional error probability given the training samples. Here \(D=D(x)=p_ 1f_ 1(x)-p_ 0f_ 0(x)\), where \(p_ j=P(\theta =j)\), \(j=0,1\), for the population (X,\(\theta)\) in \(R^ d\), and \(f_ j(x)\) is the conditional density function of X ...
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A convergence theorem for asymptotic contractions
Journal of Fixed Point Theory and Applications, 2008We show that to each asymptotic contraction T with a bounded orbit in a complete metric space X, there corresponds a unique point x* such that all the iterates of T converge to x*, uniformly on any bounded subset of X. If, in addition, some power of T is continuous at x*, then x* is a fixed point of T.
Simeon Reich, Alexander J. Zaslavski
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Asymptotic convergence of transmission energy forms
2003Summary: We consider second-order transmission problems for prefractal layers approximating the Koch curve. We prove, in a suitable function space, the convergence of the solutions to these problems to the solutions of the related transmission problems on the fractal asymptotic curve.
LANCIA, Maria Rosaria +1 more
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Asymptotic convergence of genetic algorithms
Advances in Applied Probability, 1998We study a markovian evolutionary process which encompasses the classical simple genetic algorithm. This process is obtained by randomly perturbing a very simple selection scheme. Using the Freidlin-Wentzell theory, we carry out a precise study of the asymptotic dynamics of the process as the perturbations disappear.
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Asymptotic Convergence and the Coulomb Interaction
Journal of Mathematical Physics, 1964A definition of asymptotic convergence is given for nonrelativistic time-dependent scattering problems involving Coulomb potentials. Convergence proofs have been found both for potential and for n-body multichannel scattering. For pure Coulomb potential scattering, the Mo/ller wave matrix is computed explicitly and found to have its usual meaning.
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