- [15] R. Storn, ``On the usage of differential evolution for function optimization,'' in NAFIPS'96, pp. 519--523, 1996.
- Reduced Peak Power Requirements in FDM and Related Systems
- Multiple-Antenna Signal Constellations for Fading Channels
- 22. Z. Pizlo and A. Rosenfeld, Recognition of Planar Shapes from Perspective Images using Contour Based Invariants, Center for Automation Research, Technical Report CARTR528,
- P ), L = P=M signals can be built as ' l ' l+L \Delta \Delta \Delta ' l+(M \Gamma1)L
- [17] L. A. Santal'o, Integral Geometry and Geometric Probability, AddisonWesley, Reading, Massachusetts, 1976.
- If we condition on the event that no joining occurs then the distribution of jS out l 2 +k (c 2 )j is little
- Sometimes it is possible to give strong bounds even when the random variables are not independent. In one particularly useful case the random variables form a martingale.
- Given an upper bound on 2 we can upper bound and lower bound 0 (1) by
- [BM] Benedetto, S. and Montorsi, G., ``Unveiling turbo codes: some results on parallel concatenated coding schemes,'' IEEE Trans. on Info. Theory, vol. 42, no. 2, pp. 409
- T h ' ! (x; u) \Gamma ' ! (x; u) = [T h !(~x) \Gamma !(~x)][T h (jxj \Gamma2 h x; u i) \Gamma jxj \Gamma2 h x; u i] + [T h !(~x) \Gamma !(~x)]jxj \Gamma2 h x; u i (5.1)
- Proof of Lemma 6.1. The proof is by induction. The stated inequalities clearly hold for all terminal nodes. Assume that N n
- Let ` be a line making an angle ' with the bottom face of the square which intersects the square but not the bottom face. Thus, we have \Gamma
- conditions, e.g., expander conditions [4] which can, for the same graph, provide such guarantees. In the case of lowdensity paritycheck codes and turbocodes error floors
- [5] S.R. Kulkarni, ``Problems of computational and information complexity in machine vision and learning,'' Ph.D. thesis, Dept. of Electrical Engineering and Computer Science, M.I.T.,