A USEFUL FORM OF BARANKIN LOWER BOUND AND ITS APPLICATION TO PPM THRESHOLD ANALYSIS

被引：67

作者：

MCAULAY, RJ

SEIDMAN, LP

机构：

[1] M.I.T. Lincoln Laboratory, Lexington

[2] Bell Telephone Laboratories, Inc., Whippany

来源：

IEEE TRANSACTIONS ON INFORMATION THEORY | 1969年 / 15卷 / 02期

关键词：

D O I：

10.1109/TIT.1969.1054297

中图分类号：

TP [自动化技术、计算机技术];

学科分类号：

0812 ;

摘要：

A form of Barankin's greatest lower bound on estimation error [7] is obtained, which is easy to compute and easy to interpret. This gives a lower bound on estimation error for nonlinear modulation systems in an additive Gaussian noise back-ground. Threshold effects are included. This bound is applied to a set of pulse-position modulation waveforms designed to reduce threshold effects. It is shown that these signals do, in fact, offer reduced threshold levels (e.g., ≈ 3.5 dB) with very small (≈ dB) degradation in large signal performance. © 1969 IEEE. All rights reserved.

引用

页码：273 / +

共 20 条

[1] LOCALLY BEST UNBIASED ESTIMATES [J].

BARANKIN, EW .

ANNALS OF MATHEMATICAL STATISTICS, 1949, 20 (04) :477-501

[2]

Cramer H, 1946, METHODS MATH STAT

[3] THE DETECTION OF RADAR ECHOES IN NOISE .2. [J].

KELLY, EJ ;

REED, IS ;

ROOT, WL .

JOURNAL OF THE SOCIETY FOR INDUSTRIAL AND APPLIED MATHEMATICS, 1960, 8 (03) :481-507

[4] ON MINIMUM VARIANCE ESTIMATORS [J].

KIEFER, J .

ANNALS OF MATHEMATICAL STATISTICS, 1952, 23 (04) :627-629

[5]

Kotel'nikov V, 1959, THEORY OPTIMUM NOISE

[6]

LEHAN FW, 1954, IRE T TELEMETRY REMO, VTRC2, P15

[7]

MCAULAY RJ, 1967, THESIS U CALIFORNIA

[8]

MCAULAY RJ, TO BE PUBLISHED

[9]

MCAULAY RJ, 1968, IEEE T INFORM THEORY, VIT14, P708

[10]

SEIDMAN LP, 1968, IEEE T INFORM THEORY, V14, P243

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