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Speeding up the Sphere Decoder with H and SDP Inspired Lower View metadata, citation and similar papers at core.ac.uk brought to you by CORE provided by Caltech Authors - Main 712 IEEE TRANSACTIONS ON SIGNAL PROCESSING, VOL. 56, NO. 2, FEBRUARY 2008 Speeding up the Sphere Decoder With r and SDP Inspired Lower Bounds Mihailo Stojnic, Haris Vikalo, and Babak Hassibi Abstract—It is well known that maximum-likelihood (ML) de- all points such that lies within a sphere of some adequately coding in many digital communication schemes reduces to solving chosen radius centered at , i.e., on finding all such that an integer least-squares problem, which is NP hard in the worst- case. On the other hand, it has recently been shown that, over a wide range of dimensions and signal-to-noise ratios (SNRs), the (2) sphere decoding algorithm can be used to find the exact ML solu- tion with an expected complexity that is often less than Q.How- ever, the computational complexity of sphere decoding becomes and then choosing the one that minimizes the objective function. prohibitive if the SNR is too low and/or if the dimension of the Using the -decomposition , problem is too large. In this paper, we target these two regimes and attempt to find faster algorithms by pruning the search tree be- where is upper triangular, and and yond what is done in the standard sphere decoding algorithm. The are such that is unitary, we search tree is pruned by computing lower bounds on the optimal can reformulate (2) as value of the objective function as the algorithm proceeds to descend down the search tree. We observe a tradeoff between the computa- tional complexity required to compute a lower bound and the size of the pruned tree: the more effort we spend in computing a tight (3) lower bound, the more branches that can be eliminated in the tree. Using ideas from semidefinite program (SDP)-duality theory and where we have defined and . estimation theory, we propose general frameworks for com- Now using the upper-triangular property of , (3) can be fur- puting lower bounds on integer least-squares problems. We pro- ther rewritten as pose two families of algorithms, one that is appropriate for large problem dimensions and binary modulation, and the other that is appropriate for moderate-size dimensions yet high-order con- stellations. We then show how in each case these bounds can be efficiently incorporated in the sphere decoding algorithm, often (4) resulting in significant improvement of the expected complexity of solving the ML decoding problem, while maintaining the exact for any , where the subscripts determine the en- ML-performance. tries the various vectors and matrices run over (e.g., is Index Terms—Branch-and-bound algorithm, estimation, a column vector whose components are , and convex optimization, expected complexity, integer least-squares, similarly is a matrix and maximum-likelihood (ML) detection, sphere decoding. are the components of its th row). A necessary condition for (3) can therefore be obtained by omit- ting the second term on the right-hand side (RHS) of the above I. INTRODUCTION expression to yield n this paper, we are interested in solving exactly the fol- I lowing problem: (5) The sphere decoder finds all points in (2) by proceeding (1) inductively on (5), starting from and proceeding to . In other words, for , it determines all one-dimensional where , and refers to some subset of the lattice points such that integer lattice . The main idea of the sphere decoder algo- rithm [1] for solving the previous problem is based on finding Manuscript received September 3, 2006; revised May 11, 2007. This work was supported in part by the National Science Foundation under grant CCR- and then, for each such one-dimensional lattice point, deter- 0133818, by the David and Lucille Packard Foundation, and by Caltech’s Lee mines all possible values for such that Center for Advanced Networking. The authors are with the Department of Electrical Engineering, California Institute of Technology, Pasadena, CA 91125 USA (e-mail: mihailo@systems. caltech.edu; [email protected]; [email protected]). Color versions of one or more of the figures in this paper are available online at http://ieeexplore.ieee.org. Digital Object Identifier 10.1109/TSP.2007.906697 1053-587X/$25.00 © 2008 IEEE STOJNIC et al.: SPEEDING UP THE SPHERE DECODER WITH AND SDP INSPIRED LOWER BOUNDS 713 This gives all two-dimensional lattice points that satisfy (3); where we have emphasized the fact that the lower bound is a we proceed in a similar fashion until . The sphere de- function of , , and . Provided our lower coding algorithm thus generates a tree, where the branches at the bound is nontrivial, i.e., LB , we can replace (5) by2 th level of the tree correspond to all -di- mensional lattice points satisfying (5). Therefore, at the bottom of the tree (the th level), all points satisfying (2) are found. LB (7) (For more details on the sphere decoder and for an explicit de- scription of the algorithm, the reader may refer to [1],[4], and This is certainly a more restrictive condition than (5), and so [10].) will lead to eliminating more points from the tree. Note that (7) The computational complexity of the sphere decoding algo- will not result in missing any lattice points from (2) since we rithm depends on how is chosen. In a digital communication have used a lower bound for the remainder of the cost in (4) context, is the received signal, i.e., a noisy version of the (for more on branch and bounding ideas, the interested reader symbol vector transmitted across the channel may refer to, e.g., [25] and the references therein). Assuming that we have some way of computing a lower bound LB (6) as suggested above, we state the modification of the standard sphere decoding algorithm based on (7). The algorithm uses where the entries of the additive noise vector are indepen- the Schnorr–Euchner (S-E) strategy with radius update [11]. dent, identically distributed (i.i.d.) random variables. [Note that in this paper, we consider several modifications of In [4], it is shown that, if elements of are i.i.d. Gaussian with the sphere decoding algorithm, and all are implemented using zero mean and unit variance and if the radius is chosen appropri- Algorithm 1 below. The difference between the various modifi- ately based on the statistical characteristics of the noise , then cations is how the value of LB in step 4 of the algorithm is com- over a wide range of signal-to-noise ratios (SNRs) and problem puted. Also, note that in the Algorithm 1 given below, is the dimensions, the expected complexity of the sphere decoding al- full integer lattice while later in the paper in different modifica- gorithm is low and comparable to the complexity of the best tions of the original algorithm it will be restricted to its subsets.] known heuristics, which are cubic. The above assertion unfortunately fails and the computational Algorithm 1: complexity becomes increasingly prohibitive if the SNR is too low and/or if the dimension of the problem is too large (in fact Input: , , , , , . as shown in [19] the expected computational complexity of the sphere decoder is always exponential). Increasing the dimen- 1. Set , , . sion of the problem clearly is useful.1 Moreover, the use of the 2. (Bounds for ) Set sphere decoder in low-SNR situations is also important, espe- cially when one is interested in obtaining soft information to , pass onto an iterative decoder (see, e.g., [7] and [8]). One way lb , to reduce the computational complexity is to resort to subop- lb , . timal methods based either on heuristics (see, e.g., [6]) or some form of statistical pruning (see [9]). Also, the interested reader 3. (Zig-zag through ) may find more about recent improvements and alternative tech- If , , , , otherwise , niques in [20]–[24]. , . In this paper, we attempt to reduce the computational com- plexity of the sphere decoder while still finding the exact solu- If lb , go to 4, else go to 5. tion. Let us surmise on how this may be done. As mentioned above, the sphere decoding algorithm generates a tree whose 4. If number of branches at each level corresponds to the number of lattice points satisfying (5). Clearly, the complexity of the algo- LB rithm depends on the size of this tree since each branch in the tree is visited and appropriate computations are then performed. Thus, one approach to decrease the complexity is to reduce the go to step 3, else go to step 6. size of the tree beyond that which is suggested by (5). To this 5. (Increase ) ;if terminate algorithm, end, consider a lower bound (LB) on the optimal value of the else go to step 3. second term on the RHS of (4) 6. (Decrease )If go to step 7. Else LB LB , , , and go to step 2. 7. Solution found. Save and its distance from , 1Various space–time codes result in integer least-squares problems where the problem dimension is much larger than the number of transmit antennas. Also, , and go to step 3. in distributed space–time codes for wireless relay networks, the problem dimen- sion is equal to the number of relay nodes which can be quite large [36], [37]. 2LB aH, of course, simply corresponds to the standard sphere decoder. 714 IEEE TRANSACTIONS ON SIGNAL PROCESSING, VOL. 56, NO. 2, FEBRUARY 2008 Clearly, the tighter the lower bound LB, the more points will be pruned from the tree. Of course, we cannot hope to find the optimal lower bound since this requires solving an integer least-squares problem (which was our original problem to begin with).
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