A Decomposition Approach to CPM

IEEE Transactions on Information Theory

Volumn 34, Issue 2, 1988, Pages 260-270

  Rimoldi, Bixio E ^a  

^a ETH ZURICH   (Switzerland)

Author keywords

[No Author keywords available]

Indexed keywords

CODES, SYMBOLIC - ENCODING; INFORMATION THEORY; PHASE MODULATION;

ADDITIVE WHITE GAUSSIAN NOISE; CONTINUOUS-PHASE ENCODER; CONTINUOUS-PHASE-MODULATION (CPM); MEMORYLESS MODULATOR; TILTED-PHASE TRELLIS;

DIGITAL COMMUNICATION SYSTEMS;

EID: 0023981504     PISSN: 00189448     EISSN: 15579654     Source Type: Journal    
DOI: 10.1109/18.2634     Document Type: Article

References (18)

1. T. Aulin and C. E. Sundberg, #x201C;Continuous phase modulation#x2019;Part I: Full response signaling,#x201D; IEEE Trans. Commun., vol. COM-29, pp. 196-209, Mar. 1981.
2. T. Aulin, N. Rydbeck, and C. E. Sundberg, #x201C;Continuous phase modulation#x2019;Part II: Partial response signaling,#x201D; IEEE Trans. Commun., vol. COM-29, pp. 219-225, Mar. 1981.
3. D. E. Jackson, #x201C;Bandwidth efficient communication and coding,#x201D; Ph.D dissertation, Univ. of California, Los Angeles, 1980.
4. J. K. Omura and D. E. Jackson, #x201C;Cutoff rates for channels using bandwidth efficient modulations,#x201D; in Proc. IEEE 1980 Nat. Telecommunications Conf. , Houston, TX, Nov.-Dec. 1980, pp. 14.1.1-14.1.11.
5. G. D. Forney, #x201C;Convolutional codes I: Algebraic structure,#x201D; IEEE Trans. Inform. Theory, vol. IT-16, pp. 720-738, Nov. 1970.
6. J. L. Massay and M. K. Sain, #x201C;Inverses of linear sequential circuits,#x2019;" IEEE Trans. Comput., vol. C-17, pp. 303-337, Apr. 1969.
7. J. L. Massey, #x201C;The how and why of channel coding,#x201D; in Proc. 1984 Int. Zurich Seminar on Digital Commun., Mar. 1984, pp. E1.1-E1.7.
8. G. Lindell, C. E. Sundberg, and A. Svenson, #x201C;Error probability of multilevel CPM with high rate convolutional codes,#x201D; in Proc. 1984 Int. Zurich Seminar on Digital Commun., Mar. 1984, pp. F1.1-F1.8.
9. G. Lindell, C. E. Sundberg, and T. Aulin, #x201C;Minimum Euclidean distance for combinations of short rate 1/2 convolutional codes and CPFSK modulation,#x201D; IEEE Trans , Inform. Theory, vol. IT-30, pp. 509-519, May 1984.
10. S. V. Pizzi and S. G. Wilson, #x201C;Convolutional coding combined with continuous phase modulation,#x201D; IEEE Trans. Commun., vol. COM-33, pp. 20-29, Jan. 1985.
11. G. Lindell, #x201C;On coded continuous phase modulation,#x201D; Dr. Techn. dissertation, telecommunication theory, Univ. Lund, Lund, Sweden, May 1985.
12. R. G. Gallager, Information Theory and Reliable Communication. New York: Wiley, 1968.
13. S. Pasupathy, #x201C;Minimum shift keying: A spectrally efficient modulation,#x201D; IEEE Commun. Mag., pp. 14-22, July 1979.
14. R. de Buda, #x201C;A coherent demodulation of frequency-shift keying with low deviation ratio,#x201D; IEEE Trans. Commun., vol. COM-20, pp. 429-435, June 1972.
15. G. D. Forney, #x201C;The Viterbi algorithm,#x201D; Proc. IEEE, vol. 61, pp. 268-278, Mar. 1973.
16. F. Amoroso and J. A. Kivett, #x201C;Simplified MSK signaling technique,#x201D; IEEE Trans. Commun., vol. COM-25, pp. 433-441, Apr. 1977.
17. J. L. Massey, #x201C;A generalized formulation of minimum shift keying modulation,#x201D; in Proc. IEEE Int. Commun. Conf., Seattle, WA, June 1980, pp. 26.5.1-26.5.4.
18. F. Morales-Moreno and S. Pasupathy, #x201C;Convolutional codes and MSK modulation: A combined optimization,#x201D; in Proc. 12th Biennial Symp. Communications, Queen#x2019;s University, Kingston, ON, Canada, 1984, pp. c.l.4-c.l.7.