Using Free Scheduling for Programming Graphic Cards
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[1] Volodymyr Beletskyy,et al. Finding Free Schedules for Non-uniform Loops , 2003, Euro-Par.
[2] Wlodzimierz Bielecki,et al. Calculating Exact Transitive Closure for a Normalized Affine Integer Tuple Relation , 2009, Electron. Notes Discret. Math..
[3] Frédéric Vivien,et al. Optimal Fine and Medium Grain Parallelism Detection in Polyhedral Reduced Dependence Graphs , 1996, Proceedings of the 1996 Conference on Parallel Architectures and Compilation Technique.
[4] Marek Palkowski,et al. Extracting Both Affine and Non-linear Synchronization-Free Slices in Program Loops , 2009, PPAM.
[5] P. Sadayappan,et al. Removal of Redundant Dependences in DOACROSS Loops with Constant Dependences , 1991, IEEE Trans. Parallel Distributed Syst..
[6] FeautrierPaul. Some efficient solutions to the affine scheduling problem , 1992 .
[7] Uday Bondhugula,et al. A practical automatic polyhedral parallelizer and locality optimizer , 2008, PLDI '08.
[8] Anna Beletska,et al. An Iterative Algorithm of Computing the Transitive Closure of a Union of Parameterized Affine Integer Tuple Relations , 2010, COCOA.
[9] Yves Robert,et al. Constructive Methods for Scheduling Uniform Loop Nests , 1994, IEEE Trans. Parallel Distributed Syst..
[10] William Pugh,et al. An Exact Method for Analysis of Value-based Array Data Dependences , 1993, LCPC.
[11] Ding-Kai Chen,et al. Compiler optimizations for parallel loops with fine-grained synchronization , 1994 .
[12] Albert Cohen,et al. Coarse-Grained Loop Parallelization: Iteration Space Slicing vs Affine Transformations , 2009, 2009 Eighth International Symposium on Parallel and Distributed Computing.
[13] Patrick Le Gouëslier d'Argence,et al. Affine Scheduling on Bounded Convex Polyhedric Domains is Asymptotically Optimal , 1998, Theor. Comput. Sci..
[14] Paul Feautrier,et al. Some efficient solutions to the affine scheduling problem. I. One-dimensional time , 1992, International Journal of Parallel Programming.
[15] Frédéric Vivien. On the Optimality of Feautrier's Scheduling Algorithm , 2002, Euro-Par.
[16] Yves Robert,et al. Linear Scheduling Is Nearly Optimal , 1991, Parallel Process. Lett..
[17] Cédric Bastoul,et al. Code generation in the polyhedral model is easier than you think , 2004, Proceedings. 13th International Conference on Parallel Architecture and Compilation Techniques, 2004. PACT 2004..
[18] David A. Padua,et al. A Comparison of Four Synchronization Optimization Techniques , 1991, ICPP.
[19] David A. Padua,et al. Compiler Algorithms for Synchronization , 1987, IEEE Transactions on Computers.
[20] William Pugh,et al. The Omega Library interface guide , 1995 .
[21] Monica S. Lam,et al. An affine partitioning algorithm to maximize parallelism and minimize communication , 1999, ICS '99.
[22] Paul Feautrier,et al. Some efficient solutions to the affine scheduling problem. Part II. Multidimensional time , 1992, International Journal of Parallel Programming.
[23] W. Pugh,et al. A framework for unifying reordering transformations , 1993 .