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r threshold values and Gaussian Quadrature points

CiteSeerX — Anti-Gaussian quadrature formulas

CiteSeerX — Anti-Gaussian quadrature formulas

... • The formula exists if the defining equations have a (possibly complex) solu- tion. • The formula is real if the points and weights are all real. • A real formula is internal if all the points belong to ...

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Gaussian quadrature rules and A stability of Galerkin schemes for ODE

Gaussian quadrature rules and A stability of Galerkin schemes for ODE

... 2000 Mathematics Subject Classification: 65L05, 65L20, 65L60. 1. Introduction. In this paper, the A-stability of various (continuous and discontinuous) Galerkin schemes for the solution of an initial value problem in ...

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Stable high-order quadrature rules with equidistant points

Stable high-order quadrature rules with equidistant points

... 2 e . The values in Fig. 6(b) are of course much larger than this minimum. We end the paper with the following experiment. Assume that a random vector of length N is given and that function samples are only ...

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On the computation of Gaussian quadrature rules for Chebyshev sets of linearly independent functions

On the computation of Gaussian quadrature rules for Chebyshev sets of linearly independent functions

... of quadrature rules that are exact for a Chebyshev set of linearly independent functions on an interval [a, ...a Gaussian property, in the sense that 2l basis functions can be integrated exactly with just l ...

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Computation of nodes and weights of Gaussian Quadrature rule by using Jacobi method

Computation of nodes and weights of Gaussian Quadrature rule by using Jacobi method

... 4.1 Cholesky Iterative Method to compute eigenvalues We know by Cholesky factorization any square matrix A can be writ- ten A = LL T . Now we want to construct a iterative Cholesky Algorithm for computation of ...

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Asymptotic zero distribution of complex orthogonal polynomials associated with Gaussian quadrature

Asymptotic zero distribution of complex orthogonal polynomials associated with Gaussian quadrature

... case r = 2, this leads to classical Gauss–Hermite quadrature, which involves the weight function e −x 2 on the real line (−∞, ...even values of r lead to straightforward generalizations, and ...

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Asymptotic zero distribution of complex orthogonal polynomials associated with Gaussian quadrature

Asymptotic zero distribution of complex orthogonal polynomials associated with Gaussian quadrature

... = r for a stationary point of order r − ...using Gaussian quadrature, because the optimal polynomial order of Gaussian quadrature translates into optimal asymptotic order in this ...

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Exercise Lecture VI: again on classical numerical integration (gaussian quadrature); gaussian distribution and central limit theorem

Exercise Lecture VI: again on classical numerical integration (gaussian quadrature); gaussian distribution and central limit theorem

... In order to use the routines of Numerical Recipes, you have to com- pile and link the main program with: - the subroutine gauleg which gives points and abscissas - nrtype.f90 containing type declarations; - ...

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Results on Labeled Path and its Iterated Line Graphs
Gaussian Quadrature Rule

Results on Labeled Path and its Iterated Line Graphs Gaussian Quadrature Rule

... The line graph of G, denoted L(G), is the intersection graph Ω (X). Thus the points of L(G) are the lines of G, with two points of L(G) are adjacent whenever the corresponding lines of G are adjacent. We ...

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Solving Sequencing Problem Using Trapezoidal Fuzzy Numbers
Gaussian Quadrature Rule

Solving Sequencing Problem Using Trapezoidal Fuzzy Numbers Gaussian Quadrature Rule

... Abstract. In this paper, we present the different methods to solve fuzzy sequencing problem using fuzzy technological values like trapezoidal fuzzy numbers. The procedure adopted was the fuzzy sequencing problems ...

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Critical and umbilical points of a non-Gaussian random field.

Critical and umbilical points of a non-Gaussian random field.

... umbilical points of a non-Gaussian random field ...umbilical points, topological defects which can be classified into three types, have certain fixed ...

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Time-local discretization of fractional and related diffusive operators using Gaussian quadrature with applications

Time-local discretization of fractional and related diffusive operators using Gaussian quadrature with applications

... Method Q β, OPT N − J ψ based on the cost function (39). The cost function J ψ yields the fastest convergence of the trust-region algorithm, especially for a large number of quadrature nodes: this justifies a ...

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Spectral Methods for Time-dependent Variable-coefficient PDE Based on Block Gaussian Quadrature

Spectral Methods for Time-dependent Variable-coefficient PDE Based on Block Gaussian Quadrature

... The preconditioned Lanczos method requires 8 Lanczos iterations to match the accuracy of a block KSS method that uses only 2. On the other hand, the block KSS method incurs additional expense due to (1) the compu- tation ...

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(2, (c1, c2))-Pseudo Regular Intuitionistic Fuzzy Graphs
Gaussian Quadrature Rule

(2, (c1, c2))-Pseudo Regular Intuitionistic Fuzzy Graphs Gaussian Quadrature Rule

... If all the vertices take same membership and non-membership values then the above theorem holds good for holds good for (2, (c1, c2)) -pseudo totally regular intuitio[r] ...

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Identification of a threshold to discriminate fasting hypertriglyceridemia with postprandial values

Identification of a threshold to discriminate fasting hypertriglyceridemia with postprandial values

... The evaluation of the fasting lipid profile reduces the variability inherent to the use of the Friedewald formula. However, over the past two decades, several consensus panels have recognized the utility of non-fasting ...

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An Explicit, Stable, High-Order Spectral Method for the Wave Equation Based on Block Gaussian Quadrature

An Explicit, Stable, High-Order Spectral Method for the Wave Equation Based on Block Gaussian Quadrature

... Table 3 lists the relative errors for various time steps and grid sizes. The errors are obtained by comparing the approximate solution to the known exact solution in the 2-norm sense. While the performance of both ...

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Evaluation of the Fisher information matrix in nonlinear mixed effect models using adaptive Gaussian quadrature

Evaluation of the Fisher information matrix in nonlinear mixed effect models using adaptive Gaussian quadrature

... for design evaluation which is always the first step when planning an upcoming study and correct values of the D-criterion are needed for design optimisation. When the nonlinearity was mild (γ = 1), the ...

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Alternative Approach to Evaluation of Absorption Correction Factor for Cylinder using Generalised
Gaussian Quadrature Rule

Alternative Approach to Evaluation of Absorption Correction Factor for Cylinder using Generalised Gaussian Quadrature Rule

... where R is the radius of the ...numerical values can also be considered as absorption for single crystal circular cylinder samples provided the beam is perpendicular to the axis of the cylinder and later on ...

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Fuzzy Dot Subalgebras and Fuzzy Dot Ideals of Distributive Implication Groupoids
Gaussian Quadrature Rule

Fuzzy Dot Subalgebras and Fuzzy Dot Ideals of Distributive Implication Groupoids Gaussian Quadrature Rule

... Abstract. In this paper, the notions of fuzzy dot subalgebras, fuzzy normal dot subalgebras, fuzzy dot ideals and fuzzy implicative dot ideals of distributive implication groupoids are introduced, and some of their ...

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Analysis of Numerical Methods for Differential-Algebraic Equations: The one Step Methods
Gaussian Quadrature Rule

Analysis of Numerical Methods for Differential-Algebraic Equations: The one Step Methods Gaussian Quadrature Rule

... F  , (1) in the interval I   t 0 , T   R . We denote by t 0  t 1  t 2   t N  T grid points in the interval I and by x i approximations to the solution x   t i .We concentrate on a fixed step ...

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