Real-Time Impedance Measurement and Frequency Control in an
Transcription
Real-Time Impedance Measurement and Frequency Control in an
Real-Time Impedance Measurement and Frequency Control in an Automotive Plasma Ignition System Roger Williams∗ and Dr. Yuji Ikeda† ∗ NXP Semiconductors, Smithfield, RI, USA. Email: [email protected] † Imagineering, Inc., Kobe, Japan. Email: [email protected] Abstract—We describe a method for optimizing plasma matching in a pulsed 2.45 GHz automotive plasma ignition system. The large-signal impedance into the spark plug feed network is continuously monitored, and the frequency for optimal match is estimated and changed in less than 100 µs to accomodate changes in gas pressure. This method is also used to “learn” the frequency response of the system to compensate for initial manufacturing variations, ageing, and temperature-related changes in the feed network and spark plug. We describe the performance of a system using a modified coaxial transmission line resonator (CTLR) spark plug operating at pressures from 0.1 to 1 MPa, and discuss a low-cost implementation. Index Terms—Automotive applications, plasma applications, impedance measurement, frequency control, ignition. I. I NTRODUCTION Over the past decade, many efforts have been undertaken to improve the efficiency and reduce the emission of greenhouse gases in automotive internal combustion engines. Microwave plasma ignition has been shown to have great potential in expanding the limits of lean-burn and exhaust gas recirculation (EGR) technologies necessary for improving fuel economy, particularly in its ability to stabilize combustion and initial flame development [1] [2] [3]. Laser-generated plasmas have similar benefits. The drawbacks of laser ignition systems are cost, efficiency, and reliability issues related to the optical windows required in the engine cylinders [3]. Moreover, the ability to deliver microwave energy into a much larger volume of plasma than either spark or laser, and the ease of controlling microwave power level and timing give microwave ignition an advantage in generating non-thermal plasma over long bursts [4]. For practical reasons, the most complete development on plasma ignition has involved plasma-assisted combustion in gasoline engines, using microwaves to pump plasma seeded by a standard spark discharge from an ignition coil. In this technology, special spark plugs are used which include both a standard spark gap and a (generally coaxial) microwave radiator [5]. Microwave energy emitted into the engine cylinder is absorbed by the free electrons in the spark discharge, generating non-thermal plasma. Microwaves are applied as a burst of narrow pulses to keep gas temperature low to reduce undesirable NOX generation [6]. This microwave-generated plasma stabilizes the combustion of leaner, higher-EGR gas mixtures than can be supported by spark discharge alone. As the technology has matured, attention has shifted to engineering challenges related to microwave transistor and amplifier development, packaging, spark plug design, and plasma control techniques. In this paper we discuss an automotive plasma ignition system which uses a closed-loop mechanism for stabilizing plasma generation in real time, thus improving combustion stability. II. T HE AUTOMOTIVE P LASMA I GNITION S YSTEM In this plasma ignition system, the microwave generator, power amplifier, and control circuitry for each cylinder is in a self-contained module (Figure 2), permanently attached to the engine-head-mounted feed network into which the spark plug and high-voltage ignition coil are plugged. A. ECU and Power Supply The engine control unit (ECU) which manages ignition timing and fuel mixture communicates with each plasma ignition module over a standard vehicle controller area network (CAN bus), sending data about the current engine operating point to the module and monitoring its status. Because the microwave power transistors in the modules require a supply voltage higher than the nominal automotive 12 V, a common power supply generates 28 to 50 VDC which is distributed to all plasma ignition modules. B. Control A microcontroller (MCU) handles communication, housekeeping, and the plasma control algorithms and maps. It contains hardware to generate all module timing signals needed to implement the ignition timing shown in Figure 1 and support fast data acquisition. It monitors various module conditions, including temperature, supply voltage and drain currents, and includes simple bias voltage sources for the microwave power transistors. The MCU contains nonvolatile memory used to store both initial control parameters and updates “learned” during operation to compensate for feed network aging and normal wear in the spark plug. Crankshaft Top Dead Center θ ig (ignition timing) Ignition Trigger Spark ignition occurs at falling edge MW delay = -200 ~ 200 us Microwave Burst of MW pulses, each 0.1 ~ 10 us width Burst width = 0.2 ~ 2 ms Fig. 1. Ignition timing (not to scale). 978-1-4799-8275-2/15/$31.00 ©2015 IEEE +28~50VDC +12V HV COIL/ IGNITER RF ASIC 0~20dB 2.4~2.5GHz MCU TRIGGER LDMOS CAN BUS Feed Network TIMER LDMOS Spark Plug Reference A CAN Re ECU 4x 10−bit A/D Im B To Other Cylinders SERIAL Re Im TIMER Vector Receivers Plasma Ignition Module Fig. 2. Simplified block diagram of automotive plasma ignition system (one cylinder shown). C. Microwave Generation The microwave signal is generated by a fast phase-locked loop (PLL) synthesizer locked to a crystal oscillator, then gated by a high-speed switch to create the burst signal, and amplified to roughly 1 W by a medium-power variable-gain amplifier. Both frequency and power level can be modified by the MCU burst-by-burst to provide optimum plasma conditions for the changing plasma conditions in the engine cylinder. These functions are contained in a low-cost CMOS applicationspecified integrated circuit (ASIC). The signal is further amplified by two stages of laterally diffused MOS (LDMOS) microwave transistors to reach the peak power (250 to 750 W) required to generate the microwave plasma. Matching networks are hybrid microstrip/lumped element (capacitors and inductors) structures to realize the low loss and small size needed for the engine-mounted module. D. Impedance Measurement A key element in the module’s ability to monitor and optimize the plasma is its ability to measure large-signal impedance (not just forward and reflected power) in real time. The incident and reflected voltages at the module output are sampled by a dual directional coupler incorporated into the structure of the multilayer circuit board. Each of these incident and reflected voltage samples is resolved by an I/Q demodulator into a pair of DC components representing the real and imaginary voltage. The two mixers in each demodulator are driven in quadrature by 0° and 90° reference signals generated by the synthesizer. These four DC samples are digitized by a four-channel A/D converter. This has a 30 ns aperture time and a 1 Ms/s sampling rate, which allows it to measure the complex incident and reflected voltages in every microwave pulse in the burst. The demodulator and A/D gains are very stable over temperature, so these measurements are also used to stabilize power level. For the purposes of plasma monitoring, it is adequate to know the measured reflection coefficient, which can be easily computed from incident and reflected voltages A and B as B (1) Γ= . A Obviously, physical calibration of this embedded impedance measurement system is difficult compared to (say) a benchtop network analyzer. Fortunately, absolute accuracy is not critical in this application, and a worst-case analysis of coupler, demodulator, and ADC gain variations shows that it is possible to readily achieve uncalibrated |Γ| errors less than 5%. The only calibration needed is to periodically reestablish a phase reference for Γ, as the electrical delay from the coupler to the end of the spark plug will change over time and temperature. This is easily accomplished by making impedance measurements over the frequency range with no plasma present (e.g. following the exhaust stroke), and using this Γopen data to establish an arbitrary zero-phase reference. Then the corrected reflection coefficient can be calculated as B ΓA = cos(arg(Γopen )) − i sin(arg(Γopen )) . (2) A E. Feed Network and Spark Plug The feed network and spark plug together comprise a modified coaxial quarter-wave transmission line resonator [7], schematically illustrated in Figure 3. It can be shown [8] that the efficiency of the total matching structure is given by π η= Pplasma (1 − |Γ|2 )e− 2Q ≈ , π Pin 1 − |Γ|2 e− Q (3) where Q is the quality factor of the resonator. (3) indicates that both the Q and the match are important for efficient transfer of the input power into the plasma. Since resonant frequency varies with plasma impedance, an iterative process of modelling, prototype construction, and experimental testing HV IN M RF IN 50 Ω Zr Cc ≈ λ /4 Copen Zplasma Fig. 3. Simplified schematic of the feed network and spark plug. 978-1-4799-8275-2/15/$31.00 ©2015 IEEE +j1.0 0 +j0.5 +j2.0 No Plasma −5 +j0.2 +j5.0 5.0 2.0 0.5 0.2 1.0 2.5 GHz 2.5 GHz 0.0 1 MPa 2.5 GHz ∞ 2.4 GHz Return Loss (dB) 2.4 GHz 1 MPA 100 kPA −10 100 kPa −j0.2 −j5.0 2.4 GHz −j0.5 No Plasma −15 −j2.0 −20 2.4 −j1.0 (a) Γ for various pressures. 2.41 2.42 2.43 2.44 2.45 2.46 Frequency (GHz) 2.47 2.48 2.49 2.5 (b) Return loss for various pressures. Fig. 4. Γ measured at the input of the experimental feed network/spark plug during operation into plasma at various gas pressures. was performed to find the location of the 50 Ω feed point and the characteristic impedance and length of the resonator structure that will yield in-band resonant matches with Q > 10 and |Γ| < 0.25 for gas pressures from 0.1 to 1 MPa. III. P LASMA S TABILIZATION According to (3), a spark plug and feed network designed for most efficient microwave power transfer to the plasma will exhibit both a high Q and low |Γ| when driving plasma. However, such a network will also have a resonant frequency that varies with plasma impedance (e.g. Figure 4b). Since the gas pressure, and thus the plasma impedance, varies widely (from 100 kPa to as much as 3 MPa) during an engine cycle [9], good power transfer with a high-Q network cannot be achieved for the entire combustion stroke with a fixed frequency. A. Principle The frequency response of Γ for any specific feed network/spark plug construction is well defined over a range of plasma impedances. For example, the impedance of the network and plug used in the experimental setup is shown in Figure 4a. This known frequency response makes it possible, given a measured plasma impedance, to estimate a new operating frequency which will result in an improved match for the current plasma. Figure 4 also illustrates why a simple scalar measurement of reflected power is insufficient to indicate the direction in which frequency needs to be changed. If the response of the feedback loop is fast compared to the combustion time, this operating frequency can be updated many times during combustion, optimizing the plasma match as the gas pressure and plasma density change. The 1 kW pulsed power amplifier (PA) module is mechanically integrated with a dual directional coupler and impedance measurement module which contains the vector receivers and A/D converters contained in the ASIC in Figure 2. The PA is driven by a controller module which includes an MCU that communicates with the impedance measurement module and four channels of the synthesizer, switch, and variablegain microwave amplifier contained in the ASIC. The PA and controller are powered by an ordinary 32 VDC, 200 W bench power supply (not shown) in parallel with a 13 mF electrolytic capacitor to supply sufficient current to the PA during the microwave burst. Because the average duty cycle of the burst is less than 1% in these experiments, conduction cooling through the test stand provides adequate PA cooling. For safety and ease of measurement, the spark plug is mounted in a constant-volume chamber filled with a (noncombustible) atmospheric gas mixture. Microwave bursts with a nominal pulse power level of 800 W are generated with a burst repetition rate of 10 Hz. Each burst (see Figure 1) contains 100 pulses of 1 µs duration and 2 µs period (i.e. 200 µs total burst length). The plasma is seeded by a spark discharge generated by a standard ignition coil. The microwave burst is started 50 µs after the spark. B. Experimental Setup Figure 5 shows the electronics, feed network, and spark plug used in the experimental setup. This uses development hardware designed and fabricated as the predecessor of the self-contained module used in the vehicle. Fig. 5. Experimental setup (DC power supply and constant-volume chamber not shown). 978-1-4799-8275-2/15/$31.00 ©2015 IEEE D. Experiment The high-voltage spark ignition and microwave bursts were turned on at an initial gas pressure of 100 kPa, and the starting frequency was adjusted for the best match at this pressure (2.46 GHz, for this setup). Then the gas valve was opened enough to allow the pressure to rise to 1 MPa in 25 s. At the same time, logging of all calculated Γ data was started on the MCU. When the pressure reached 1 MPa, data logging was paused, and the gas feed was turned off. The bleed valve was then opened to allow gas pressure to decrease to atmospheric pressure over the course of the next 25 s, while data logging ran again. In total, this yielded approximately 50,000 data points while gas pressure was changing. In the first part of the experiment, the operating frequency was fixed at the starting frequency throughout changes in gas pressure. In the second part, the plasma stabilization script on the MCU was allowed to run while the gas pressure changed. The experiment was repeated ten times to ensure repeatability. E. Results Figure 6 presents histograms of |Γ| collected during one run of the experiment, where Figure 6a shows the distribution of |Γ| with a fixed frequency, and Figure 6b shows |Γ| achieved with the plasma stabilization technique, clearly demonstrating that the technique results in an improved match over changes in gas pressure. (In both cases, the second |Γ| distribution near 0.85 corresponds to microwave pulses generated with no plasma present. These are mostly clustered near the beginning of the bursts, i.e. immediately after the plasma was seeded by the spark.) 6000 6000 5000 5000 4000 4000 Count Incident and reflected voltages are measured in every pulse in every burst, and Γ for each pulse is computed by the MCU after the burst using (2). To find the best frequency, samples with no plasma are discarded, and the remaining samples are averaged and used to estimate a new frequency if |Γ| > 0.25. To do this, the MCU uses a table of Γ curves (i.e. Γ vs. frequency) for a range of values of plasma impedance corresponding to different gas pressures, calculated from the model in Figure 3. The MCU finds the curve which is closest to the measured Γ for the current operating frequency, and then selects the new frequency as the point for which Γ on that curve is lowest. For instance, referring to Figure 4a, if measured Γ ≈ 0.46 −135° at 2.45 GHz, the MCU will select a curve corresponding to gas pressure near 100 kPa, and will select a new operating frequency closer to 2.47 GHz. The next burst, with the new frequency, will then be delivered into a better match. The MCU takes less than 100 µs to execute this algorithm and set the new frequency, making it suitable for burst rates far higher than the highest engine speed. If it were implemented in an ASIC or field-programmable gate array (FPGA) combined with a faster frequency synthesizer, it could adjust for changing gas pressure during individual combustion cycles. Count C. Algorithm 3000 3000 2000 2000 1000 1000 0 0 0.2 0.4 0.6 0.8 1 0 0 0.2 |Γ| 0.4 0.6 0.8 1 |Γ| (a) |Γ|, frequency = 2.46 GHz. (b) |Γ| with frequency control. Fig. 6. Experimental results for plasma stabilization using frequency control. 6a and 6b show the distribution of |Γ| during operation with gas pressure varying from 100 kPa to 1 MPa: in 6a the microwave frequency is fixed at 2.46 GHz, in 6b the frequency control technique previously described is used. IV. C ONCLUSION We have designed, fabricated, and characterized prototype automotive microwave plasma ignition systems, including CTLR-based microwave spark plugs. We have incorporated a low-cost high-speed impedance measurement system that we can use to monitor plasma behavior in real time. We have designed and tested a frequency control technique for optimizing the plasma match during operation, which was shown experimentally to double the amount of power transferred to the plasma over a simulated automobile drive cycle. R EFERENCES [1] K. Linkenheil, H. Ruoß, T. Grau, J. Seidel, and W. Heinrich, “A novel spark-plug for improved ignition in engines with gasoline direct injection (GDI),” Plasma Science, IEEE Transactions on, vol. 33, no. 5, pp. 1696– 1702, 2005. [2] Y. Ikeda, A. Nishiyama, Y. Wachi, and M. Kaneko, “Research and development of microwave plasma combustion engine (part I: Concept of plasma combustion and plasma generation technique),” SAE Technical Paper, Tech. Rep., 2009. [3] Y. Ikeda, A. Nishiyama, H. Katano, M. Kaneko, and H. Jeong, “Research and development of microwave plasma combustion engine (part II: engine performance of plasma combustion engine),” SAE Technical Paper, Tech. Rep., 2009. [4] A. Nishiyama, A. Moon, Y. Ikeda, J. Hayashi, and F. Akamatsu, “Ignition characteristics of methane/air premixed mixture by microwave-enhanced laser-induced breakdown plasma,” Optics express, vol. 21, no. 106, pp. A1094–A1101, 2013. [5] A. Nishiyama and Y. Ikeda, “Improvement of lean limit and fuel consumption using microwave plasma ignition technology,” SAE Technical Paper, Tech. Rep., 2012. [6] A. DeFilippo, S. Saxena, V. Rapp, R. Dibble, J.-Y. Chen, A. Nishiyama, and Y. Ikeda, “Extending the lean stability limits of gasoline using a microwave-assisted spark plug,” SAE Technical Paper, Tech. Rep., 2011. [7] J. von Hagen, Y. Venot, Y. Zhang, and W. Wiesbeck, “Microwavegenerated plasma in air under standard conditions,” Plasma Science, IEEE Transactions on, vol. 29, no. 4, pp. 604–608, 2001. [8] J. Choi, F. Iza, H. Do, J. Lee, and M. Cho, “Microwave-excited atmospheric-pressure microplasmas based on a coaxial transmission line resonator,” Plasma Sources Science and Technology, vol. 18, no. 2, p. 025029, 2009. [9] Y. Ikeda, A. Nishiyama, and M. Kaneko, “Microwave enhanced ignition process for fuel mixture at elevated pressure of 1MPa,” Proceedings of the 47th AIAA Aerospace Sciences Meeting Including the New Horizons Forum and Aerospace Exposition, 2009. 978-1-4799-8275-2/15/$31.00 ©2015 IEEE