In numerical analysis Chebyshev–Gauss quadrature is an extension of Gaussian quadrature method for approximating the value of integrals of the… (More)

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2013

2013

- Yamuna Dhungana, Chintha Tellambura
- IEEE Wireless Communications Letters
- 2013

The convergence rate of the classical Gauss-Chebyshev quadrature (GCQ) rule for wireless performance as a function of the signal… (More)

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2009

2009

- Karl Deckers, Joris Van Deun, Adhemar Bultheel
- Advances in Engineering Software
- 2009

We provide an algorithm to compute arbitrarily many nodes and weights for rational Gauss-Chebyshev quadrature formulas… (More)

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2008

2008

- Karl Deckers, Joris Van Deun, Adhemar Bultheel
- Math. Comput.
- 2008

In this paper we provide an extension of the Chebyshev orthogonal rational functions with arbitrary real poles outside [−1, 1] to… (More)

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2008

2008

- Oludare Sokoya, Hong-Jun Xu, Fambirai Takawira
- IET Communications
- 2008

The performance analysis of high rate space–time trellis-coded modulation (HR-STTCM) using the Gauss–Chebyshev quadrature… (More)

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2006

2006

- Joris Van Deun, Adhemar Bultheel, Pablo González-Vera
- Math. Comput.
- 2006

We provide an algorithm to compute the nodes and weights for Gauss-Chebyshev quadrature formulas integrating exactly in spaces of… (More)

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2006

2006

We provide a fast algorithm to compute arbitrarily many nodes and weights for rational Gauss-Chebyshev quadrature formulas… (More)

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2005

2005

- Mehdi Dehghan, Mohammad Masjed-Jamei, M. R. Eslahchi
- Applied Mathematics and Computation
- 2005

One of the integration methods is the Second Kind of Gauss–Chebyshev quadrature rule, denoted by: Z 1 1 f ðx… (More)

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2005

2005

- M. R. Eslahchi, Mehdi Dehghan, Mohammad Masjed-Jamei
- Applied Mathematics and Computation
- 2005

One of the integration methods of the equality type is Gauss–Chebyshev quadrature rule, which is in the following form: Z 1 1 f… (More)

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1999

1999

- Rodger E. Ziemer, Michael C. Jeruchim
- 1999

One of the most important steps in designing a communication system involves analyzing the error performance of the system to… (More)

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1998

1998

- David A. Kopriva
- 1998

We describe a new spectral multidomain method for the solution of the compressible Navier-Stokes equations. Within each subdomain… (More)

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