The MATLAB codes for several members
of the Dominant Pole Algorithm family have been tested in MATLAB version 7 and higher, for
small and large test systems. Note that the codes are not optimized to the limit
(there are, for notational simplicity, growing arrays...). I would be happy to receive any questions and remarks
on these codes, as well as to be informed of results obtained with it and suggestions for improvements.
All the codes can be obtained here; the script test_dpa_family.m may be used as starting point.
See below for test systems including large-scale matrices and dynamical systems for testing eigenvalue and model order reduction algorithms. If
you are using these algorithms or test systems for publications, please cite the corresponding
papers.
Code and test systems for the SparseRC algorithm for reduction of large-scale parasitic RC networks can be found here.
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DPA_TDEFL: Dominant Pole Algorithm with Turbo Deflation
Related publications: RM_SISC_2008, RS_SIMAX_2008, R_PHD_2007
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SADPA: Subspace Accelerated Dominant Pole Algorithm
Related publications: RM_IEEE_TPWRS_2006_3, R_PHD_2007
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SAMDP: Subspace Accelerated MIMO Dominant Pole Algorithm
Related publications: RM_IEEE_TPWRS_2006_4, R_PHD_2007
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QDPA: Quadratic Dominant Pole Algorithm for second order systems
Related publications: RM_SISC_2008
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SAQDPA: Subspace Accelerated Quadratic Dominant Pole Algorithm for second order systems
Related publications: RM_SISC_2008
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DZA_TDEFL: Dominant Zero Algorithm with Turbo Deflation
Required: DPA_TDEFL
Related publications: MPR_IEEE_TPWRS_2007, RM_SISC_2008, RS_SIMAX_2008, R_PHD_2007
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SADZA: Subspace Accelerated Dominant Zero Algorithm
Required: SADPA
Related publications: MPR_IEEE_TPWRS_2007, RM_SISC_2008, RS_SIMAX_2008, R_PHD_2007
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SAMDZ: Subspace Accelerated MIMO Dominant Zero Algorithm
Required: SAMDP
Related publications: MPR_IEEE_TPWRS_2007, RM_SISC_2008, RS_SIMAX_2008, R_PHD_2007
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SASPA: Subspace Accelerated Sensitive Pole Algorithm
Related publications: RM_IEEE_TPWRS_2008
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SARQI: Subspace Accelerated Rayleigh Quotient Iteration
Related publications: RMF_IEEE_TPWRS_2010
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All power system models originate from CEPEL.
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