k lystron m odulators c hargers for clic sklavounou eleni te – epc – fpc
TRANSCRIPT
KLYSTRON MODULATORS CHARGERS FOR CLICSklavounou Eleni
TE ndash EPC ndash FPC
KLYSTRON MODULATORS RampD OBJECTIVES Propose design solution for the modulators charging
sub-system minimizing the grid power fluctuation
Design the control strategy of capacitor chargers for minimum power fluctuation
Problematic Grid power fluctuation
VS capacitors voltage droop + current and voltage
regulation capabilities of the charger + cost + size
ChargerPulse Forming
System(PFS)
KlystronC
Ich Icdis
Vch
Ik
Vmod
Modulator
PRFPmodulatorPgrid Pcharger
Example
If we consider a constant charging current
Charger Power
Unacceptable power
fluctuation
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
5
10
15
20
25
30
35
40
45
50Constant charching current
time [sec]
I ch [
A]
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Charger Power for constant Ich
time [sec]
PC
h [
W]
Ca
paci
tor
Ch
arge
r C
R
SW
But if we want a constant charger power
Charging Current
Ideal charging current
Very high bandwidth
charger needed
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal Charger Power
time [sec]
PC
h [
W]
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal charching current
time [sec]
I ch [
A]
If we model the capacitor charger as a 2nd order transfer function
Power Consumption
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal and Real charging current
time [sec]
I ch [
A]
Ideal currentReal current
005 0051 0052
42
44
46
48
50
52
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal and Real power of the charger
time [sec]
PC
h [
W]
Ideal PCh
Real PCh
005 00505 0051
18
185
19
195
2
205
21
x 105
Ideal case infinite current bandwidthReal case 2kHz current bandwidth
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
KLYSTRON MODULATORS RampD OBJECTIVES Propose design solution for the modulators charging
sub-system minimizing the grid power fluctuation
Design the control strategy of capacitor chargers for minimum power fluctuation
Problematic Grid power fluctuation
VS capacitors voltage droop + current and voltage
regulation capabilities of the charger + cost + size
ChargerPulse Forming
System(PFS)
KlystronC
Ich Icdis
Vch
Ik
Vmod
Modulator
PRFPmodulatorPgrid Pcharger
Example
If we consider a constant charging current
Charger Power
Unacceptable power
fluctuation
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
5
10
15
20
25
30
35
40
45
50Constant charching current
time [sec]
I ch [
A]
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Charger Power for constant Ich
time [sec]
PC
h [
W]
Ca
paci
tor
Ch
arge
r C
R
SW
But if we want a constant charger power
Charging Current
Ideal charging current
Very high bandwidth
charger needed
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal Charger Power
time [sec]
PC
h [
W]
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal charching current
time [sec]
I ch [
A]
If we model the capacitor charger as a 2nd order transfer function
Power Consumption
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal and Real charging current
time [sec]
I ch [
A]
Ideal currentReal current
005 0051 0052
42
44
46
48
50
52
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal and Real power of the charger
time [sec]
PC
h [
W]
Ideal PCh
Real PCh
005 00505 0051
18
185
19
195
2
205
21
x 105
Ideal case infinite current bandwidthReal case 2kHz current bandwidth
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
Example
If we consider a constant charging current
Charger Power
Unacceptable power
fluctuation
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
5
10
15
20
25
30
35
40
45
50Constant charching current
time [sec]
I ch [
A]
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Charger Power for constant Ich
time [sec]
PC
h [
W]
Ca
paci
tor
Ch
arge
r C
R
SW
But if we want a constant charger power
Charging Current
Ideal charging current
Very high bandwidth
charger needed
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal Charger Power
time [sec]
PC
h [
W]
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal charching current
time [sec]
I ch [
A]
If we model the capacitor charger as a 2nd order transfer function
Power Consumption
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal and Real charging current
time [sec]
I ch [
A]
Ideal currentReal current
005 0051 0052
42
44
46
48
50
52
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal and Real power of the charger
time [sec]
PC
h [
W]
Ideal PCh
Real PCh
005 00505 0051
18
185
19
195
2
205
21
x 105
Ideal case infinite current bandwidthReal case 2kHz current bandwidth
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
But if we want a constant charger power
Charging Current
Ideal charging current
Very high bandwidth
charger needed
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal Charger Power
time [sec]
PC
h [
W]
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal charching current
time [sec]
I ch [
A]
If we model the capacitor charger as a 2nd order transfer function
Power Consumption
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal and Real charging current
time [sec]
I ch [
A]
Ideal currentReal current
005 0051 0052
42
44
46
48
50
52
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal and Real power of the charger
time [sec]
PC
h [
W]
Ideal PCh
Real PCh
005 00505 0051
18
185
19
195
2
205
21
x 105
Ideal case infinite current bandwidthReal case 2kHz current bandwidth
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
If we model the capacitor charger as a 2nd order transfer function
Power Consumption
0 001 002 003 004 005 006 0070
500
1000
1500
2000
2500
3000
3500
4000
4500
5000
5500Charging voltage
time [sec]
VC
ma
in [
V]
0 001 002 003 004 005 006 0070
10
20
30
40
50
60Ideal and Real charging current
time [sec]
I ch [
A]
Ideal currentReal current
005 0051 0052
42
44
46
48
50
52
0 001 002 003 004 005 006 0070
05
1
15
2
25x 10
5 Ideal and Real power of the charger
time [sec]
PC
h [
W]
Ideal PCh
Real PCh
005 00505 0051
18
185
19
195
2
205
21
x 105
Ideal case infinite current bandwidthReal case 2kHz current bandwidth
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
Acceptable voltage fluctuation 5
Acceptable cosφ 098
Acceptable power fluctuation Still waiting
Calculations of fault currents
Short circuit impedances of 400 kV transformers
IN THE MEANTIMEhellip
Industrial survey about the charger (size prize)
Main capacitor bank (type size as a function of the stored energy)
Network specifications according to IEC and EDF
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
GET INTO THE CHARGER TOPOLOGY Internal capacitor as a second ldquofilterrdquo to
stabilize the voltage at the input of the DCDC converter
Which are the compromises between the internal capacitance and the bandwidth
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
1ST RESULTS FOR THE GRID ACTIVE POWER
For different Cint and Bandwidth of the charger
0 05 1 15 2
x 104
0
5
10
15
20
25Grid Active Power Fluctuation []
Chargers DCDC converter bandwidth [Hz]
Pg
rid [
]
Cint
=800uF Volume= 1 of a Rack
Cint
=4mF Volume= 2 of a Rack
Cint
=8mF Volume= 32 of a Rack
Cint
=80mF Volume= 25 of a Rack
Cint
=800mF Volume= 25 Racks
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
GET INTO THE DCDC CONVERSION TOPOLOGY We choose a buck converter in order to profit from the
linearity between the duty cycle and output voltage Verify the accuracy of the created models by comparing
the output of the transfer function modeling approach with the output of the equivalent power model considering the same input
We aim to simplify our analyses especially when considering several systems in parallel
Grid
ControlPWM
Ich Vch_main
Ich
IrefPch_av
Vch_main
1
as2+bs+1
Closed loop current bandwidth of the charger
Cm
ain
Cin
t
DC
DC
AC
DC
DC
DC
C_internalC_bank
Capacitor Charger
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
BUCK CONVERTER MODEL SIMULATIONSThree ldquosub-modelsrdquo (setting Iref) A Power system model with PI closing the loop
(we model the power system as 1st order transfer function ndash input D output Ich ndash and we close the loop calculating the PI parameters for the imposed closed loop characteristics)
B Buck converter represented by1st order transfer function and closing the loop with PI (no power blocks used)
C Charger as 2nd order transfer function (which is the above 1st order in closed loop with the PI)
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
Current researchDescribe the closed loop system as a transfer function and put this transfer function in the simplified transfer function model in order to obtain faster models to simulate several systems in parallel
StatusWe still have some difference between the power model and the transfer function based model gt We are working on it
Whatrsquos nextPower Fluctuation VS Charging Voltage
How can I slow downspeed up the charging of Cmain in order to reach always the same Vch at the end of each pulse for all the 1638 chargers
Present Future
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-
Merci pour votre attention
At your disposal for any questions
- Klystron Modulators Chargers for CLIC
- Klystron Modulators RampD Objectives
- Slide 3
- Slide 4
- If we model the capacitor charger as a 2nd order transfer funct
- In the meantimehellip
- Get into the charger topology
- 1st results for the grid active power
- Get into the DCDC conversion topology
- Buck converter model simulations
- Slide 11
- Slide 12
-