International audienceIn this paper, a closed-form solution minimizing the Godard or constant modulus (CM) cost function under the practical conditions of finite SNR and finite equalizer length is derived. While previous work has been reported by Zeng et al., IEEE Trans. Information Theory, 1998, to establish the link between the constant modulus and Wiener receivers, we show that under the Gaussian approximation of intersymbol interference at the output of the equalizer, the CM finite-length receiver is equivalent to the nonblind MMSE equalizer up to a complex gain factor. Some simulation results are provided to support the Gaussian approximation assumptio
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
This correspondence studies robustness properties of the constant modulus (CM) criterion and the con...
A family of algorithms is presented for the adaptation of a fractionally spaced FIR channel equalise...
Another contribution is the proposal of an upper bound for the CM cost function based on the mean fo...
A family of algorithms is presented for the adaptation of a fractionally spaced FIR channel equalise...
We examine the behavior of the leaky constant modulus algorithm (L-CMA), which is a special case of ...
We examine the behavior of the leaky constant modulus algorithm (L-CMA), which is a special case of ...
In this letter, the constant-modulus (CM) cost function is analyzed under the general assumptions th...
In this letter, the constant-modulus (CM) cost function is analyzed under the general assumptions th...
The constant modulus algorithm (CMA) applied to a fractionally spaced equaliser, with length and zer...
The constant modulus algorithm (CMA) applied to a fractionally spaced equaliser, with length and zer...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
This correspondence studies robustness properties of the constant modulus (CM) criterion and the con...
A family of algorithms is presented for the adaptation of a fractionally spaced FIR channel equalise...
Another contribution is the proposal of an upper bound for the CM cost function based on the mean fo...
A family of algorithms is presented for the adaptation of a fractionally spaced FIR channel equalise...
We examine the behavior of the leaky constant modulus algorithm (L-CMA), which is a special case of ...
We examine the behavior of the leaky constant modulus algorithm (L-CMA), which is a special case of ...
In this letter, the constant-modulus (CM) cost function is analyzed under the general assumptions th...
In this letter, the constant-modulus (CM) cost function is analyzed under the general assumptions th...
The constant modulus algorithm (CMA) applied to a fractionally spaced equaliser, with length and zer...
The constant modulus algorithm (CMA) applied to a fractionally spaced equaliser, with length and zer...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...
International audienceThe use of the Constant Modulus (CM) criterion to achieve blind equalization o...