eiscor - EIgenSolvers based on unitary CORe transformations

Jared L. Aurentz; Thomas Mach; Raf Vandebril; David S. Watkins

eiscor - EIgenSolvers based on unitary CORe transformations

Jared L. Aurentz (Developer), Thomas Mach (Developer), Raf Vandebril (Developer), David S. Watkins (Developer)

Department of Mathematics

Research output: Non-textual form › Software

Abstract

This package is a collection of Fortran 90 subroutines for accurately and efficiently solving matrix eigenvalue problems using essentially 2x2 unitary matrices.

Original language	English
Media of output	Online
Size	11000 lines
Publication status	Published - May 20 2015

Keywords

eiscor
unitary eigenvalue problem
core transformation
rotators
Fortran 90

ASJC Scopus subject areas

Numerical Analysis

Access to Document

https://github.com/eiscor/eiscor/releases/tag/v0.2.0Licence: Other

Cite this

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title = "eiscor - EIgenSolvers based on unitary CORe transformations",

abstract = "This package is a collection of Fortran 90 subroutines for accurately and efficiently solving matrix eigenvalue problems using essentially 2x2 unitary matrices.",

keywords = "eiscor, unitary eigenvalue problem, core transformation, rotators, Fortran 90 ",

author = "Aurentz, {Jared L.} and Thomas Mach and Raf Vandebril and Watkins, {David S.}",

year = "2015",

month = may,

day = "20",

language = "English",

}

TY - ADVS

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A2 - Aurentz, Jared L.

A2 - Mach, Thomas

A2 - Vandebril, Raf

A2 - Watkins, David S.

PY - 2015/5/20

Y1 - 2015/5/20

N2 - This package is a collection of Fortran 90 subroutines for accurately and efficiently solving matrix eigenvalue problems using essentially 2x2 unitary matrices.

AB - This package is a collection of Fortran 90 subroutines for accurately and efficiently solving matrix eigenvalue problems using essentially 2x2 unitary matrices.

KW - eiscor

KW - unitary eigenvalue problem

KW - core transformation

KW - rotators

KW - Fortran 90

M3 - Software

ER -

eiscor - EIgenSolvers based on unitary CORe transformations

Abstract

Keywords

ASJC Scopus subject areas

Access to Document

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Cite this