ࡱ>   CBQu@ sbjbj CiN:x%x%x%8%'j~( >5"`5`5`5;>;>;>`jbjbjbjbjbjbj$lRnj?=|;>??j`5`5_jLLL?`5`5`j_l:L?`jL.LMcJe`5( x%Ad hTj0jd6uoDE*uo,euoe$;>Z>@L>4 ?;>;>;>jj!x%nLdx%RADAR RANGE EQUATION INTRODUCTION One of the simpler equations of radar theory is the radar range equation. Although it is one of the simpler equations, ironically, it is an equation that few radar analysts understand and many radar analysts misuse. The problem lies not with the equation itself but with the various terms that make-up the equation. It is my belief that if one really understands the radar range equation one will have a very solid foundation in the fundamentals of radar theory. Because of the difficulties associated with using and understanding the radar range equation we will devote considerable class time to it and to the things it impacts, like detection theory, matched filters and the ambiguity function. One form of the basic radar range equation is  EMBED Equation.DSMT4  (1) where  EMBED Equation.DSMT4  is termed the signal-to-noise ratio and has the units of watts/watt, or w/w.  EMBED Equation.DSMT4  is the signal power at some point in the radar receiver usually at the output of the matched filter or the signal processor. It has the units of watts (w).  EMBED Equation.DSMT4  is the noise power at the same point that  EMBED Equation.DSMT4  is specified and has the units of watts.  EMBED Equation.DSMT4  is termed the peak transmit power and is the average power when the radar is transmitting a signal.  EMBED Equation.DSMT4  can be specified at the output of the transmitter or at some other point like the output of the antenna feed. It has the units of watts  EMBED Equation.DSMT4  is the power gain of the transmit antenna and has the units of w/w.  EMBED Equation.DSMT4  is the power gain of the receive antenna and has the units of w/w. Usually,  EMBED Equation.DSMT4  for monostatic radars.  EMBED Equation.DSMT4  is the radar wavelength (see (21) of the Radar Basics section) and had the units of meters (m).  EMBED Equation.DSMT4  is the target radar cross-section or RCS and has the units of square meters or m2.  EMBED Equation.DSMT4  is the range from the radar to the target and has the units of meters.  EMBED Equation.DSMT4  is Boltzmans constant and is equal to  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  denotes room temperature in Kelvins  EMBED Equation.DSMT4 . We take  EMBED Equation.DSMT4  and usually use the approximation  EMBED Equation.DSMT4 .  EMBED Equation.DSMT4  is the effective noise bandwidth of the radar and has the units of Hz. I emphasized the word effective because this point is extremely important and seldom understood by radar analysts.  EMBED Equation.DSMT4  is the radar noise figure and is dimensionless, or has the units of w/w.  EMBED Equation.DSMT4  is a term included to account for all losses that must be considered when using the radar range equation. It accounts for losses that apply to the signal and not the noise.  EMBED Equation.DSMT4  has the units of w/w.  EMBED Equation.DSMT4  accounts for a multitude of factors that degrade radar performance. These factors include those related to the radar itself, the environment in which the radar operates, the radar operators and, often, the ignorance of the radar analyst. We will spend the next several pages deriving the radar range equation and attempting to carefully explain its various terms and their origins. In the process we will present other forms of the radar range equation that are used in different applications. We will start by deriving  EMBED Equation.DSMT4 , or the signal power component and follow this by a derivation  EMBED Equation.DSMT4 , or the noise component. DERIVATION OF PS We will start at the transmitter output and go through the waveguide and antenna and out into space, see Figure 1. For now, we assume that the radar is in free space. We can account for the effects of the atmosphere at a later date. We assume that the transmitter generates a single, rectangular pulse (a standard assumption) at some carrier frequency,  EMBED Equation.DSMT4 . A sketch of the pulse (the terminology we use) is contained in Figure 2. The average power in the signal over the duration of the pulse is termed the peak transmit power and is denoted as  EMBED Equation.DSMT4 . The reason we term this power the peak transmit power is that we will later want to consider the transmit power averaged over many pulses.  SHAPE \* MERGEFORMAT   SHAPE \* MERGEFORMAT  The waveguide of Figure 1 carries the signal from the transmitter to the antenna feed. The only feature of the waveguide that is of interest in the radar range equation is the fact that it is a lossy device that attenuates the signal. Although we only refer to the waveguide here, in a practical radar there are several devices between the transmitter and antenna feed. We lump all of these into a conceptual waveguide. Since the waveguide is a lossy device we characterize it in terms of its loss which we denote as  EMBED Equation.DSMT4  and term transmit loss. Since  EMBED Equation.DSMT4  is a loss it is greater than unity. With this, the power at the feed is  EMBED Equation.DSMT4  (2) and is termed the radiated power. We assume that the feed and the antenna are ideal and thus introduce no additional losses to the radiated power. In actuality, the antenna assembly (antenna and feed) will have losses associated with it. In some instances, the losses are incorporated in  EMBED Equation.DSMT4  and in other cases they are incorporated in the antenna gain, which will be discussed shortly. When using the radar range equation, one must be sure that the antenna losses are accounted for in one place or the other. Because of the above assumption, the power radiated into space is  EMBED Equation.DSMT4 . The purpose of the radar antenna is to concentrate or focus the radiated power in a small angular sector of space. In this fashion, the radar antenna works much as the reflector in a flashlight. As with a flashlight, a radar antenna doesnt perfectly focus the beam. However, for now we will assume it does. Later, we will account for the fact that the focusing isnt perfect by a scaling term. With the above, we assume that all of the radiated power is concentrated in an area,  EMBED Equation.DSMT4 , as indicated in Figure 3. Therefore, the power density over  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4 . (3) To carry (3) to the next step we need an equation for  EMBED Equation.DSMT4 . Finding the area of the ellipse of Figure 3 is not easy. To get around this problem we find the area of the rectangle that contains the elliptical beam of Figure 3. We will then include a scaling factor to account for the fact that the area of the rectangle is greater than the area of the ellipse. This scaling factor will also account for losses in the feed and antenna.  SHAPE \* MERGEFORMAT  The length of the two sides of a rectangle that contains the ellipse of Figure 3 are  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4 , and the area of the rectangle is  EMBED Equation.DSMT4 . (4) From this we write  EMBED Equation.DSMT4  as  EMBED Equation.DSMT4  (5) where  EMBED Equation.DSMT4  is the aforementioned scaling factor. If we substitute (5) into (3) we get  EMBED Equation.DSMT4 . (6) At this point we define a term,  EMBED Equation.DSMT4 , that we call the transmit antenna gain as  EMBED Equation.DSMT4  (7) and use it to rewrite (6) as  EMBED Equation.DSMT4 . (8) We now want to discuss a quantity termed effective radiated power. To do so we ask the question: What power would we need at the feed of an isotropic radiator to get a power density of  EMBED Equation.DSMT4  at all points on a sphere of radius  EMBED Equation.DSMT4 ? An isotropic radiator is an antenna that does not focus energy. We can think of it as a point source radiator. We note that an isotropic radiator cannot exist in the real world. However, it is a mathematical and conceptual concept that we often use in radar theory. If we denote the effective radiated power as  EMBED Equation.DSMT4  and realize that the surface area of a sphere of radius  EMBED Equation.DSMT4  is  EMBED Equation.DSMT4  we can write the power density on the surface of the sphere as  EMBED Equation.DSMT4 . (9) If we equate (8) and (9) we obtain  EMBED Equation.DSMT4  (10) as the effective radiated power, or ERP. Many radar analysts think that the power at the output of a radar antenna is the ERP. IT IS NOT. The power at the output of the antenna is  EMBED Equation.DSMT4 . All the antenna does if focus this power over a relatively small angular sector. Another note is that the development above makes the tacit assumption that the antenna is pointed exactly at the target. If the antenna is not pointed at the target,  EMBED Equation.DSMT4  must be modified to account for this. We do this by means of an antenna pattern which is a function that gives the value of  EMBED Equation.DSMT4  at all possible angles of the target relative to where the antenna is pointing. We next want to address the factor  EMBED Equation.DSMT4  in (7).  EMBED Equation.DSMT4  accounts for the properties of the antenna. Specifically: It accounts for the fact that the beam area is an ellipse rather than a rectangle. It accounts for the fact that not all of the power is concentrated in the antenna beam. Some of it will spill out of the beam into what we term the antenna sidelobes. It accounts for the fact that the antenna causes ohmic power losses. It has been my experience that a good value for  EMBED Equation.DSMT4  is 1.65. With this we can write the antenna gain as  EMBED Equation.DSMT4 . (11) In (11) the quantities  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  are termed the antenna beamwidths and have the units of radians. In many applications,  EMBED Equation.DSMT4  and  EMBED Equation.DSMT4  are specified in degrees. In this case we write the gain as  EMBED Equation.DSMT4  (12) where the two beamwidths in the denominator are in degrees. To visualize the concept of beamwidth we consider Figure 4 which is a plot of  EMBED Equation.DSMT4  vs.  EMBED Equation.DSMT4  for  EMBED Equation.DSMT4 . The expression  EMBED Equation.DSMT4  is a means of saying that the antenna gain is a function of where the target is located relative to where the antenna is pointing. With some thought, you will realize that two angles are needed to specify any point on the sphere discussed earlier. The unit of measure on the vertical axis is decibels, or dB, and is the common unit of measure for  EMBED Equation.DSMT4  in radar applications. We define the beamwidth of an antenna as the distance between the 3-dB points of Figure 4. The 3-dB points are the angles where  EMBED Equation.DSMT4  is 3 dB below its maximum value. As a side note, the maximum value of  EMBED Equation.DSMT4  is the antenna gain, or  EMBED Equation.DSMT4 . With this we find that the antenna represented in Figure 4 has a beamwidth of 2 degrees in the  EMBED Equation.DSMT4  direction. We might call this  EMBED Equation.DSMT4 . Suppose we were to plot  EMBED Equation.DSMT4  vs.  EMBED Equation.DSMT4  for  EMBED Equation.DSMT4  and find distance between the 3-dB points was 2.5 degrees. We would then say that the beamwidth was 2.5 degrees in the  EMBED Equation.DSMT4  direction. We would then call this  EMBED Equation.DSMT4 . We would compute the antenna gain as  EMBED Equation.DSMT4 . (13)  SHAPE \* MERGEFORMAT  A TANGENT TO DISCUSS dB In the above paragraph we introduced the concept of dB. We want to digress to discuss this further. The standard use of dB that comes from control and signal processing theory relates to the gain or loss of a device. If we have a device wherein the power into the device is  EMBED Equation.DSMT4  (in watts) and the power out of the device is  EMBED Equation.DSMT4 . We say that the gain of the device, in dB is  EMBED Equation.DSMT4 . (14) If we were to relate input and output voltages or current, the gain through the device would be  EMBED Equation.DSMT4 . (15) It should be noted that a tacit assumption of (15) is that the input and output impedances of the device are the same. We can write the loss through the device, in dB, as  EMBED Equation.DSMT4 . (16) It should be obvious that  EMBED Equation.DSMT4 . When working with the radar range equation we often have need to express the various parameters in their dB equivalents. Specifically, we often wish to express the power in the units of dB. To do so, we discuss the power relative to a power of 1 watt. Since we are referencing the power to 1 watt we use the units of dBw. Specifically we write  EMBED Equation.DSMT4 . (17) We also often use the term dBm or dB relative to a milliwatt (or mw). The equation for it would be  EMBED Equation.DSMT4 . (18) We also want to express area measures and distance measures in their dB equivalents. The units for area would be dBsm, or dB relative to a square meter, and the units for distance would be dBm, or dB relative to a meter (note the potential for confusion in the double use of dBm). The appropriate equations are  EMBED Equation.DSMT4  (19) for area and  EMBED Equation.DSMT4  (20) for length. As a caution, be careful to properly combine units of measure in dB. For example, it would likely be incorrect to use dBKm (dB relative to a kilometer) and dBm in the same equation. As with standard dimensional analysis, the units in dB must be consistent. BACK TO THE DERIVATION OF PS Now back to our derivation. Thus far we have an equation for  EMBED Equation.DSMT4 , the power density in the location of the target. As the electromagnetic wave passes by the target, some of the power in it is captured by the target and re-radiated back toward the radar. The process of capturing and re-radiating the power is very complicated and the subject of much research. We will discuss it further shortly. For now we simplify the process by using the concept of radar cross-section or RCS. We note that  EMBED Equation.DSMT4  has the units of w/m2. Therefore, if we were to multiply  EMBED Equation.DSMT4  by an area we would convert it to a power. This is what we do with RCS, which we denote by  EMBED Equation.DSMT4  and ascribe the units of m2. With this we say that the effective radiated power of the target is  EMBED Equation.DSMT4 . (21) We term  EMBED Equation.DSMT4  an effective radiated power because we assume it is radiated uniformly in all directions. That is, we represent the target as an isotropic radiator. In fact, the target is much like an antenna and radiates the power with different amplitudes in different directions. Again, this process is very complicated and beyond the scope of this course. To get an ideal of the variation of  EMBED Equation.DSMT4  refer to Figure 2.15 of the text. It will be noted from this figure that  EMBED Equation.DSMT4  can vary by about 25 dB depending upon the orientation of the aircraft relative to the radar. Given the above assumption that the power radiated by the target is  EMBED Equation.DSMT4  and that it acts as an isotropic radiator, the power density at the radar is  EMBED Equation.DSMT4 . (22) Or, substituting (8) into (21) and the result into (22),  EMBED Equation.DSMT4 . (23) As the electromagnetic wave from the target passes the radar, the radar antenna captures part of it and sends it to the radar receiver. If we follow the logic we used for the target, we can say that the power at the output of the antenna feed is  EMBED Equation.DSMT4  (24) where  EMBED Equation.DSMT4  is the effective area of the antenna; it is an area measure that describes the ability of the antenna to capture the returned electromagnetic energy and convert it into usable power. A more common term for  EMBED Equation.DSMT4  is effective aperture of the antenna. According to the dictionary, aperture means opening or orifice. Thus, in this context, we can think of the antenna as an orifice that funnels energy into the radar. It turns out that the effective aperture is related to the physical area of the antenna. That is  EMBED Equation.DSMT4  (25) where  EMBED Equation.DSMT4  is the area of the antenna projected onto a plane placed directly in front of the antenna. We make this clarification of area because we dont want to confuse it with the actual surface area of the antenna, which is often a paraboloid. If we substitute (23) into (24) we get  EMBED Equation.DSMT4 . (26) It turns out that this equation is not usually very easy to use because of the  EMBED Equation.DSMT4  term. A more convenient method of characterizing the antenna would be through the use of its gain, as we did on transmit. According to antenna theory we can relate antenna gain to effective aperture by the equation  EMBED Equation.DSMT4 . (27) If we substitute (27) into (26) we get  EMBED Equation.DSMT4 . (28) As a final step in this part of the development, we need to account for losses that we have ignored thus far. In fact, we will discuss losses in more detail later. For now we comment that they would include the losses associated with propagation through the atmosphere. They would also include any losses that we want to associate with the receiver, signal processor, displays, human operator, etc. For now we will lump all of these losses with  EMBED Equation.DSMT4  and denote them by  EMBED Equation.DSMT4 . With this we say that the signal power in the radar is given by  EMBED Equation.DSMT4  (29) which is  EMBED Equation.DSMT4  with the additional losses added in. In the above paragraph we said that  EMBED Equation.DSMT4  is the signal power in the radar. However, we didnt say where in the radar. We will save this discussion until later. For now, we want to turn our attention to the noise term,  EMBED Equation.DSMT4 . DERIVATION OF PN All radars, as with all electronic equipment, must operate in the presence of noise. In electronic devices the main source of noise is termed thermal noise and is due to agitation of electrons caused by heat. The heat can be caused by the environment (the sun, the earth, the room, humans, etc.) and by the electronic equipment itself. In most radars the predominant source of heat is the electronic equipment. Eventually, we want to characterize noise in terms of its power at some point in the receiver. However, to derive this power, and provide a means of characterizing the effects of the receiver electronics, we will use the approach commonly used in radar and communication theory. With this approach we start by assuming that the noise in the radar, before we need to represent it as power, is white. Because of this, we start by characterizing the noise in terms of its power spectral density, or energy, which are the same in this context. (We cant use power because white noise has infinite power.) We define the noise power spectral density in the radar by the equation  EMBED Equation.DSMT4  (30) where  EMBED Equation.DSMT4  is Boltzmans constant.  EMBED Equation.DSMT4  is the effective noise temperature of the radar in degrees Kelvin (K). It turns out that  EMBED Equation.DSMT4  is not an actual temperature. Rather, it is a temperature quantity that we use to compute the proper noise power spectral density in the radar. Although this may be confusing at present (it says that we need to know  EMBED Equation.DSMT4  to compute  EMBED Equation.DSMT4  which we need to compute  EMBED Equation.DSMT4 !), it will hopefully become clearer when we undertake a more detailed discussion of noise. As an alternate formulation we also write  EMBED Equation.DSMT4  (31) where  EMBED Equation.DSMT4  is termed the noise figure of the radar and  EMBED Equation.DSMT4  is a reference temperature normally referred to as room temperature. In fact,  EMBED Equation.DSMT4  or 16.84 C (0 C = 273.16 K) or about 62 F which, by some standards, is room temperature. With the above we get  EMBED Equation.DSMT4 . (32) It is interesting to note that  EMBED Equation.DSMT4 , which makes one think that the value of  EMBED Equation.DSMT4  was chosen to make  EMBED Equation.DSMT4  a nice number and not because it is room temperature. Since  EMBED Equation.DSMT4  has the units of w/Hz, we need to multiply it by a frequency term to convert it to a power. In fact, we use this to write the noise power in the radar as  EMBED Equation.DSMT4  (33) where we term  EMBED Equation.DSMT4  the effective noise bandwidth of the radar. We want to emphasize the term effective. In fact,  EMBED Equation.DSMT4  may not be the actual bandwidth of any component of the radar. It turns out that if the radar transmits a single, rectangular pulse (as in Figure 1), and if the receiver employs a filter that is matched to the transmit pulse, and we are trying to represent the power at the output of this matched filter then, in terms of the radar range equation,  EMBED Equation.DSMT4  is the bandwidth of the matched filter. It will be left as a homework problem to determine if  EMBED Equation.DSMT4 is the 3-dB bandwidth of the matched filter. It will be noted that I placed a lot of caveats on our ability to tie  EMBED Equation.DSMT4  to a specific bandwidth. I did this to emphasize that we must be very careful in how we define the noise in a radar. A very common mistake in the use of the radar range equation is to use the transmit waveform bandwidth for  EMBED Equation.DSMT4 . For modern, pulse-compression radars this is incorrect! If we combine (33) and (29) with the relation  EMBED Equation.DSMT4  we get (1) or  EMBED Equation.DSMT4  (34) What we have not done in (1) and (34) is state where in the radar we are characterizing the SNR. We will do this after we discuss some other topics. For now, we want to develop an alternate formulation for SNR which, with one relation, will take the same form as (1) and (34). AN ENERGY APPROACH TO SNR In this approach to SNR we define the SNR as the ratio of the signal energy to the noise energy (which, you will recall, is the power spectral density). Recall that (29) is the signal power in the radar (again, we wont say where yet). We further assume that the shape of the originally transmitted pulse is preserved. This means that at the point we measure the signal it has a power (peak power) of  EMBED Equation.DSMT4  for a duration of  EMBED Equation.DSMT4 , the pulse width, and zero at all other times. This means that the energy in the signal is  EMBED Equation.DSMT4 . (35) The energy in the noise is given by (32) and is  EMBED Equation.DSMT4 . (36) With this we determine that the SNR is  EMBED Equation.DSMT4 . (37) We note that (34) and (37) are the same equation if we let  EMBED Equation.DSMT4 . (38) In fact, (38) provides us with the definition of effective noise bandwidth as the reciprocal of the transmitted pulse width. EXAMPLE At this point it will be instructive to consider a couple of examples. For the examples we consider a monostatic radar with the parameters indicated in Table 1. Table 1 Radar Parameters RADAR PARAMETERVALUEPeak Transmit Power @ Power Tube,  EMBED Equation.DSMT4 1 MwTransmit Losses,  EMBED Equation.DSMT4 2 dBPulse Width,  EMBED Equation.DSMT4 0.4 sAntenna Gain,  EMBED Equation.DSMT4 38 dBOperating Frequency,  EMBED Equation.DSMT4 8 GHzReceive Losses,  EMBED Equation.DSMT4 3 dBNoise Figure  EMBED Equation.DSMT4 8 dBOther Losses,  EMBED Equation.DSMT4 2 dB For the first example we wish to compute the SNR on a 6-dBsm target at a range of 60 Km. To perform the computation we need to find the parameters in the radar range equation ((34) or (37)) and be sure that they are in consistent units. Most of the parameters are in Table 1, or can be derived from the parameters of Table 1. The two remaining parameters are the target range and the target RCS, which are given above. The parameters that we will need to compute are the wavelength,  EMBED Equation.DSMT4  and the total losses. If we use (34), which we will, we also need to compute the effective noise bandwidth,  EMBED Equation.DSMT4 . The appropriate parameters are given in Table 2 in dB units and MKS units. Table 2 Radar Range Equation Parameters RADAR RANGE EQUATION PARAMETERVALUE (MKS)VALUE (dB) EMBED Equation.DSMT4 106 w60 dBw EMBED Equation.DSMT4 6309.6 w/w38 dB EMBED Equation.DSMT4 6309.6 w/w38 dB EMBED Equation.DSMT4 0.0375 m-14.26 dB(m) EMBED Equation.DSMT4 3.98 m26 dBsm EMBED Equation.DSMT4 60103 m47.78 dB(m) EMBED Equation.DSMT4 410-21 w-s-204 dB(w-s) EMBED Equation.DSMT4 2.5106 Hz64 dB(Hz) EMBED Equation.DSMT4 6.31 w/w8 dB EMBED Equation.DSMT4 5.01 w/w7 dB If we substitute the MKS values from Table 2 into (34) we get  EMBED Equation.DSMT4  (39) As a double check, we compute (34) using the dB values. This gives  EMBED Equation.DSMT4  (40) where all of the quantities are the dB units from Table 2. Substituting yields  EMBED Equation.DSMT4  (41) which agrees with (39) (except for the last digit of the MKS value). One of the important uses of the radar range equation is in the determination of detection range, or the maximum range at which a target has a high probability of being detected by the radar. The criterion for detecting a target is that the SNR be above some threshold value. If we consider the above radar range equations, we note that SNR varies inversely with the fourth power of range. This means that if the SNR is a certain value at a given range, it will be greater than that value at shorter ranges. The upshot of this discussion is that we define the detection range as the range at which we achieve a certain SNR. In order to find detection range, we need to solve the radar range equation for  EMBED Equation.DSMT4 . Doing so by using (34) as the starting point yields  EMBED Equation.DSMT4 . (42) As an example, suppose we want the range at which the SNR on a 6-dBsm target is 13 dB. Using the Table 2 values in (42) yields  EMBED Equation.DSMT4  (43)  The concept of 3-dB points should be familiar from control and signal processing theory in that it is the standard measure used to characterize bandwidth.  The value of 13 dB is a standard detection threshold. Later, we will show that a SNR threshold of 13 dB yields a detection probability of 0.5 on an aircraft type of target.     PAGE  PAGE 1 2005 M. C. 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