Maximum-likelihood sequence estimation of digital sequences in the presence of intersymbol interference
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[1] Hisashi Kobayashi,et al. Application of probabilistic decoding to digital magnetic recording systems , 1971 .
[2] I. Frisch,et al. Finding the Most Reliable Routes in Communication Systems , 1963 .
[3] D. George,et al. An Adaptive Decision Feedback Equalizer , 1971 .
[4] T. Kadota,et al. On the representation of continuous parameter processes by a sequence of random variables , 1970, IEEE Trans. Inf. Theory.
[5] R W Lucky,et al. Principles of data communication , 1968 .
[6] Demetrios G. Lainiotis,et al. Optimal unsupervised learning multicategory dependent hypotheses pattern recognition , 1968, IEEE Trans. Inf. Theory.
[7] J. Omura,et al. On the Viterbi decoding algorithm , 1969, IEEE Trans. Inf. Theory.
[8] Frank Harary,et al. Finite Graphs and Networks, An Introduction with Applications. , 1967 .
[9] K. Abend,et al. Statistical detection for communication channels with intersymbol interference , 1970 .
[10] M. E. Austin,et al. Decision-feedback equalization for digital communication over dispersive channels. , 1967 .
[11] C. Hilborn. Applications of unsupervised learning to some Problems of digital communications , 1970 .
[12] A. Lender. Correlative Digital Communication Techniques , 1964 .
[13] Jim K. Omura. Optimal receiver design for convolutional codes and channels with memory via control theoretical concepts , 1971, Inf. Sci..
[14] O. Wing,et al. Algorithms to Find the Most Reliable Path in a Network , 1961 .
[15] I. M. Jacobs,et al. Principles of Communication Engineering , 1965 .
[16] R. Chang,et al. On receiver structures for channels having memory , 1966, IEEE Trans. Inf. Theory.
[17] J. Gunn,et al. Error Detection for Partial-Response Systems , 1969 .
[18] Toby Berger,et al. Rate-distortion theory for context-dependent fidelity criteria , 1972, IEEE Trans. Inf. Theory.
[19] Toby Berger,et al. Optimum pulse amplitude modulation-I: Transmitter-receiver design and bounds from information theory , 1967, IEEE Trans. Inf. Theory.
[20] R. A. Silverman,et al. Coding for Constant-Data-Rate Systems-Part I. A New Error-Correcting Code , 1954, Proceedings of the IRE.
[21] Thomas Ericson. Structure of optimum receiving filters in data transmission systems (Corresp.) , 1971, IEEE Trans. Inf. Theory.
[22] E. Kretzmer,et al. Generalization of a Techinque for Binary Data Communication , 1966 .
[23] K. X. M. Tzeng,et al. Convolutional Codes and 'Their Performance in Communication Systems , 1971 .
[24] Donald A. George. Matched filters for interfering signals (Corresp.) , 1965, IEEE Trans. Inf. Theory.
[25] J. Smith. Error Control in Duobinary Data Systems by Means of Null Zone Detection , 1968 .
[26] Donald W. Tufts,et al. Intersymbol interference and error probability , 1966, IEEE Trans. Inf. Theory.
[27] Bruce D. Fritchman,et al. On optimum receivers for channels having memory (Corresp.) , 1968, IEEE Trans. Inf. Theory.
[28] Maurice Pollack,et al. SOLUTIONS OF THE SHORTEST-ROUTE PROBLEM-A REVIEW , 1960 .
[29] John G. Proakis,et al. An adaptive receiver for digital signaling through channels with intersymbol interference , 1969, IEEE Trans. Inf. Theory.
[30] Hisashi Kobayashi,et al. Correlative level coding and maximum-likelihood decoding , 1971, IEEE Trans. Inf. Theory.
[31] Harry L. Van Trees,et al. Detection, Estimation, and Modulation Theory, Part I , 1968 .
[32] Donald W. Tufts,et al. JOINT OPTIMIZATION OF TRANSMITTER AND RECEIVER IN PULSE AMPLITUDE MODULATION , 1964 .
[33] R. R. Bowen. Bayesian decision procedure for interfering digital signals (Corresp.) , 1969, IEEE Trans. Inf. Theory.
[34] Andrew J. Viterbi,et al. Error bounds for convolutional codes and an asymptotically optimum decoding algorithm , 1967, IEEE Trans. Inf. Theory.
[35] C. Helstrom,et al. Statistical theory of signal detection , 1968 .
[36] G. David Forney. Lower Bounds on Error Probability in the Presence of Large Intersymbol Interference , 1972, IEEE Trans. Commun..
[37] Thomas N. Morrissey. Analysis of decoders for convolutional codes by stochastic sequential machine methods , 1970, IEEE Trans. Inf. Theory.