NOTE: Defects and feature requests described below represent specific issues with specific test cases. It is difficult to succinctly describe an issue and how it impacted the specific test case. Some of the issues listed may impact multiple architectures, operating systems, and/or languages. If you have any questions about the issues discussed in this report, please post on the user forums, http://software.intel.com/en-us/forums or submit an issue to Intel® Premier Support, https://premier.intel.com.
Intel® Composer XE
Intel® C++ Composer XE 2013 Release Notes
Contains installation and late breaking issue informahttps://secure-software.intel.com/en-us/system/files/article/251095/retion for the Intel(R) C++ Composer XE 2013 product.
Intel® MKL 10.3 Bug Fixes
This article contains the list of Intel MKL issues fixed in version 10.3 and updates
Intel® MKL Data Fitting component: Overview
Data Fitting functions in Intel® MKL provide spline-based interpolation capabilities that can be used for spline construction (Linear, Cubic Quadratic etc.), to approximate functions, function derivatives or integrals, and perform cell search operations.
The chart below shows the performance advantages of Intel® MKL Data Fitting functions over corresponding functions in GNU Scientific Library* (GSL*) for spline interpolation operations.
Intel® MKL Sparse Solvers Training Material
This article contains a training materials (in PDF format) on Intel® MKL Sparse Solvers which includes details of PARDISO/DSS, Iterative Solvers features and performance.
Intel® MKL Sparse BLAS Overview
Sparse BLAS routines can be useful to implement iterative methods for solving large sparse systems of equations or eigenvalue problems
Intel® MKL in depth training
Introduction and functionalities of Intel MKL
HPL application note
This guide is intended to help current HPL users get better benchmark performance by utilizing BLAS from the Intel® Math Kernel Library (Intel® MKL).
Intel® MKL Poisson Library and Trigonometric Transform: Overview
Intel® MKL introduces tools for solving Partial Differential Equations (PDE). These tools are Trigonometric Transform interface and Poisson Library routines.
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