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<br />- <br /> <br />OUTER SPACE <br /> <br />+105 -342 +2r <br /> <br />--'-II <br /> <br />Solar <br /> <br />Infrared <br /> <br /> <br />A +68 -237 = -169 <br />T <br />t.4 <br />0 <br />S <br />P =0 <br />H <br />E <br />R <br />E +390 -327 +90 +16 = +169 <br /> L 5 <br /> e <br /> a n <br /> 1 t s <br /> Solar Infrared e I <br />~U b <br />n Heat I <br />t e <br /> +169 -390 +327 -90 -16 =0 <br /> <br /> <br />EARTli - OCEAN SYST'E),C <br /> <br />Figure 4. - Disposition of solar energy reaching the top <br />of the atmosphere (based on Ramanathan et <br />al. 1989). Amounts shown are in watts per <br />square meter and are to be interpreted as <br />yearly averages over the entire earth. <br /> <br />effect. The effective IR temperature of 255 oK suggests <br />that IR sensors in space respond, on average, to IR emitted <br />from the middle troposphere, say around the 4()()-mb level. <br /> <br />Many studies of possible climate change have dealt <br />with the impacts of a doubled-C~ world. Barring changes <br />in cloudiness, a doubling of the concentration to 600 ppm <br />would have a negligible effect on the atmosphere's ability <br />to absorb solar radiation, but would make it a more <br />efficient absorber and radiator ofIR. Ramanathan (1981) <br />calculated that the increase in IR emissivity of the <br />atmosphere by itself would increase the downward flux of <br />IR energy at the earth's surface by 1.2 W m-l, even if the <br />temperature structure of the atmosphere remained as at <br />present (fig. 5). However, the troposphere would warm up <br />because it would absorb more of the outgoing IR from the <br />surface, and this effect would increase the downward flux <br />at the surface by another 2.3 W m'l, so the total effect of <br />CO2 doubling would amount to 3.5 W m-2. The warmer <br />surface would result in additional evaporation from <br />the ocean. As water vapor is itself a greenhouse gas, the <br />troposphere would be warmed still further by absorption of <br />IR by water vapor, as well as by the release of latent heat <br />when the additional water vapor precipitated. Ramanathan <br />calculated this positive feedback effect at 12 W m-2, <br />bringing the total impact of doubling CO2 to 15.5 W m-2 <br />(fig. 5). Without the effects of the anticipated associated <br />increase in water vapor, the impact of doubling the <br />atmospheric CO2 concentration would be so small that it <br />would be very difficult to detect. <br /> <br />The feedback factor for the effect of the increase in <br />water vapor in this case can be calculated as 15.5/3.5, or <br /> <br /> <br />CO:JDIRECT TROPOSPHeRIC <br />HEATlNG.....J lit m -I <br /> <br />CD <br /> <br />tJR(C01)....../2... m -2 <br /> <br /> <br />Figure 5. - <br /> <br />Schematic illustration of the <br />ocean-atmosphere feedback processes by <br />which CO2 increase warms the surface of the <br />earth. All of the numbers correspond to <br />hemispherically averaged conditions and <br />apply to a doubling of CO2 (after <br />Ramanathan 1981, courtesy of the American <br />Meteorological Society). <br /> <br />4.4. [Some previous authors have used different <br />definitions of feedback factors.] As defined and calculated <br />here, a feedback factor greater than 1 signifies positive <br />feedback and a feedback factor less than 1 signifies <br />negative feedback. <br /> <br />The 15.5 W m-2 calculated by Ramanathan (1981) as <br />the total radiative impact of doubling CO2 equals about 5 <br />percent of the mean flux of solar radiation at the top of the <br />atmosphere, so one would anticipate a substantial impact on <br />the earth's climate. One crude way to estimate the impact <br />of doubled CO2 on the temperature at the surface is to <br />apply the Stefan-Boltzmann equation with the outgoing IR <br />increased from 237 to 252.5 W m'2 in line with <br />Ramanathan's calculations. The result is about: 259 OK, <br />which suggests that global warming under doubled CO2 <br />conditions might amount to about 4 DC. It is surprising <br />how well the 4 DC rise estimated by this simple method <br />and the 5 to 6 oC calculated by Arrhenius in 1896 (!) agree <br />with the results obtained by more complex models. <br />[Arrhenius assumed that the relative humidity would stay <br />the same as the earth warmed, and so caught the extremely <br />important feedback due to increased absolute humidity.] <br /> <br />Of course, global warming will not affect the <br />outgoing IR unless the earth's albedo is changed; an <br />observer in space would still record 237 W m-l of outgoing <br />IR. The surface and lower atmosphere would be warmer <br />than at present, but the IR sensors in space would be <br />responding, on average, to higher layers of the atmosphere, <br />leaving the outgoing IR the same. The highest levels of <br />the atmosphere would actually cool, as the thickened <br />blanket of CO2 and water vapor in the troposphere would <br />absorb some of the IR that presently reaches them from the <br />surface and the lower atmosphere. <br /> <br />4. ANALOGS OF GLOBAL WARMING <br /> <br />Numerous scientists have examined climatological <br />records and paleoclimatic data for clues to possible climate <br />changes due to enhanced concentrations of greenhouse <br />gases. According to Gleick's (1989) review, ". . . the <br />Holocene optimum (about 6000 to 5000 years B.P.) is <br />considered an analogue for a I DC warming; the last <br />interglacial (about 125,000 years B.P.) is considered an <br /> <br />111 <br />