Main dipole circuit simulations Behavior and performance analysis PSpice models Simulation results Comparison with QPS data Ongoing activities Emmanuele.

Slides:



Advertisements
Similar presentations
Introductory Circuit Analysis Robert L. Boylestad
Advertisements

During fault behavior of circuit breaker
Chapter Fourteen: Transmission Lines
EELE 461/561 – Digital System Design Module #2 Page 1 EELE 461/561 – Digital System Design Module #2 – Interconnect Modeling with Lumped Elements Topics.
DC Choppers 1 Prof. T.K. Anantha Kumar, E&E Dept., MSRIT
Let us examine this LC circuit mathematically. To do this let us examine the energy of the system. Conservation of Energy 2 nd order differential equation.
Alternating Current Circuits
Lab #6: the LRC Circuit and Resonance: part I remember how AC circuits containing caps, inductors, and resistors behave experience resonance experimentally.
Lab #6: the LRC Circuit and Resonance: part I remember how AC circuits containing caps, inductors, and resistors behave experience resonance experimentally.
Alternating Current Circuits
Lab #6: the LRC Circuit and Resonance: part I remember how AC circuits containing a cap, an inductor, and a resistor in series behave experience resonance.
T RANSIENTS AND S TEP R ESPONSES ELCT222- Lecture Notes University of S. Carolina Spring 2012.
Problem Solving Part 2 Resonance.
© 2012 Pearson Education. Upper Saddle River, NJ, All rights reserved. Electronic Devices, 9th edition Thomas L. Floyd Electronic Devices Ninth.
Status Report related to Testing, Installation, Commissioning and Operation of the Capacitive Snubber Circuits in the LHC Main Circuits – April
Fall 2008Physics 231Lecture 10-1 Chapter 30 Inductance.
Chapter 22 Alternating-Current Circuits and Machines.
MQXF state of work and analysis of HQ experimental current decays with the QLASA model used for MQXF Vittorio Marinozzi 10/28/
Chapter 4 Copyright © The McGraw-Hill Companies, Inc. Permission required for reproduction or display.
Alternating-Current Circuits Chapter 22. Section 22.2 AC Circuit Notation.
Alternating Current Circuits
Passive components and circuits
Proposal for measurements on RB.A81 on 1st September August 2010 Emmanuele Ravaioli Thanks to A. Verweij.
Lesson#28 Topic: AC Circuits
1/38 Passive components and circuits - CCP Lecture 5.
Modelling of TPM noise problems Greg, following discussions and measurements with David and Senerath.
Self-Inductance and Circuits LC circuits. 0 1τ 2τ 3τ 4τ 63% ε /R I t Recall: RC circuit, increasing current.
1 Passive components and circuits - CCP Lecture 4.
ANALOG CIRCUIT AND DEVICES 10/7/ Semester I 2013/2014 Course Code: EEE 3123.
First draft of the CLIQ test plan for the HQ2b magnet Emmanuele Ravaioli Thanks to Hugo Bajas & GianLuca Sabbi 02/05/2014.
CSCM Project Powering cycle and results of the PSpice simulations Emmanuele Ravaioli Thanks to H. Thiesen, A. Verweij TE-MPE-TM
A. Verweij, TE-MPE. 3 Feb 2009, LHC Performance Workshop – Chamonix 2009 Arjan Verweij TE-MPE - joint stability - what was wrong with the ‘old’ bus-bar.
TE-MPE Workshop 14/12/2010, Manuel Dominguez, TE/MPE-EI 1 Stephen Pemberton, TE/MPE-EI RB Earth Spark Investigation Initial Report. S. Pemberton, G. D’Angelo.
Inductance and AC Circuits. Mutual Inductance Self-Inductance Energy Stored in a Magnetic Field LR Circuits LC Circuits and Electromagnetic Oscillations.
Electromagnetic Compatibility Test for CMS Experiment. Authors C. Rivetta– Fermilab F. Arteche, F. Szoncso, - CERN.
Frequency Transfer Function Measurements during LS1 Emmanuele Ravaioli Thanks to Arjan Verweij, Zinur Charifoulline, Andrea Musso MPE-TM
Proposal for FTF measurements on dipole magnets in the tunnel during the Christmas break Emmanuele Ravaioli TE-MPE-TM
Chapter 6 Voltage Regulators - Part 2-.
CCU Department of Electrical Engineering National Chung Cheng University, Taiwan 風力發電期末報告 Short-Circuit Current of Wind Turbines With Doubly Fed Induction.
Simulation results for powering serial connected magnets Daniel Siemaszko, Serge Pittet OUTLINE : Serial configuration of full rated converters.
Lecture 03: AC RESPONSE ( REACTANCE N IMPEDANCE ).
BCWG - 16/11/20102 Content WHY do we need a HW Commissioning campaign? WHAT are we going to do? HOW are we going to do it? ElQA QPS Powering Tests Planning.
TE-MPE -EI 23/6/2011,Antonopoulou Evangelia RQS circuit Simulation results of Quench Antonopoulou Evangelia June 2011 Thanks to E. Ravaioli.
Advanced simulations of events in the RB circuit Short circuit to ground Quench of a dipole provoked by the quench heaters Emmanuele Ravaioli Thanks to.
LHC circuit modeling Goal: Create a library of electrical models and results for each circuit Useful and usable for the next 20 years…… Web site cern.ch/LHC-CM.
TE-MPE –EI, TE - MPE - TM 8/12/2011, Antonopoulou Evelina RQS circuit Simulation results Antonopoulou Evelina December 2011 Thanks to E. Ravaioli.
TE-MPE –EI, Circuit Modeling Meeting 4/8/2011, Antonopoulou Evangelia RQTL circuit First Simulation results Antonopoulou Evangelia August 2011 Thanks to.
Status of the models of the LHC superconducting circuits ( ) (Pspice, QSF-Simulink) Emmanuele Ravaioli Thanks to E. Antonopoulou, S. Rowan, M.A.
Chapter 9 CAPACITOR.
Announcements Midterm Exam next Friday In class, ~1 hr. Closed book, one page of notes Bring a calculator (not phone, computer, iPad, etc.) Practice problems.
KILOMETRIC FAULTS: NATURE, AFFECTING PARAMETERS, AND IMPACT ON THE BREAKER STRESSES _____________________________ Mohamed M. Saied Electrical Engineering.
MQXFSM1 results Guram Chlachidze Stoyan Stoynev 10 June 2015LARP meeting.
Basics of Bypass Capacitor, Its Functions and Applications.
Machine Protection Review, Markus Zerlauth, 12 th April Magnet powering system and beam dump requests Markus Zerlauth, AB-CO-IN.
Inner Triplet Protection Strategy LHC & HL-LHC Daniel Wollmann with Inputs from B. Auchmann, G. Ambrosio, R. Denz, P. Fessia, E. Ravaioli, F. Rodrigues.
Announcements Midterm Exam next Wednesday Exam starts at 6 PM, ~1 hr. Closed book, one page of notes Bring a calculator (not phone, computer, iPad, etc.)
Quench behavior of the main dipole magnets in the LHC By Gerard Willering, TE-MSC On behalf of the MP3-CCC team Acknowledgements TE-MSC, MP3, BE-OP, TE-MPE,
09/05/ Modelling and testing of circuit protection of new superconducting magnets for the HL-LHC project 2 nd Workshop of the Spanish Traineeship.
Electronic Devices Ninth Edition Floyd Chapter 17.
STEAM Applications Part I The circuit point of view
Frequency Transfer Function of a dipole What is it Why is it important How to calculate it How to model it How to measure it Emmanuele Ravaioli LHC-CM.
Modeling a power converter using PSpice
Measurements of Voltage Oscillations after a Fast Power Abort in Sector 67 during the Christmas stop Emmanuele Ravaioli – TE/MPE Thanks to A. Verweij,
Status of RB circuit modeling PSpice models Simulation results: nQPS & oQPS Comparison with QPS data Ongoing activities Emmanuele Ravaioli TE-MPE-TM
DC/DC Converter Flexibility Enables Adding Noise Reduction Circuitry
FMEA of a CLIQ-based protection of D1
Update on circuit protection simulations of the HL-LHC Inner Triplet circuit Matthias Mentink, Circuit specifics + STEAM simulations: Samer Yammine, LEDET.
Dipole circuit & diode functioning
Protective Relaying Conference
Simulations of failure cases 1st STEAM Workshop June 2019
Presentation transcript:

Main dipole circuit simulations Behavior and performance analysis PSpice models Simulation results Comparison with QPS data Ongoing activities Emmanuele Ravaioli LHC-CM

Main dipole circuit simulations Emmanuele Ravaioli LHC-CM Main dipole circuit Components Circuit behavior PSpice model Main parameters Results Means for reducing voltage oscillations Quench Protection System Conclusions and further work 2

LHC main dipole circuit Emmanuele Ravaioli LHC-CM Power converterFilterSwitch1 Switch2 77 Magnets Crowbar77 Magnets

Main dipole circuit – Charging of the circuit Emmanuele Ravaioli LHC-CM A variation of the voltage across the capacitors of the filter causes an oscillation to occur. The frequency of the oscillations depends on the inductance and capacitance of the filter, L_filter and C_filter. The damping of the oscillations depends on the resistance of the filter R_filter.

Main dipole circuit – Switch-off of the power converter Emmanuele Ravaioli LHC-CM

Main dipole circuit – Fast Power Abort (Switch opening) Emmanuele Ravaioli LHC-CM

Main dipole circuit – Distinct voltage transients Emmanuele Ravaioli LHC-CM Voltage waves due to the filter ringing They occur every time the voltage across the capacitance of the filter changes: strong effect when the power converter is shutting down; weak effect when the thyrirstors of the crowbar are already conducting. Their frequency depends on the inductance and capacitance of the filter, L_filter and C_filter. Their damping depends on the resistance of the filter R_filter. 2.Voltage waves due to the switch opening They occur when the switches are opened, due to the sudden change of the voltage across the switches; the magnet string behaves as a lumped transmission line. Their frequency depends on the magnet inductance L_magnet and on the capacitance to ground C_ground. Their damping depends on the characteristics of the magnet chain.

Simulated circuit – Complete model Emmanuele Ravaioli LHC-CM Power converter Filter Switch1 Switch2 Crowbar Earthing point 77 Magnets

Simulated circuit - Power converter with output filter Emmanuele RavaioliLHC-CM Power Converter + 2 Thyristors Grounding point Filter Capacitors PC composed of two parallel units 6x Crowbars to allow by-pass of the PC at the shut-down (Thyristor model needed) Filter at the output of the PC PC grounded in the positive and negative branches through capacitors Grounding point Filter Inductors Power Converter + 2 Thyristors 6x Crowbars with Thyristors

Simulated circuit – Old dipole model Emmanuele RavaioliLHC-CM From Methods and results of modeling and transmission-line calculations of the superconducting dipole chains of CERN’s LHC collider, F. Bourgeois and K. Dahlerup-Petersen

Simulated circuit – New dipole model Emmanuele RavaioliLHC-CM Model of an aperture (refined for particular dipoles) Standard parameters F_bypass = 0.75 R_bypass = 10  Model of a magnet 19 components  7 components: 1 hour  20 minutes of simulation time Physically explainable by the effects of the eddy currents The distribution of unbalanced dipoles in each sector can be simulated assigning a different value to the R_bypass parameter ( and eventually f_bypass2 and R_bypass2 ) of each magnet

Simulated circuit – Switch model Emmanuele RavaioliLHC-CM Each switch is modeled by four switches in series to model the different phases of the switch opening.

PSpice simulation – Main parameters Emmanuele Ravaioli LHC-CM Number of dipoles154 Inductance Lmag of each magnet98 mH Capacitance to ground Cg of each magnet300 nF Parallel resistance R// of each magnet100 Ohm Capacitance C of the power-converter filter110 mF Inductance L of the power-converter filter284 uH Resistors R in the filter branches (8x in parallel)27 mOhm Resistance R_EE of the extraction resistor147 mOhm

Main dipole circuit simulations Emmanuele Ravaioli LHC-CM Main dipole circuit Results I_max=6 kA; dI/dt=10 A/s; No switch opening I_max=6 kA; dI/dt=10 A/s; Delay_s1=0 ms; Delay_s2=0 ms I_max=6 kA; dI/dt=0 A/s; Delay_s1=0 ms; Delay_s2=0 ms I_max=6 kA; dI/dt=10 A/s; Delay_s1=400 ms; Delay_s2=400 ms I_max=6 kA; dI/dt=10 A/s; Delay_s1=400 ms; Delay_s2=560 ms New model of a dipole aperture Means for reducing voltage oscillations Quench Protection System Conclusions and further work 14

I_max = 6 kA; dI/dt = 10 A/s; No switch opening Magnet 001  Blue Magnet 154  Red Max oscillation ≈ 9 V Min voltage ≈ -5 V Simulation results – Typical configuration Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 0 A/s; Delay_s1 = 0 ms; Delay_s2 = 0 ms Max oscillation ≈ 9 V Min voltage ≈ V Simulation results – Typical configuration Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 400 ms; Delay_s2 = 400 ms Max oscillation ≈ 9 V Min voltage ≈ V Simulation results – Typical configuration Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – Typical configuration Emmanuele Ravaioli LHC-CM Max oscillation ≈ 9 V Min voltage ≈ V

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Max oscillation ≈ 9 V Min voltage ≈ V Simulation results – Typical configuration – New model Emmanuele Ravaioli LHC-CM

I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – nQPS signals – Comparison Emmanuele Ravaioli LHC-CM nQPS MeasurementSimulation

I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Emmanuele Ravaioli LHC-CM Voltage waves along the magnet chain - Animation

Main dipole circuit simulations Emmanuele Ravaioli LHC-CM Main dipole circuit Results Means for reducing voltage oscillations Different switch opening delays Snubber capacitors (13.3 mF) across each switch Additional resistors (27mOhm  81mOhm) in the PC filter branches Inversion between the filter and the thyristor branches Quench Protection System Conclusions and further work 22

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Max oscillation ≈ 9 V Min voltage ≈ -15 V Simulation results – Snubber capacitors Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Max oscillation ≈ 7.5 V Min voltage ≈ -950 V Simulation results – Additional resistors in the PC filter Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Max oscillation ≈ 3V 17V Min voltage ≈ -850 V Simulation results – Inversion between filter & thyristors Emmanuele Ravaioli LHC-CM

Main dipole circuit simulations Emmanuele Ravaioli LHC-CM Main dipole circuit Results Means for reducing voltage oscillations Quench Protection System nQPS oQPS Conclusions and further work 26

Magnet 001  Blue Magnet 154  Red I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – nQPS signals Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – oQPS signals – All balanced dipoles Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – oQPS signals – Unbalanced dipoles Emmanuele Ravaioli LHC-CM

Magnet 001  Blue Magnet 154  Red I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – oQPS signals – Comparison Emmanuele Ravaioli LHC-CM Magnet 001  Blue Magnet 154  Red QSO MeasurementSimulation

I_max = 6 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Simulation results – oQPS signals – Outlier dipole Emmanuele Ravaioli LHC-CM

I_max = 2 kA; dI/dt = 10 A/s; Delay_s1 = 350 ms; Delay_s2 = 600 ms Emmanuele Ravaioli LHC-CM nQPS and oQPS Simulations - Animation

Main dipole circuit simulations Emmanuele Ravaioli LHC-CM Main dipole circuit Results Means for reducing voltage oscillations Quench Protection System Conclusions and ongoing activities 33

The analysis of the voltage transients in the RB circuit after the switch-off of the power converter and during a fast power abort (power converter switch-off + switch opening) has been carried out by means of a complete PSpice model. The model comprises the power converter and its filter, the dipole chain and its capacitance to ground, the switches and extraction resistors, the paths to ground. A new model of a dipole aperture has been presented: the model is simpler than the previous one but more accurate in predicting the behavior of the circuit. The behavior of the unbalanced dipoles, which are oversensitive to any voltage transient, has been successfully reproduced by assigning a different value to one parameter each aperture model, based on the real behavior observed by the QPS. A slightly more refined model of an aperture has been developed in order to simulate the behavior of the so-called outlier dipoles, whose apertures undergo a strange transient after the opening of the switches. The simulation results are in very good agreement with the data measured by the nQPS (magnet across each dipole) and by the oQPS (voltage difference between the two apertures of each dipole). Emmanuele Ravaioli LHC-CM Conclusions-1

Simulations with different delay of the two switch openings have been performed; in particular, the adopted delay of 400 ms and 560 ms has been investigated in order to assess the advantages of this solution. The analysis of the circuit highlighted two different kinds of voltage transients occur after a FPA, caused by different phenomena and characterized by different frequency, maximum value and damping. Oscillations due to power converter switch-off: They happen due to the ringing of the PC filter, thus their frequency is determined by the filter parameters. Oscillations due to switch opening: They present a much larger peak value (up to ≈1000 V), but since the current decays faster they are damped more quickly; their frequency depends mostly on the characteristics of the magnet chain (inductance and capacitance to ground of the apertures). Emmanuele Ravaioli LHC-CM Conclusions-2

A set of simulations has been conducted in order to study the proposed (and partly implemented) modifications to the circuit: snubber capacitors across the switches of the extraction system; additional resistors in the PC filter branches; inversion between the PC filter and the thyristor branches. Delay of the switch openings: The simulations show that delaying the switch opening with respect to the power converter switch-off effectively separates the events, and decreases the voltage differences between electrically-close magnets. Snubber capacitors across the switches of the extraction system: With this configuration, the maximum voltage observed across the magnets decreases dramatically (≈1000 V  ≈15 V). Additional resistors in the PC filter branches: This modification leads to a quicker damping of the voltage waves, and to a decrease of the oscillation maximum amplitude of about 20%. Inversion between the PC filter and the thyristor branches: This modification significantly decreases the voltage oscillations due to the power-converter ringing; nevertheless, it does not influence the ringing due to the switch opening, which remains the same with respect to the maximum peak and to the damping. Emmanuele Ravaioli LHC-CM Conclusions-3

Aperture model: Understanding the cause of the unbalanced behavior of a number of dipoles (hypothesis: eddy currents). A set of tests is foreseen in SM18 in order to obtain information about the frequency transfer function of a few dipoles at different current levels and to verify the initial hypothesis. Switch model: Refining is required, in particular for smoothing the extremely sharp rise of the switch resistance during the last phase of the opening. Power converter model: Understanding the reasons why the measured voltage across the PC oscillates at a frequency smaller than the nominal one (28.5 Hz instead of 31.8 Hz) and damps faster. The present model has been corrected according to the measured data. Quadrupole circuit: Comparing the results of the performed simulations with measured data. Emmanuele Ravaioli LHC-CM Ongoing activities

Emmanuele Ravaioli LHC-CM

Annex 39 Emmanuele Ravaioli LHC-CM

Unbalanced dipoles – Measured data (QSO signal) 40 Emmanuele Ravaioli LHC-CM Same event : FPA at 2 10 A/s (S67 20/05/ ) ONLY BALANCED MAGNETS ONLY UNBALANCED MAGNETS The amplitude of the voltage difference between the two apertures of the unbalanced dipoles is ~5-6 times larger than that of the balanced dipoles, and in some cases exceeds the threshold (100 mV) Dipoles oversensitive to any voltage transient The phenomenon peaks around 2 kA and scales up linearly with the current ramp-rate % of the dipoles in every sector affected The distribution of unbalanced dipoles is not dependent on the electrical or physical position, or on the manufacturer of the magnets and their cables, or on the date of installation

Unbalanced dipoles – Modelling 41 Emmanuele Ravaioli LHC-CM FPA at 2 10 A/s (S67 20/05/ ) The behavior of the unbalanced dipoles has been successfully simulated by means of a new simplified model of a dipole aperture The distribution of unbalanced dipoles in each sector is simulated assigning a different value to the R_bypass parameter of each magnet Possible physical explanation: Eddy currents ( see Possible cause of quench in B30R7, where U_QSO exceeds 100 mV during fast decay from 7000 A, Arjan Verweij, 2008 ) Standard parameters F_bypass = 0.75 R_bypass = 10 