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Harmonic Modeling of Voltage Source Converters using Basic Numerical Methods
book

Harmonic Modeling of Voltage Source Converters using Basic Numerical Methods

by Ryan Kuo-Lung Lian, Ramadhani Kurniawan Subroto, Victor Andrean, Bing Hao Lin
November 2021
Intermediate
416 pages
12h 42m
English
Wiley-IEEE Press
Content preview from Harmonic Modeling of Voltage Source Converters using Basic Numerical Methods

Symbols

⊗:
convolution operator
ΔF:
small‐signal frequency coupling matrix
ζ(k):
the unknown variable at the k‐th iteration
θw:
weights of the network W,
θt:
weights of the network ht,
θd:
weights of the network hd
Φ:
state transition of system matrix of A
Φ¯:
state transition of system matrix of A¯
Φ̂:
state transition of system matrix of Â
Φˇ:
state transition of system matrix of Aˇ
Φ˘:
state transition of system matrix of A˘
Ω:
input dynamics matrix
A:
system matrix
Ar:
reduced system matrix
A¯:
system matrix with input dynamics augmented
Â:
system matrix with input and harmonic state dynamics augmented
Aˇ:
system matrix with input, control, and reference state dynamics augmented
A˘:
system matrix with input, control, reference, and harmonic state dynamics augmented
B:
input matrix
Br:
reduced input matrix
C:
capacitor
Cc(s):
transfer function of the current controller
Ccon:
connection matrix
Cv(s):
transfer function of the dc voltage controller
Cx:
Clarke transformation matrix
D:
domain
DS:
source domain
DT:
target domain
𝔼:
statistical expectation
h:
hypothesis
ht:
task hypothesis
hd:
discrepancy hypothesis
i:
state variable for current
itd:
d‐frame current
itdref:
d‐frame current reference
itq:
q‐frame current
itqref:
q‐frame current reference
I:
identity matrix
Ii:
i‐th current harmonic component
I:
vector of current harmonics
J:
Jacobian matrix
L:
inductor
LD:
risk over D
ℒC:
cross‐entropy
ℒCCSA:
classification and contrastive semantic alignment loss
ℒS:
separation loss
ℒSA:
semantic alignment loss
ma:
modulation ...
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Publisher Resources

ISBN: 9781119527138