Title
Fast nonlinear model order reduction via associated transforms of high-order Volterra transfer functions
Abstract
We present a new and fast way of computing the projection matrices serving high-order Volterra transfer functions in the context of (weakly and strongly) nonlinear model order reduction. The novelty is to perform, for the first time, the association of multivariate (Laplace) variables in high-order multiple-input multiple-output (MIMO) transfer functions to generate the standard single-s transfer functions. The consequence is obvious: instead of finding projection subspaces about every si, only that about a singles is required. This translates into drastic saving in computation and memory, and much more compact reduced-order nonlinear models, without compromising any accuracy.
Year
DOI
Venue
2012
10.1145/2228360.2228415
DAC
Keywords
Field
DocType
nonlinear system,multivariate laplace variables,high-order multiple-input multiple-output,laplace equations,model order reduction (mor),high-order volterra transfer function,fast nonlinear model order reduction,drastic saving,standard single-s transfer functions,volterra equations,transfer functions,matrix algebra,nonlinear systems,associated transforms,compact reduced-order nonlinear model,projection matrices,association of variables,projection subspaces,nonlinear model order reduction,analog/rf circuits,high order volterra transfer functions,standard single-s transfer function,high order multiple-input multiple-output transfer functions,mimo systems,mimo,solid modeling,computational modeling,read only memory,transfer function
Read-only memory,Nonlinear system,Laplace transform,Computer science,Matrix (mathematics),MIMO,Linear subspace,Electronic engineering,Transfer function,Computation
Conference
ISSN
ISBN
Citations 
0738-100X
978-1-4503-1199-1
4
PageRank 
References 
Authors
0.56
10
5
Name
Order
Citations
PageRank
Yang Zhang118943.34
Haotian Liu2275.88
Qing Wang3172.75
Neric Fong4253.42
Ngai Wong532158.74