Results 271 to 280 of about 57,258 (313)
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A robust backpropagation learning algorithm for function approximation
IEEE Transactions on Neural Networks, 1994The backpropagation (BP) algorithm allows multilayer feedforward neural networks to learn input-output mappings from training samples. Due to the nonlinear modeling power of such networks, the learned mapping may interpolate all the training points. When erroneous training data are employed, the learned mapping can oscillate badly between data points ...
David S. Chen, Ramesh C. Jain
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An optimal adaptive algorithm for the approximation of concave functions
Mathematical Programming, 2005Consider a proper concave function \(f:[ 0,1] \to\mathbb R\), normalized so that \(f( 0) =0\) and \(f( 1) =1.\) \ Denote by \(f^{\prime }( \overline{x}) \) an arbitrary supergradient \(\xi \) of \(f\) at \(\overline{x},\) i.e., a supergradient \(\xi \) satisfying: \[ f( x) \leq f( \overline{x}) +\xi ( x-\overline{x} ) \text{ for all }x\in [ 0,1] \] Let
Jean Guérin +2 more
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A novel hybrid algorithm for function approximation
Expert Systems with Applications, 2008This paper introduces a novel hybrid algorithm for function approximation. The proposed algorithm consists of a hybrid approach to develop Takagi and Sugeno's fuzzy model for function approximation. In this paper, a coarse tuning based on Takagi and Sugeno's fuzzy model is applied to identify the fuzzy structure, and also a fuzzy cluster validity index
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A constructive neural network algorithm for function approximation
Proceedings of International Conference on Neural Networks (ICNN'96), 2002A study of the approximation capabilities of single hidden layer neural networks leads to a strong motivation for investigating constructive learning techniques as a means of realizing established error bounds. Learning characteristics employed by constructive algorithms provide ideas for development of new algorithms applicable to the function ...
Tim Draelos, Don R. Hush
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Function approximator design using genetic algorithms
Proceedings of 1997 IEEE International Conference on Evolutionary Computation (ICEC '97), 2002The approximation of a mathematical function (using examples in the form of input-output pairs) is a central issue in subjects as diverse as pattern recognition, control theory and statistics. In this paper, we propose an approach for designing a universal function approximator based on a combination of trigonometric and polynomial functions using ...
M. A. Ahmed, K. A. DeJong
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A FUNCTION APPROXIMATION ALGORITHM USING SEQUENTIAL COMPOSITION
International Journal of Neural Systems, 1993A new method for approximating one dimensional functions is developed based on structural capabilities of multilayer feedforward neural networks. It possesses notable but unproven convergence properties which are examined in a series of examples. It is shown that it outperforms conventional networks for complicated one dimensional problems.
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Best Algorithms for Approximating the Maximum of a Submodular Set Function
Mathematics of Operations Research, 1978A real-valued function z whose domain is all of the subsets of N = {1, …, n) is said to be submodular if z(S) + z(T) ≥ z(S ∪ T) + z(S ∩ T), ∀S, T ⊆ N, and nondecreasing if z(S) ≤ z(T), ∀S ⊂ T ⊆ N. We consider the problem maxS⊂N {z(S): |S| ≤ K, z submodular and nondecreasing, z(Ø) = 0}.
George L. Nemhauser, Laurence A. Wolsey
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An Algorithm for the Automatic Approximate Minimization of Boolean Functions
IEEE Transactions on Computers, 1968Abstract—There are several algorithms that determine directly an irredundant normal form (INF) of a Boolean function without generating the entire set of prime implicants. These algorithms can generate solutions for the minimization problem much more rapidly than the algorithms determining minimum normal forms (MNF), and the cost of these solutions is,
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An Algorithm for the Approximation of the Solution of a Functional-Integral Equation
2009 11th International Symposium on Symbolic and Numeric Algorithms for Scientific Computing, 2009In this paper we consider a functional-integral equation with linear modification of the argument. By applying the successive approximation method and by using the trapezoidal formula we give an algorithm for the approximation of the solution of this equation.
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Tane: An Efficient Algorithm for Discovering Functional and Approximate Dependencies
The Computer Journal, 1999Summary: The discovery of functional dependencies from relations is an important database analysis technique. We present TANE, an efficient algorithm for finding functional dependencies from large databases. TANE is based on partitioning the set of rows with respect to their attribute values, which makes testing the validity of functional dependencies ...
Ykä Huhtala +3 more
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