Bounds on the free distance of systematic convolutional codes

Jensen J.M.

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Bounds on the free distance of systematic convolutional codes

机译：系统卷积码的自由距离的界

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Asymptotic bounds on the free distance of binary time-varying systematic convolutional codes are developed from a unified point of view. It is found that this unified approach provides some insight into the relationship between the distances of systematic versus nonsystematic codes. It is also helpful from a constructive point of view. The free-distance bounds of systematic unit memory codes are also discussed.

机译：从统一的观点出发，发展了二进制时变系统卷积码的自由距离的渐近界。结果发现，这种统一的方法为系统代码和非系统代码的距离之间的关系提供了一些见识。从建设性的角度来看，这也是有帮助的。还讨论了系统单位存储代码的自由距离范围。

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《IEEE Transactions on Information Theory》 |1988年第3期|P.586-589|共4页
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Jensen J.M.;
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正文语种 eng
中图分类无线电电子学、电信技术;
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1. Algebraic lower bounds on the free distance of convolutional codes [J] . Lally K. IEEE Transactions on Information Theory . 2006,第5期

机译：卷积码自由距离的代数下界
2. The free distance of fixed convolutional rate 2/4 codes meets the Costello bound [J] . Chepyzhov V.V., Smeets B.J.M. IEEE Transactions on Information Theory . 1992,第4期

机译：固定卷积速率2/4码的自由距离满足Costello界
3. Maximum Free Distance Rate 1/2 Spectral Line Free Convolutional Codes for BPSK/Q-BOPPM TH-IR UWB Systems [J] . Microwave and Wireless Components Letters, IEEE . 2011,第3期

机译：BPSK / Q-BOPPM TH-IR UWB系统的最大自由距离率1/2谱线自由卷积码
4. Some periodic time-varying convolutional codes with free distance achieving the Heller bound [C] . Hu, Q., Perez, Information Theory, 2001. Proceedings. 2001 IEEE International Symposium on . 2001

机译：一些具有自由距离的周期性时变卷积码实现了Heller界
5. Improved closed-form bounds on the performance of convolutional codes with correlated Rayleigh fading [D] . Hutchenson, Dwight Keith 2008

机译：具有相关瑞利衰落的卷积码性能的改进封闭形式边界
6. Comparison of Chemical Composition and Free Radical Scavenging Ability of Glycosidically Bound and Free Volatiles from Bosnian Pine (Pinus heldreichii Christ. var. leucodermis) [O] . Stanislava Maric, Mila Jukic, Visnja Katalinic, 2007

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7. Algebraic lower bounds on the free distance of convolutional codes [O] . Kristine Lally 2013

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8. SOME LONG, RATE ONE-HALF, BINARY CONVOLUTION CODES WITH AN OPTIMUM DISTANCE PROFILE AND THE SYSTEMATIC VERSUS NONSYSTEMATIC CODE QUESTION [R] . Rolf Johannesson 1975

机译：有点长，一率半，具有最佳距离剖面的二进制卷积码和系统与非系统码问题

Bounds on the free distance of systematic convolutional codes

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