Results 11 to 20 of about 252,763 (271)
Convergence rates of Gaussian ODE filters [PDF]
AbstractA recently introduced class of probabilistic (uncertainty-aware) solvers for ordinary differential equations (ODEs) applies Gaussian (Kalman) filtering to initial value problems. These methods model the true solutionxand its firstqderivativesa priorias a Gauss–Markov process$${\varvec{X}}$$X, which is then iteratively conditioned on information
Hans Kersting +2 more
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Geometrizing Rates of Convergence, III
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Donoho, David L., Liu, Richard C.
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Rate of Convergence for Cardy’s Formula [PDF]
We show that crossing probabilities in 2D critical site percolation on the triangular lattice in a piecewise analytic Jordan domain converge with power law rate in the mesh size to their limit given by the Cardy-Smirnov formula. We use this result to obtain new upper and lower bounds of exp(O(sqrt(log log R))) R^(-1/3) for the probability that the ...
Nachmias, Asaf +2 more
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In the present paper, we introduce a new kind of convergence, called the statistical relative uniform convergence, for a double sequence of functions at a point, where the relative uniform convergence of the set of the neighborhoods of the given point is
Sevda Yıldız
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Rate of convergence of uniform transport processes to a Brownian sheet
We give the rate of convergence to a Brownian sheet from a family of processes constructed starting from a set of independent standard Poisson processes.
Rovira Carles
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The Rate of Convergence for Linear Shape-Preserving Algorithms
We prove some results which give explicit methods for determining an upper bound for the rate of approximation by means of operators preserving a cone. Thenwe obtain some quantitative results on the rate of convergence for some sequences of linear shape ...
Boytsov Dmitry, Sidorov Sergei
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Rate of convergence in the transfer theorem for min-scheme
In this paper non-uniform estimate of convergence rate in the min-scheme is obtained. Presented results make the estimates, given in [1] and [2], more precise.
Algimantas Aksomaitis
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Statistical (T) rates of convergence
A real lower triangular matrix \(T\) having nonnegative elements \( t(i,j)\) for which \(\{\sum t(i,j) \mid 0 N( \varepsilon )\) may of course be said to converge to \( L \). The convergence condition may be relaxed by stipulating that the points of exception to the inequality relationship should be sparse. \( K(x,L,\varepsilon| i) \) is the set of \(
Miller, H. I., Orhan, C.
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Modified Bernstein–Durrmeyer Type Operators
We constructed a summation–integral type operator based on the latest research in the linear positive operators area. We establish some approximation properties for this new operator.
Arun Kajla, Dan Miclǎuş
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Convergence Rate of Sieve Estimates
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Shen, Xiaotong, Wong, Wing Hung
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