drapela GMPES2014 Panel Harmonics · PDF file2 Lighting technologies for general lighting in...

31
Lighting systems Light sources in modern buildings: characterization, modeling and simulations Panel Session: New Harmonic Sources in Modern Buildings 1 Jiri Drapela Brno University of Technology, Czech Republic Roberto Langella Second University of Naples, Iatly IEEE PES General Meeting 2014, July 27-31, Washington DC

Transcript of drapela GMPES2014 Panel Harmonics · PDF file2 Lighting technologies for general lighting in...

Lighting systemsLight sources in modern buildings:

characterization, modeling and simulations

Panel Session: New Harmonic Sources in Modern Buildings

1

Jiri DrapelaBrno University of Technology, Czech Republic

Roberto LangellaSecond University of Naples, Iatly

IEEE PES General Meeting 2014, July 27-31, Washington DC

2

Lighting technologies for general lighting in modern buildings

About 20% of electricity worldwide is consumed by artificial illumination system, thus by light sources (lamps) of different types

Direction according to market studies(residential, public buildings and commercial sectors) High intensity discharge, halogen lighting and incandescent bulbs – in withdrawal Fluorescent lighting – run over and then withdrawal LED lighting – taking market, increasing penetration

Only fluorescent lamps fed by electronic ballasts and LED systems are taken into consideration in the presentation

3

Lighting technologies for general lighting in moder n buildings

Design of converters for lamps vs. Emissions of harmonic currentEmissions are related to circuitry of supply units (ballast and converters/ drivers) which design is subject to following factors: application (replacement of lamps, for designated luminaires, for illumination systems with specific

distribution system, …) qualities (dimming, communication, etc.) requirements of related standards production costs

Design variations related to application integrated design

(converter “inseparable” from lamp)

external converter for specific no. of lamps

converter feeding specific distribution system with independently controlled lamps

Requirements for converters for lamps (standards) to ensure correct operation of a lamp (fluorescent tube, LED) in all operational states requirements for safety EMC requirements – in terms of immunity

– limitation in emissions

conv.

light sourcemains

mainsluminaire

conv.

mainsluminaire

conv. conv.

luminaire

conv.

4

Lighting technologies for general lighting in modern buildings

Direct or indirect requirements on /specifications for ballasts and converters design according to the (EU) standards (brief overview)

Lamp – performance and safety specifications

EN 60081 and EN 61195. Double-capped fluorescent lamps.

EN 61167. Metal halide lamps.

Lamp controlgear – general (particular), performance and safety requirements

EN 61347-x-y standard series.

EN 60921. Ballasts for tubular fluorescent lamps.

Luminaire – general (particular), performance and safety requirements and tests

EN 60598-x-y standard series.

EN 60921. Ballasts for tubular fluorescent lamps.

…..

Luminaire, controlgear – EMC requirements and tests

EN 61547. EMC Immunity requirements. EN 55015. Radio frequency emission limits.

EN 61000-4-y standard series. EN 61000-3-2. Limits for harmonic current emissions

….

5

with capacitive PFC with active PFC

+

-

Y

Y Y

NN

rectifier

HPFNPFLPF

with inductive PFC

+

-

circuit circuitcircuit

N

Y

i

π/2

i

π/2 π/2

i

π/2

i

double stagetopology

Single-Stage (S-S)topology

N

Y Y

EMI Filter

Rectifier Inverter

Driver Ouput stage

230V ~

L

N CB

iv vB

φ

iI

iLvL

Typical circuits of EB for FLs

• screw-basedCFLs (P≤25 W)

• screw-basedCFLs

• screw-based CFLs (small choke –DiscontinuousCurrent Conduction(DCC) - LPF)

• external EB forLFLs (big choke –Continuous CC

• external EB for LFLsand CFLs

• screw-basedCFLs

• external EB forCFLs and LFLs

FL is fed from a Half-bridge resonantvoltage source (or from a Push-Pull) inverter which is supplied from a source ofDC voltage

Electronic Ballast (EB) for Fluorescent Lamps (FLs) - top ologies

6

Drivers (power supplies) for LEDs - topologies

Typical circuits of Drivers/Power supplies for LEDs

L

N

i

v

CD

CB φiL

vL

L

NvB

CB

i

v φiL

vLiI LBK

PWM

φiL

vL

PWM

iI

iIφ

iLvL

Cr

Lr1 Lr2

non-

isol

ated

isol

ated

Voltage divider, used for very low inp. power

There are used the same PFC techniques as in case of EBs.

A map is at at next slide

Buck conv. – “universal input”; Const. Current (CC) or Const. Voltage (CV) output; driver for LP or power LEDs

Flyback conv. – “universal input”; CC or CV output; driver for power LEDsor power supply for LED track, luminaries or lamps

Half-Bridge (HB) resonant conv. –“universal input”; CC or CV output; driver for power LEDs or power supply for LED track, luminaries or lamps

Optimized to supply voltage level;series string of 10-35 mA LEDs (Low-Power LEDs)

7

with capacitive PFC with active PFC

+

-

Y

Y Y

NN

rectifier

HPFNPFLPF

with inductive PFC

+

-

circuit circuitcircuit

N

Y

i

π/2

i

π/2 π/2

i

π/2

i

double stagetopology

Single-Stage (S-S)topology

N

Y Y

• screw- or othercap- basedLED lamps(P≤25 W)

• also externaldrivers for highpower apps(P>25 W)

• external driversfor LEDs

• screw- or other cap-based LED lamps(small choke –DiscontinuousCurrent Conduction(DCC) - LPF)

• external driversfor LEDs andpower suppliesfor tracks, luminaries or lamps

• external drivers for LEDs and power supplies for tracks, luminaries or lamps

Drivers (power supplies) for LEDs - topologies

Typical circuits of Drivers/Power supplies for LEDs – Power Factor Correction

L

NvB

CB

i

v φiL

vL

PWM

iI

8

Modeling of lamps with converters

Modeling in time domain Full / switching models – even if simplified/ optimized for specific purposes

Utilization of an accurate model of lamp itself if fed from an electronic converter is not so important for input to input response as the convertor model is. (For Low/Frequency (LF) conducted disturbances study).

Simulations of switching models behaviour are very time consuming….and thus are not suitable for response prediction of large systems or for simulation of long term disturbancesSince information about switching components in input current for mentioned studies is very minor simplifications in modeling can be made

Simplified models linearization linearized modelsaveraging averaged models

Simplified models are created to keep information about LF bandwidth behaviour, i.e. about LF conducted disturbances

Modeling in frequency domain

There are also models and procedures to obtain models for modeling of disturbing loads in frequency domain

Fixed current sources based “equivalent” models Norton “equivalent” models – cross-harmonic complex admittance models

-200

-150

-100

-50

0

50

100

150

200

-0.4 -0.2 0 0.2 0.4Lamp current i L (A)

Lam

p vo

ltage

vL

(V)

for

for

9

Modeling of FL at HF

ZSLF

CB

CF

RF

LR

CF

RL

-350

-250-150

-5050

150250

350

Line

vol

tage

and

cur

rent

, .

DC

bus

vol

tage

v

(V),

i/30

0 (A

), v B

(V)

v B

i v

t TO

a)

-150

-100

-50

0

50

100

150

0 5 10 15 20 25 30

Time (ms)

Lam

p vo

ltage

and

cur

rent

. v L

(V),

i L/3

00 (A

)

i L

v L

d)

-150

-100

-50

0

50

100

150

0 0.05 0.1 0.15Time (ms)

Lam

p vo

ltage

and

cur

rent

.vL

(V),

iL/3

00 (A

)

v L

i L

Based on dynamic AV characteristic curve of a discharge in normal operation if supplied by HF current, a FL can besubstituted by a resistance

It is acceptable if DC voltage ripple (vB) is reasonable (up to 30%), otherwise different model has to be used to keep correctness, for instance voltage driven resistance, etc.

Then model (switched model ) of an EB can be drawn as follows:

Experimental results: CFL of about 20 W, 230 V @ 50Hz

EMI Filter

Rectifier Inverter

Driver Ouput stage

230V ~

L

N CB

iv vB

φ

iI

iLvL

Basic EB for CFL

10

Frequency

0Hz 125KHz 250KHz 375KHzI(R1)

1.0pA

1.0uA

1.0A

Waveforms of supply voltage (red), input current(green) and of DC bus voltage (blue);Spectra of input current: full and LF part,THDI=146% (up to h=50)

N

R6

430

L4

2.3mH

D3

31

houtL

L2

2mH

1 2+

M2

IRF840

lamp_N

D6R8

10kC6

6.8u

C8

6.8n

lamp_L

V6TD = 0

TF = 0.5uPW = 9uPER = 20u

V1 = 0

TR = 0.5u

V2 = 10

D4

31

houtN

D23

1R1

0.4

R7

.05

R5

.05

C7 33n

D5

31 D7

0

V5TD = 10u

TF = 0.5uPW = 9uPER = 20u

V1 = 0

TR = 0.5u

V2 = 10

R9

10k

M1

IRF840

-

R10

6.8V4

FREQ = 50VAMPL = 325VOFF = 0

Frequency

0Hz 2.0KHz 4.0KHzI(R1)

0A

40mA

80mA

120mA

Time

20ms 30ms 40ms 50ms 60ms1 I(R1) 2 V(L)- V(N) V(+)- V(-)

-400mA

0A

400mA

-700mA

700mA1

>>-400V

-200V

0V

200V

400V2

Simple switched model of a CFL with basic EB

Model in PSpice of a 18W CFL Simulation results

Switching models are only necessary when switching ripples are of interest or detailed transient information is needed

It slows down computing (switching frequency is thousand times higher then system frequency) and information about High Frequency (HF) ripple is useless from point of view of Low-Frequency (LF) disturbances propagation study

Basic EB for CFL

11

Simplification of the inverter stage

EMI Filter

Rectifier Inverter

Driver Ouput stage

230V ~

L

N CB

iv vB

φ

iI

iLvL

-350

-250-150

-5050

150250

350

Line

vol

tage

and

cur

rent

, .

DC

bus

vol

tage

v

(V),

i/30

0 (A

), v B

(V)

v B

i v

t TO

a)

-0.2

-0.1

0

0.1

0.2

0.3

0.4

Inve

rter c

urre

nti I

(A),

i IF/4

(A) i I

i IF

b)

0

1000

2000

3000

4000

5000

0 5 10 15 20 25 30

Time (ms)

Equ

ival

ent D

C b

us lo

ad .

RE

L (

)

c)

Experimental results: CFL of about 20 W, 230 V @ 50Hz

Switching frequency of inverter is constant in steady-state and normal operation; the inverter control circuit does not contain regulation of the lamp current

Then, for LF phenomena study purposes, the inverter with output stage and lamp can be replaced by an equivalent linear resistance of constant value (representing the same limitations as in case of the lamp substitution). Switching signals of the inverter are de facto averaged over the switching period.

Simplified model of the basic EB for CFL is as follows:

ZSLF

CB

CF

RF

REL

Basic EB for CFL

*) iIF is filtered current iI

IF

BEL i

vtR =)(

12

Time

560ms 570ms 580ms 590ms 600ms1 I(R1) 2 V(L)- V(N) V(+)- V(-)

-500mA

0A

500mA

1

>>-400V

0V

400V2

Frequency

0Hz 2.0KHz 4.0KHzI(R1)

0A

40mA

80mA

120mA

D3

31

D2

31

R10

6.8

N

D5

31

C6

6.8u

0

V4

FREQ = 50VAMPL = 325VOFF = 0

L+

R6

5k

R1

0.4 D4

31

-

L2

2mH

Simplified model of the basic EB for CFL

Model in PSpice of a 18W CFL Simulation results

Waveforms of supply voltage (red), input current(green) and of DC bus voltage (blue);Spectra of input current: THDI=146% (up to h=50)

Simulation results in term of LF part of input current conform with the results obtained for corresponding switching model

Basic EB for CFL

13

Basic EB for CFL performance analysis based on simplified model

Lser

CB

Rser

REL

ELBC RC ⋅=τ

Scheme composed only of essential parts

Magnitude and shape of input / line currrent (i.e.

power and spectral components) are full given by value of Rser, Lser, CB and REL and by their correlation

input power is mainly represented and thus estimated by REL

line current waveform is matter of balance in charging and discharging process over half system period given by CB in relation to REL. An invariant parameter describing the rectifier load there is τC – load/converter time constant:

serial combination of Lser and CB constitutes a series resonant circuit influencing input current by self-oscillations at resonant frequency fr. The

resonant frequency is second invariant parameter of the rectifier.

Expression of fr comes from circuit series impedance:

Thus fr is as follows:

the last one component there is Rser which smooths line current and which can be normalized by CB in form of series time constant or by equivalent capacitive reactance at fundamental frequency:

serBELBserBr

LCRCLCf

⋅⋅=

⋅−

⋅⋅=

ππ 2

111

2

122 &

( ) ( )

⋅⋅⋅⋅+⋅

−⋅+

⋅⋅++=

22

22 1

1

1

ELB

ELB

ser

ELB

ELser

RC

RCLj

RC

RRZ

ωωω

ωω

0.1

1

10

100

1000

10000

10 100 1000 10000f r (Hz)

|Z| (

Ω) L ser = 5H

2H1H

0.5H0.2H

0.1H50mH

20mH10mH

5mH2mH

1mH 0.5mH

C B =10 µF

R EL =5150 Ωτ C =51.5 ms

serBS RC ⋅=τ serBCB

serS RC

X

Rr 1ω==

Basic EB for CFL

14

Basic EB for CFL performance analysis based on simplified model (cont.)

0

50

100

150

200

250

300

350

101001000 τ C (ms)

V B,avg

THD I(I1) (%), h˂40I (mA)

THD I(I) (%), h˂40

∆VB (%)

0

25

50

75

100

101001000 τ C (ms)

(Ih/

I 1).

100

(%)

I 1 /I 1

I 3 /I 1

I 5 /I 1

I 7 /I 1 I 9 /I 1 I 11 /I 1 I 13 /I 1 I 15 /I 1

0

25

50

75

100

1 5 9 13 17 21 25 29 33 37h (-)

(Ih/

I 1).

100

(%)

τ C =10 ms 26 ms

258 ms

103 ms

52 ms

1030 ms 515 ms

Influence of τC

To comply with harmonic current emission limits and to maintain reasonable DC voltage ripple, the τC of CFLs is in range (10)-15-50-(70) ms

The larger τC the shorter conduction time of the rectifier and higher content of harmonics in input current

Simulation results for various τC while Rser=0 Ω, Lser=0 H:

Relative amplitude spectrum of line current for various load/converter time constants

Relative amplitudes of chosen harmonics vs. load/ converter time constant

Chosen circuit quantities vs. load/ converter time constant

Basic EB for CFL

15

Basic EB for CFL performance analysis based on simplified model (cont.)

10

100

1000

10100100010000 f r (Hz)

V B,avg (V)

THD I(I) (%), h<40

THD I(I1) (%), h<40

∆ V B (%)

0

25

50

75

100

10100100010000 f r (Hz)

(Ih/

I 1).

100

(%) I 1

I 3

I 5

I 7

I 9

I 11

I 15

I 13

0

25

50

75

100

1 5 9 13 17 21 25 29 33 37h (-)(I

h/I 1

).10

0 (%

)

fr=712 Hz 503 Hz 356 Hz 225 Hz 113 Hz 36 Hz

16 kHz Hz

2251 Hz 1592 Hz 1125 Hz

Influence of fr

Inductance Lser is composed of three parts representing: a choke in ac or dc part of rectifier “smoothing and improving“current shape, inductance of an EMI filter, if there are employed; and effective inductance of supply network. The frcan be practically in range from 17 kHz to 400 Hz

With decreasing resonance frequency the self-oscillation wave frequency is traveling to lower harmonic order while multi conduction of the input current in each half-period can occur

Simulation results for various fr , for Rser=0 Ω and τC=51.5 ms:

Basic EB for CFL

Frequency

0Hz 0.5KHz 1.0KHz 1.5KHz 2.0KHz 2.5KHz 3.0KHz1 I(R2)

0A

40mA

80mA

120mA1

2

>>

16

Basic EB for CFL performance analysis based on simplified model (cont.)

Analytical solution

τC=51.5 ms , fr=1592 Hz, τS=7.5 µs

Rser=7.5 Ω, Lser=1 mH, CB=10 µF, REL=5150 Ω (blue)Rser=0.75 Ω, Lser=0.1 mH, CB=100 µF, REL=515 Ω (green)

Influence of τS

Summary

Resistance Rser consists of series combination of the supply network effective resistance, used chokes resistances and resistance of a resistor applied in input side of EB to limit inrush current (~ Ohms). The Rser attenuates line current shape and possible resonant oscillations in the current and τS can be practically in range from 0.2 µs to 0.2 ms

The input current waveform is invariant if the rectifier invariant parameters τC, fr and τS are of the same value

En example (simulation results):

Frequency

0Hz 0.5KHz 1.0KHz 1.5KHz 2.0KHz 2.5KHz 3.0KHzI(R2)

0A

0.4A

0.8A

1.2A

Except numerical simulation, the resulting input current waveform can be obtained from solution of analytical description of the simplified model. The most critical part of it there is to find out conduction angles bounding CB capacitor charging and discharging areas, especially in case of multi-conduction

Time

1.480s 1.485s 1.490s 1.495sI(R2)

-10A

0A

10A

Basic EB for CFL

17

EB with passive PFC

Division of the passive PFCs (patterns)

Passive PFC techniques introduced to reduce harmonics content to meet standards requirements for harmonics emissions

- inductive passive PFC

CB

v

iig

iI

vB

LF,DCLF,AC

C VF2

v

iig

vB

C VF1

D VF1

D VF2

D VF3

- capacitive passive PFC – Valley-Fill (VF)

- other variants of the Valley-Fill (some of them)

C VF2

v

iig

iI

vB

LVFC VF1

D VF1

D VF2

D VF3

RVF

C VF2

v

iig

iI

vB

C VF1

D VF1

D VF2

D VF3

C VF3D VF4

D VF5

D VF6

i

v

iI

vB

CVF1

CVF2

CpL

CpH

RVF2

RVF1

RpH

RpL

Proper size to smooth current in the case of CFLs (P≤25 W), if necessary, used on both the AC and DC sides. Coke size is usually quite small -> harmonics content stays very high

Behaviour (contribution) is fully described in the section of basic EB for CFL simplified model performance analysis

Large chokes at DC side for PF correction of EB with input power above 25 W are not used

anymore

Utilization of the VF may involve EB (P>25 W) to comply with current limits for harmonics

VF capacitors are charged in series and discharged to load in parallel, connection is provided by network of diodes

Due to this, DC bus voltage vary between rectified voltage peak and drops at least to half of the peak value

18

Double-stage active PFC EB

Typical circuit of double-stage active PFC EB

Active boost type PFC, in dependences on employed regulation loops, emulates EB input to be like a resistor and regulates output voltage (vB) on reference, i.e. on constant output power, thus whole the inverter part including lamp can, for modeling, substituted by resistance again, if interested in the line current

The PFC can work in Discontinues- Continuous- or Critical Conduction Mode (DCM, CCM, CrCM) with corresponding (various) switching control strategies, for example:

PWM

CB

LBT

iT

iDig

vg

2xLHF

2xCHF230V ~

L

N

iv

Controller PFC circuit

φiI

iLvL

vB

Measurement results

19

Double-stage active PFC EB

Switching model of an active PFC for EB

D102DN4722

RlowM18k

X1

MTP8N50

cmp

drain

RsL

162m

C1

22n

Rzcd

22k

Rupp1.59Meg

L HV

Rs

13m

RuppM2.2Meg

Cin330nF

Ccmp0.68uF

Rsense2.5

Rlow10k

cs

-

+

MC33262

FB

CMP

MUL

CS ZCD

GND

DRV

VCC

U1 MC33262

R1

0.0001

Dout

MUR130

U2

XFMR10.04692

0 1

2 3

CMUL

10nF

L1

1mH Rstart100k

Resr70m

0

CVcc

100uF

mul

Vinput

FREQ = 50VAMPL = 325VOFF = 0

Rload

4444

D101DN4722

D100DN4722

Lp

1.1mH

Cout40uF

C2

100n

DN4722D103

D1

DN4934

drvL2

1mH

N

Model in PSpice Simulation results

Waveforms of supply voltage (blue), input current(green) and of DC bus voltage (red);Spectra of input current: THDI=5.1 % (up to h=50)

Model represents full controlling with CrCM control strategy, it means switching frequency is changing within period

Again, computing is very time consuming

Content of LF harmonics is very small (THDI practically up to 15%). On other hand PFC causes different time variations in input current when supply voltage magnitude is varying (in depencance on regulation scheme)

0.0

0.5

1.0

1.5

2.0

2.5

3.0

3.5

4.0

4.5

5.0

3 9 15 21 27 33 39h (-)

(IhI

1).1

00 (

%)

.

20

Double-stage active PFC EB

D-S Active PFC EB response to voltage changes

Simulations using switching models are extremely time consuming.

The solution is to apply an averaging technique to obtain an Averaged-switch model

Averaged switch modeling allow us to predict steady-state characteristics and Low-bandwidth dynamics of converters

Measurement results

-400

-200

0

200

400

0 50 100 150 200 250 300Time, t (ms)

Sup

ply

volta

ge, v

(V)

-2

-1

0

1

2

Line

cur

rent

i, I

(A)

v i I(RMS1/2p)

Voltage dip to from 230 to 90 V, duration time of 150 ms

21

Double-stage active PFC EB

Averaged model of the boost rectifier circuit

Signals are averaged over switching period. Average models change the discontinuous system into the continuous system

Substitute for switch-diode combination of the boost DC/DC conv. suitable for both the DCM and CCM with fixed switching frequency fs and variable duty cycle ratio d:

Boost rectifier becomes ideal, assuming that inner wide/bandwidth current controlling loop operates ideally

High-frequency switching components removed by averaging

Line current low-frequency components remain

Resulting model in nonlinear and time-varying

Switch network

+= DCM;

2

CCM;

2

12

2

v

ifLd

dd

u

SBT

+=

2

12

2

2,

vi

fLd

ddMAXu

SBT

CCM/DCM boundary:

22

Frequency

0Hz 0.25KHz 0.50KHz 0.75KHzI(R0)

0A

100mA

200mA

300mA

Time

0.980s 0.985s 0.990s 0.995s1 V(L)- V(N) V(+)- V(-) 2 I(R0)

-500V

0V

500V1

-400mA

0A

400mA2

>>

Time

0.980s 0.985s 0.990s 0.995s1 V(L)- V(N) V(+)- V(-) 2 I(R0)

-500V

0V

500V1

-400mA

0A

400mA2

>>

Frequency

0Hz 0.25KHz 0.50KHz 0.75KHzI(R0)

0A

100mA

200mA

300mA

Double-stage active PFC EB

Averaged model of the boost rectifier circuit (cont.)

Model in PSpice Simulation results

Waveforms of supply voltage (green), input current (blue) andof DC bus voltage (red); Spectra of input current: THDI=27.3 % (up to h=50)

Waveforms of supply voltage (green) distorted by 3rd and 5th

harm. (10%-0°; 5%-180°), input current (blue) and of DC bus voltage (red); Spectra of input current: THDI=17.6 % (up to h=50)

Controlling loop cover Low-bandwidth DC voltage loop only. A part correcting d based on input voltage waveform is not employed. Thus line current distortion is bigger than in case of full voltage loop implementation

The first order PI controller integral time constant is about 20 ms, it means that cut-off frequency of corresponding transfer function is at approx. 8 Hz

23

Time

400ms 450ms 500ms 550ms 600ms 650ms 700ms 750ms 800ms1 V(L)- V(N) V(+)- V(-) 2 I(R0)

-500V

0V

500V1

-1.0A

0A

1.0A2

>>

Time

400ms 450ms 500ms 550ms 600ms 650ms 700ms 750ms 800ms1 V(L)- V(N) V(+)- V(-) 2 I(R0)

-500V

0V

500V1

0A

2.0A

4.0A

6.0A2

>>

Double-stage active PFC EB

Averaged model of the boost rectifier circuit (cont.)

Simulation resultsResponse of the model on slow and rapid supply voltage changes:

a) voltage step from 230 to 115 V (sinusoidal waveform)

b) voltage dip from 230 to 115 V for 100 ms (sinusoidal waveform)

Waveforms of supply voltage (green), input current (blue) andof DC bus voltage (red);

24

Single-stage active PFC EB

Typical circuit of Single-Stage (S-S) active PFC EB

In order to reduce production costs, Single-Stage topologies were introduced. S-S topology is able to provide some of D-S functionalities: input “emulates”resistor and feeding of lamp is ensured, EB does not regulate DC bus voltage and so lamp voltage (current)

Some of characteristics:

-switching frequency is fixed in steady-state (normal operation)

- typically w/o regulation loops

- DC bus voltage is of natural behavior depending on employed circuit which can lead to:

- up to double of standard DC voltage level or

- serious DC bus voltage variation causing periodical drift of lamp operating point, it means modeling of lamp by a resistance could be inaccurate

Some of other variants

LBT

CB

Lr

Cr

DBT

S1

S2

2xLHF2xCHF

230V ~

L

N

iv

φiLvL

ig

vB

CB

Lr

Cr

Cin

Lin

Dx Dy

S1

S2

CB

Lr

Cr

Cin1

Cin2

Lin

S1

S2

LBT

CB

Lr

Cr

Cin1

Cin2

DBT2

DBT1

S1

S2

Measurement results

25

Single-stage active PFC EB

Switching model of an S-S active PFC for EB

Model in PSpice

M2

IRF840

houtN

D3

31

V5TD = 10u

TF = 0.5uPW = 9uPER = 20u

V1 = 0

TR = 0.5u

V2 = 10

lamp_N

D4

31

N

C4

100n

D7

MUR160

-

R7

.05

R1

0.0001

D2

31

D6

MUR160

R910k

R6

304

C7 33n

L

D8

MUR160

R8

10k

D5

31

+ R5 .05

V4

FREQ = 50VAMPL = 325VOFF = 0

L3

5.0mH

R100.0001

C5

100nlamp_L

L4 3.8mH

houtL

M1

IRF840

C8

6.8n

C6

35u

0

V6TD = 0

TF = 0.5uPW = 9uPER = 20u

V1 = 0

TR = 0.5u

V2 = 10

L2

5mH

1 2

Simulation results

Time

80ms 90ms 100ms 110ms 120ms1 I(R1) 2 V(L)- V(N) V(+)- V(-)

-400mA

0A

400mA1

-0.5KV

0V

0.5KV

1.0KV2

>>

Frequency

0Hz 50KHz 100KHzI(R1)

10uA

1.0A

1.0nA

0.0

2.0

4.0

6.0

8.0

3 7 11 15 19 23h (-)

(IhI

1).1

00 (

%)

.

Waveforms of supply voltage (red), input current(green) and of DC bus voltage (blue);Spectra of input current: THDI=7.9 % (up to h=50)

Model represents S-S interleaved PCF EB

The model can be again simplified using averaging technique if just LF phenomena are subject of interest. Simplification procedure to get averaged-switch model, as in case of D-S active PFC EB can be adopted. In fact the included PFC operate with constant switching frequency and even duty ratio.

26

Modeling of LEDs

LEDs (lamps) can be simply modeled using diode model(s) of appropriate parameters

In a case of stable lamp voltage (current) with small ripple ensured by feeding converter, a resistance can be employed as substitute

Experimental results: Screw/based LED lamp of about 6 W, 230 V @ 50Hz

Basic Driver for LEDs

L

NvB

CB

i

viI

φiL

vL

Cr

Lr1 Lr2-350-250-150

-5050

150250350

0 5 10 15 20 25 30Time (ms)

Line

vol

tage

and

cur

rent

, .

DC

bus

vol

tage

, v

(V),

i (m

A),

v B (V

)

vi

v B

020406080

100120140160

0 5 10 15 20 25 30

Time (ms)

Lam

p vo

ltage

and

cur

rent

, .

v L (V

), i L

(mA

)

i L

v L

0

10

20

30

40

50

60

0 5 10 15 20 25 30

Time (ms)

Inve

rter c

urre

nt,

i I (m

A),

i IF (m

A)

i I

i IF

0

2

4

6

8

10

0 5 10 15 20 25 30

Time (ms)

Equ

iva

lent

DC

bu

s .

loa

d, R

EL (k

Ω)

27

Modeling of drivers with LEDsThere is pretty symmetry between LED drivers and EB in modeling:

If the switching converter is of fixed switching frequency and operating with constant duty ratio, whole the second stage of the converter with the LEDs string can be, using averaging method, replaced by an equivalent resistance which loads rectifier as in case of EB. Then following model can be used:

In a case the driver second stage include controlled switching converter, its averaged switch model can be utilized, following already described procedure. The same can be applied for modeling of an active PFC if it is present.

Basic Driver for LEDs

ZSLF

CB

CF

RF

REL

28

References

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• BAIRANZADE, M. Electronic Lamp Ballast Design [on line]. Motorola Semiconductor Application Note AN1543/D. https://www.onsemi.com/pub/Collateral/AN1543-D.PDF

• CHANG, G.W., CHEN, S.K., CHEN, G. Harmonic-domain modeling of fluorescent lamp with elec-tromagnetic ballast. Power Engineering Society Summer Meeting, 2001. Vancouver, BC, Canada, IEEE, 2001, Volume: 1, On page(s): 267-270 vol.1, ISBN: 0-7803-7173-9

• CHEN, J., MAKSIMOVIC, D., ERICKSON, R. Buck-Boost PWM Converters Having Two Independ-ently Controlled Switches [on line]. IEEE Power Electronics Specialists Conference, June 2001, 6 pp., http://ece-www.colorado.edu/~pwrelect/Paper_archives/PESC01BB.pdf

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www.colorado.edu/~pwrelect/book/slides/slidedir.html , ISBN 0-412-08541-0 • ERICKSON, R., Maksimovic, D. Advances in Averaged Switch Modeling and Simulation [on line]. Power Electronics Specialists Conference,

1999, 169 pp., http://init.knastu.ru/umk/etf/d/Advances_in_Averaged_Switch_Modeling_and_Simulation.pdf• Gole, AM.; Keri, A; Kwankpa, C.; Gunther, E.W.; Dommel, H.W.; Hassan, I; Marti, J.R.; Martinez, J.A; Fehrle, K.G.; Tang, L.; McGranaghan,

M.F.; Nayak, O.B.; Ribeiro, P.F.; Iravani, R.; Lasseter, R., "Guidelines for modeling power electronics in electric power engineering applications," Power Delivery, IEEE Transactions on , vol.12, no.1, pp.505,514, Jan 1997

• GRIGORE, V. Topologycal issues in single-phase power factor correction. Dissertation, Helsinky University of Technology, Finland, 2001.• LAZCANO, M.O., ET AL. Analysis and Design of Power Factor Pre-regulator Based on Symmetrical Charge Pump Circuit Applied to

Electronic Ballast. COBEP 2003, The 7th Brazilian Power Elec-tronics Conf., Fortaleza CE, Brazil, 2003.• LOO, K.H., STONE, D.A., TOZER, R.C., DEVONSHIRE, R. A dynamic conductance model of fluores-cent lamp for electronic ballast design

simulation. IEEE Transactions on Power Electronics, 2005. Volume 20, Issue 5, Sept. 2005, pp. 1178-1185, ISSN 0885-8993• McKinsey&Company. Lighting the way: Perspectives on the global lighting market. Second edition, 2012, 58 pp.• MEDNIK, A. HV9906 SIMPLE TRANSFORMLESS OFF-LINE LED DRIVER FEATURES UNITY POWER FACTOR [on line]. Application note

AN-H47, Supertex, 15.6.2003, 24pp., www.supertex.com

29

References (cont.)

• Middlebrook, R.D., "Small-signal modeling of pulse-width modulated switched-mode power converters," Proceedings of the IEEE , vol.76, no.4, pp.343,354, Apr 1988

• Molina, J.; Sainz, L., "Model of Electronic Ballast Compact Fluorescent Lamps," Power Delivery, IEEE Transactions on , vol.29, no.3, pp.1363,1371, June 2014

• MORICONI, U. Designing a High Power Factor Switching Preregulator with the L4981 Continuous Mode [online]. AN628, STMicroelectronic, 2004, 35pp., www.st.com

• NATIONAL ELECTRICAL MANUFACTURERS ASSOCIATION. Power Quality Implication of Compact Fluorescent Lamps in Residences [on line]. NEMA Lighting System Division Document, Lamp Section, LSD 8-1999, Rosslyn VA USA, April 1999, 18 pp., www.nema.org/products/div2/lsdpowrqual.pdf

• National Semiconductor. 230VAC, 6W- 15W Isolated Flyback LED Driver. Technical Report LM3445, 18 pp.• ON Semiconductor. High Brightness LED Driver Solutions for General Lighting. Report TND345-D, 63 pp., www.onsemi.com• PARTO, P., SMEDLEY, K. Passive PFC for Flyback Convertors [on line]. International Power Con-version and Intelligent Motion Conference

(PCIM 99), Chicago, [cit. 01-08-07], 7 pp., http://www.eng.uci.edu/faculty/smedley/• PEREIRA, E.I., ET AL. Electronic ballast for fluorescent lamps with the PFC stage integrated with the resonant inverter. Power Electronics

Specialists Conference, 2004. PESC 04. 2004 IEEE 35th Annual, Volume 5, 20-25 June 2004 Page(s):4050 – 4056• PHILIPS SEMICONDUCTORS. Electronic ballast controller circuit NE 5565, Product specification 853-1835 16843, May 1996, 6 pp. • PHILIPS. Application guide to fluorescent lamp control gear [on line]. Philips, 2002, 187 pp.,

http://www.dimming.philips.com/download/pdf/fluorescent/applic-guide-fluorescent.pdf• Ribas, J.; Alonso, J.M.; Corominas, E. L.; Cardesin, J.; Rodriguez, F.; Garcia-Garcia, J.; Rico-Secades, M.; Celleja, AJ., "Analysis of lamp-

ballast interaction using the multi-frequency-averaging technique," Power Electronics Specialists Conference, 2001. PESC. 2001 IEEE 32nd Annual , vol.1, no., pp.176,181 vol. 1, 2001

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30

References (cont.)

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31

Thank you for your attention

QUESTIONS?