LAUSR

Modern homogeneous parallel platforms are composed of tightly integrated multicore CPUs. This tight integration has resulted in the cores contending for various shared on-chip resources such as Last Level Cache (LLC) and interconnect, leading to resource contention and non-uniform memory access (NUMA). Due to these newly introduced complexities, the performance and energy profiles of real-life scientific applications on these platforms are not smooth and may deviate significantly from the shapes that allowed traditional and state-of-the-art load balancing algorithms to minimize their computation time. In this paper, we propose new model-based methods and algorithms for minimization of time and energy of computations for the most general shapes of performance and energy profiles of data parallel applications observed on the modern homogeneous multicore clusters. We formulate the performance and energy optimization problems and present efficient algorithms of complexity $O(p^2)$ solving these problems where $p$ is the number of processors. It is important to note that the globally optimal solutions found by these algorithms may not load-balance the application. We experimentally study the efficiency and scalability of our algorithms for two data parallel applications, matrix multiplication and fast Fourier transform, on a modern multicore CPU and clusters of such CPUs. We also demonstrate the optimality of solutions determined by our algorithms.