The present invention pertains to engines and particularly to fuel control for internal combustion engines. More particularly, the invention pertains to fuel control based on contents of engine exhaust.
The present invention includes fuel control of an engine based on emissions in the exhaust gases of the engine.
Engines often use catalytic converters and oxygen sensors to help control engine emissions. A driver-commanded pedal is typically connected to a throttle that meters air into engine. That is, stepping on the pedal directly opens the throttle to allow more air into the engine. Oxygen sensors are often used to measure the oxygen level of the engine exhaust, and provide feed back to a fuel injector control to maintain the desired air/fuel ratio (AFR), typically close to a stoichiometric air-fuel ratio to achieve stoichiometric combustion. Stoichiometric combustion can allow three-way catalysts to simultaneously remove hydrocarbons, carbon monoxide, and oxides of nitrogen (NOx) in attempt to meet emission requirements for the spark ignition engines.
Compression ignition engines (e.g., diesel engines) have been steadily growing in popularity. Once reserved for the commercial vehicle markets, diesel engines are now making real headway into the car and light truck markets. Partly because of this, federal regulations were passed requiring decreased emissions in diesel engines.
Many diesel engines now employ turbochargers for increased efficiency. In such systems, and unlike most spark ignition engines, the pedal is not directly connected to a throttle that meters air into engine. Instead, a pedal position is used to control the fuel rate provided to the engine by adjusting a fuel “rack”, which allows more or less fuel per fuel pump shot. The air to the engine is typically controlled by the turbocharger, often a variable nozzle turbocharger (VNT) or waste-gate turbocharger.
Traditional diesel engines can suffer from a mismatch between the air and fuel that is provided to the engine, particularly since there is often a time delay between when the operator moves the pedal, i.e., injecting more fuel, and when the turbocharger spins-up to provide the additional air required to produced the desired air-fuel ratio. To shorten this “turbo-lag”, a pedal position sensor (fuel rate sensor) may be added and fed back to the turbocharger controller to increase the natural turbo acceleration, and consequently the air flow to the engine which may for example set the vane positions of a VNT turbocharger.
The pedal position is often used as an input to a static map, the output of which is in turn used as a setpoint in the fuel injector control loop which may compare the engine speed setpoint to the measured engine speed. Stepping on the pedal increases the engine speed setpoint in a manner dictated by the static map. In some cases, the diesel engine contains an air-fuel ratio (AFR) estimator, which is based on input parameters such as fuel injector flow and intake manifold air flow, to estimate when the AFR is low enough to expect smoke to appear in the exhaust, at which point the fuel flow is reduced. The airflow is often managed by the turbocharger, which provides an intake manifold pressure and an intake manifold flow rate for each driving condition.
In diesel engines, there are typically no sensors in the exhaust stream analogous to the oxygen sensors found in spark ignition engines. Thus, control over the combustion is often performed in an “open-loop” manner, which often relies on engine maps to generate set points for the intake manifold parameters that are favorable for acceptable exhaust emissions. As such, engine air-side control is often an important part of overall engine performance and in meeting exhaust emission requirements. In many cases, control of the turbocharger and EGR systems are the primary components in controlling the emission levels of a diesel engine.
Diesel automotive emissions standards today and in the future may be partly stated in terms of particulate matter (soot) and nitrogen oxides (NOx). Direct measurement feedback on the true soot measurement may have significant advantages over an air-fuel ratio (AFR) in the related art. The present system may enable one to read the soot directly rather than using an (unreliable) AFR estimation to infer potential smoke. Particulate matter (PM) and NOx sensor readings may be used for fuel injection control in diesel engines. The NOx and PM may both be regulated emissions for diesel engines. Reduction of both NOx and PM would be favorable. There may be a fundamental tradeoff between NOx and PM such that for most changes made to a diesel engine, reducing the engine-out PM is typically accompanied by an increase in engine-out NOx and vice versa. In
Some fuel injection handles or parameters may have certain impacts on NOx and PM emissions. Examples may include an early start of the injection which may result in good brake specific fuel consumption (bsfc), low PM and high NOx. High rail pressure may result in increased NOx, low PM and slightly improved fuel consumption. A lean air-fuel ratio (AFR), achieved by reducing the total fuel quantity, may result in increased NOx and decreased PM. A rich air-fuel ratio (AFR) achieved by changing the total fuel quantity may result in decreased NOx and increased PM.
An NOx sensor 23, situated in exhaust 14, may provide a signal 25 indicating an amount of NOx sensed in exhaust 14. A PM sensor 24 may be situated in the exhaust 14 and provide a signal 26 indicating an amount of PM sensed in exhaust 14. The controller 22 may process signals 21, 25 and 26 into an output signal 27 to an actuator 28, such as a fuel injector and/or other actuator, of engine 13. Signal 27 may contain information relating to engine 13 control such as timing of fuel provisions, quantities of fuel, multiple injection events, and so forth. Signal 27 may go to an engine control unit 26, which in turn may sense and control various parameters of engine 11 for appropriate operation. Other emissions sensors, such as SOx sensors, may be utilized in the present system 10 for fuel control, emissions control, engine control, and so forth.
Fuel injection systems may be designed to provide injection events, such as the pre-event 35, pilot event 36, main event 37, after event 38 and post event 39, in that order of time, as shown in the graph of injection rate control in
In
The PM sensor 24 may appropriately characterize the PM portion 32 of the curve 11 which typically may be associated for example with a rich combustion or a high exhaust recirculation rate. The NOx sensor 23 may be better suited to characterize the other extreme of the combustion which typically may be associated for example with a lean or hot burn and a low exhaust combustion rate.
In some cases, the controller 22 may be a multivariable model predictive Controller (MPC). The MPC may include a model of the dynamic process of engine operation, and provide predictive control signals to the engine subject to constraints in control variables and measured output variables. The models may be static and/or dynamic, depending on the application. In some cases, the models may produce one or more output signals y(t) from one or more input signals u(t). A dynamic model typically contains a static model plus information about the time response of the system. Thus, a dynamic model is often of higher fidelity than a static model.
In mathematical terms, a linear dynamic model has the form:
y(t)=B0*u(t)+B1*u(t−1)+ . . . +Bn*u(t−n)+A1*y(t−1)+ . . . +Am*y(t−m)
where B0 . . . Bn, and A1 . . . Am are constant matrices. In a dynamic model, y(t) which is the output at time t, may be based on the current input u(t), one or more past inputs u(t−1), . . . , u(t−n), and also on one or more past outputs y(t−1) . . . y(t−m).
A static model may be a special case where the matrices B1= . . . =Bn=0, and A1= . . . =Am=0, which is given by the simpler relationship:
y(t)=B0u(t)
A static model as shown is a simple matrix multiplier. A static model typically has no “memory” of the inputs u(t−1), u(t−2) . . . or outputs y(t−1) . . . and the like. As a result, a static model can be simpler, but may be less powerful in modeling some dynamic system parameters.
For a turbocharged diesel system, the system dynamics can be relatively complicated and several of the interactions may have characteristics known as “non-minimum phase”. This is a dynamic response where the output y(t), when exposed to a step in input u(t), may initially move in one direction, and then turn around and move towards its steady state in the opposite direction. The soot (PM) emission in a diesel engine is just one example. In some cases, these dynamics may be important for optimal operation of the control system. Thus, dynamic models are often used, at least when modeling some control parameters.
In one example, the MPC may include a multivariable model that models the effect of changes in one or more actuators of the engine (e.g., fueling rate, and the like) on each of one or more parameters (e.g., engine speed 19, NOx 26, PM 25), and the multivariable controller may then control the actuators to produce a desired response in the two or more parameters. Likewise, the model may, in some cases, model the effects of simultaneous changes in two or more actuators on each of one or more engine parameters, and the multivariable controller may control the actuators to produce a desired response in each of the one or more parameters.
For example, an illustrative state-space model of a discrete time dynamical system may be represented using equations of the form:
x(t+1)=Ax(t)+Bu(t)
y(t)=Cx(t)
The model predictive algorithm involves solving the problem:
u(k)=arg min {J}
Where the function J is given by,
Subject to Constraints
ymin≦ŷ(t+k|t)≦ymax
umin≦u(t+k)≦umax
x(t|t)=x(t)
{circumflex over (x)}(t+k°1|t)=A{circumflex over (x)}(t+k|t)+Bu(t+k)
ŷ(t+k|t)=C{circumflex over (x)}(t+k|t)
In some examples, this is transformed into a quadratic programming (QP) problem and solved with standard or customized tools.
The variable “y(k)” may contain the sensor measurements (for the turbocharger problem, these include but are not limited to engine speed, NOx emissions, PM emissions, and so forth). The variables ŷ(k+t|t) denote the outputs of the system predicted at time “t+k” when the measurements “y(t)” are available. They may be used in the model predictive controller to choose the sequence of inputs which yields the “best” (according to performance index J) predicted sequence of outputs.
The variables “u(k)” are produced by optimizing J and, in some cases, are used for the actuator set points. For the fuel controller problem these signals 27 may include, but are not limited to, the timing, quantity, multiple injection events, and so forth. The variable “x(k)” is a variable representing an internal state of the dynamical state space model of the system. The variable {circumflex over (x)}(t+k|t) indicates the predicted version of the state variable k discrete time steps into the future and may be used in the model predictive controller to optimize the future values of the system.
The variables ymin and ymax are constraints and may indicate the minimum and maximum values that the system predicted measurements ŷ(k) are permitted to attain. These often correspond to hard limits on the closed-loop behavior in the control system. For example, a hard limit may be placed on the PM emissions such that they are not permitted to exceed a certain number of grams per second at some given time. In some cases, only a minimum ymin or maximum ymax constraint is provided. For example, a maximum PM emission constraint may be provided, while a minimum PM emission constraint may be unnecessary or undesirable.
The variables umin and umax are also constraints, and indicate the minimum and maximum values that the system actuators û(k) are permitted to attain, often corresponding to physical limitations on the actuators. For example, the fuel quantity may have a minimum value and a maximum value corresponding to the maximum fuel rate achievable by the actuator. Like above, in some cases and depending on the circumstances, only a minimum umin or maximum umax constraint may be provided. Also, some or all of the constraints (e.g. ymin, ymax, umin, umax) may vary in time, depending on the current operating conditions. The state and actuator constraints may be provided to the controller 22 via an interface.
The constant matrices P, Q, R are often positive definite matrices used to set a penalty on the optimization of the respective variables. These may be used in practice to “tune” the closed-loop response of the system.
The state observer 41 may receive a number of inputs “y”, a number of control outputs “u”, and a number of internal variables “x”. Illustrative inputs “y” include, for example, the engine speed signal 19, the NOx sensor 23 output 26, and/or the PM sensor 24 output 25. It is contemplated that the inputs “y” may be interrogated constantly, intermittently, or periodically, or at any other time, as desired. Also, these input parameters are only illustrative, and it is contemplated that more or less input signals may be provided, depending on the application. In some cases, the state observer may receive present and/or past values for each of the number of inputs “y”, the number of control outputs “u”, and a number of internal state variables “x”, depending on the application.
The state observer 41 may produce a current set of state variables “x”, which are then provided to the MPC controller 42. The MPC controller 42 may then calculate new control outputs “u”, which are presented to actuators or the like on the engine 13. The control outputs “u” may be updated constantly, intermittently, or periodically, or at any other time, as desired. The engine system 44 may operate using the new control outputs “u”, and produces new inputs “y”.
In one illustrative example, the MPC 22 may be programmed using standard quadratic programming (QP) and/or linear programming (LP) techniques to predict values for the control outputs “u” so that the engine system 44 produces inputs “y” that are at a desired target value, within a desired target range, and/or do not violate any predefined constraints. For example, by knowing the impact of the fuel quantity and timing, on the engine speed, NOx and/or PM emissions, the MPC 22 may predict values for the control outputs 27 fuel quantity and timing so that future values of the engine speed 19, NOx 24 and/or PM 23 emissions are at or remain at a desired target value, within a desired target range, and/or do not violate current constraints.
The MPC 22 may be implemented in the form of online optimization and/or by using equivalent lookup tables computed with a hybrid multi-parametric algorithm. Hybrid multi-parametric algorithms may allow constraints on emission parameters as well as multiple system operating modes to be encoded into a lookup table which can be implemented in an engine control unit (ECU) of an engine. The emission constraints may be time-varying signals which enter the lookup table as additional parameters. Hybrid multi-parametric algorithms are further described by F. Borrelli in “Constrained Optimal Control of Linear and Hybrid Systems”, volume 290 of Lecture Notes in Control and Information Sciences, Springer, 2003, which is incorporated herein by reference.
Alternatively, or in addition, the MPC 22 may include one or more proportional-integral-derivative (PID) control loops, one or more predictive constrained control loops—such as a Smith predictor control loop, one or more multiparametric control loops, one or more multivariable control loops, one or more dynamic matrix control loops, one or more statistical processes control loop, a knowledge based expert system, a neural network, fuzzy logic or any other suitable control mechanism, as desired. Also, the MPC may provide commands and/or set points for lower-level controllers that are used to control the actuators of the engine. In some cases, the lower level controllers may be, for example, single-input-single-output (SISO) controllers such as PID controllers.
The PM sensor 24 may have a spark-plug-like support 62 as shown in
Sensor or probe 24 may have various dimensions. Examples of an electrode 65 length dimension 63 may be between 0.25 and 12 inches. A nominal value of the length 63 may be about 3 to 4 inches. Examples of a thickness or diameter dimension 64 may be between 1/32 inch and ⅜ inch. A nominal thickness may be about ⅛ inch.
An example of the probe may include a standard spark plug housing 62 that has the outside or ground electrode removed and has a 4 to 6 inch metal extension of about ⅛ inch thickness or diameter welded to a center electrode. The sensor 24 may be mounted in the exhaust stream near an exhaust manifold or after a turbocharger, if there is one, of the engine 13. The sensing electrode 65 may be connected to an analog charge amplifier of a processing electronics. The charge transients from the electrode 65 of probe 24 may be directly proportional to the soot (particulate) concentration in the exhaust stream. The extended electrode 65 may be passivated with a very thin non-conducting layer 66 on the surface of the electrode 65 exposed to the exhaust gas of the engine 13. For an illustrative example, a 304 type stainless steel may grow the passivating layer 66 on the probe electrode 65 spontaneously after a few minutes of operation in the exhaust stream at temperatures greater than 400 degrees C. (750 degrees F.). However, a passivating layer 66 of cerium oxide may instead be grown on the probe electrode 65 situated in the exhaust, by adding an organometallic cerium compound (about 100 PPM) to the fuel for the engine 13.
Other approaches of passivating the probe or electrode 65 with a layer 66 may include sputter depositing refractory ceramic materials or growing oxide layers in controlled environments. Again, the purpose of growing or depositing the passivating layer 66 on electrode 65 situated in the exhaust is to prevent shorts between the electrode and the base of the spark-plug like holder 62 due to PM buildups, so that sensor or probe 24 may retain its image charge monitoring activity of the exhaust stream. If the electrode 65 did not have the passivating layer 66 on it, probe 24 may fail after a brief operating period because of an electrical shorting of the electrode 65 to the support base 62 of the sensor due to a build-up of soot or PM on the electrode.
In summary, the controller may have one or more look-up tables (e.g., incorporating a multi-parametric hybrid algorithm), time-varying emission control restraints, proportional-integral-derivative (ND) control loops, predictive constrained control loops (e.g., including a Smith predictor), multi-parametric control loops, model-based predictive control loops, dynamic matrix control loops, statistical processes control loops, knowledge-based expert systems, neural networks, and/or fuzzy logic schemes.
In the present specification, some of the matter may be of a hypothetical or prophetic nature although stated in another manner or tense.
Although the invention has been described with respect to at least one illustrative example, many variations and modifications will become apparent to those skilled in the art upon reading the present specification. It is therefore the intention that the appended claims be interpreted as broadly as possible in view of the prior art to include all such variations and modifications.
This application is a continuation of U.S. application Ser. No. 12/973,704, filed Dec. 20, 2010, entitled, “ENGINE CONTROLLER”, which is a continuation of U.S. application Ser. No. 12/144,445 filed Jun. 23, 2008, entitled, “EMISSIONS SENSORS FOR FUEL CONTROL IN ENGINES”, now U.S. Pat. No. 7,878,178, which is a continuation of U.S. application Ser. No. 11/206,404 filed Aug. 18, 2005, entitled, “EMISSIONS SENSORS FOR FUEL CONTROL IN ENGINES”, now U.S. Pat. No. 7,389,773.
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