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Volume 11, Issue 04

Multi-Core Software


Intel Technology Journal - Featuring Intel's recent research and development

ISSN 1535-864X DOI 10.1535/itj.1104.04

  • Volume 11
  • Issue 04
  • Published November 15, 2007

Multi-Core Software

Section 1 of 12  

Intel® Performance Libraries: Multi-Core-Ready Software for Numeric-Intensive Computation

Ilya Burylov, Performance Library Lab, Intel Corporation
Michael Chuvelev, Performance Library Lab, Intel Corporation
Bruce Greer, Performance Library Lab, Intel Corporation
Greg Henry, Performance Library Lab, Intel Corporation
Sergey Kuznetsov, Performance Library Lab, Intel Corporation
Boris Sabanin, Performance Library Lab, Intel Corporation

Index words: Index words: mathematics, library, parallel software, multi-core, vector math, BLAS, LAPACK

Citations for this paper. Chuvelev, M.; Greer, B.; Henry, G.; Kuznetsov, S.; Burylov, I.; Sabanin, B. "Intel® Performance Libraries: Multi-Core-Ready Software for Numeric-Intensive Computation." Intel Technology Journal. http://www.intel.com/technology/itj/2007/
v11i4/4-libraries/1-abstract.htm
(November 2007).

ABSTRACT

In this paper we present the Intel® Math Kernel Library (MKL) as a mathematical software package for scientific and technical computation designed for ease of use in environments that can vary greatly. Ease of use includes the build environment (use with different compilers), optimal performance on multiple platforms (automated selection of code based on the end-user system), optimal performance (optimization of an algorithm), interfaces to other libraries (FFTW), and effective use of multi-core processors through parallelization. We also discuss how this concept of ease of use will be expanded to provide more flexibility in the use of the library without greatly expanding its size.

Much of the paper is devoted to the optimization and parallelization of the library, critical in this era of multi-core processors. We discuss some of the methods used to improve performance that largely focus on cache utilization and minimization of table look-aside buffer (TLB) misses. Specifically, we look at the parallel performance of Basic Linear Algebra Subroutines [3] (BLAS), LAPACK [1], the Vector Math Library (VML), and a sparse linear solver (PARDISO). We include a brief section on a second application library, Integrated Performance Primitives (IPP), which complements the MKL in media applications.

Section 1 of 12  

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