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Oceanic reservoirs phosphorus

The problem is to calculate the steady-state concentration of dissolved phosphate in the five oceanic reservoirs, assuming that 95 percent of all the phosphate carried into each surface reservoir is consumed by plankton and carried downward in particulate form into the underlying deep reservoir (Figure 3-2). The remaining 5 percent of the incoming phosphate is carried out of the surface reservoir still in solution. Nearly all of the phosphorus carried into the deep sea in particles is restored to dissolved form by consumer organisms. A small fraction—equal to 1 percent of the original flux of dissolved phosphate into the surface reservoir—escapes dissolution and is removed from the ocean into seafloor sediments. This permanent removal of phosphorus is balanced by a flux of dissolved phosphate in river water, with a concentration of 10 3 mole P/m3. [Pg.18]

For radiocarbon, the standard ratio s is provided by the preindustrial atmosphere, for which 8 = 0. Cosmic rays interacting with atmospheric nitrogen were the main source of preindustrial radiocarbon. In the steady state, this source drsource is just large enough to generate an atmospheric delta value equal to zero. The source appears in equation 9 for atmospheric radiocarbon. Its value, specified in subroutine SPECS, I adjust to yield a steady-state atmospheric delta value of 0. The source balances the decay of radiocarbon in the atmosphere and in all of the oceanic reservoirs. Because radiocarbon has an overall source and sink—unlike the phosphorus, total carbon, 13C, and alkalinity in this simulation—the steady-state values of radiocarbon do not depend on the initial values. [Pg.80]

Estimates for the partitioning of the oceanic reservoir between dissolved inorganic phosphorus and particulate phosphorus are given in references b and d as follows (2,581-2,600) X 10 mol dissolved inorganic phosphoms (b, d) and (20-21) X 10 mol particulate phosphorus (d, b). [Pg.4449]

Phosphorus is transferred from the continental to the oceanic reservoir primarily by rivers ( 24)- Deposition... [Pg.569]

Unlike other biogeochemical elements, phosphorus does not have a significant atmospheric reservoir. Thus, while some amount of phosphorus is occasionally dissolved in rain, this does not represent an important link in the phosphorus cycle. River runoff is the primary means of transport between the land surface and oceans, and unlike the other elements discussed. [Pg.127]

To begin the discussion, we will present briefly a view of the modern carbon cycle, with emphasis on processes, fluxes, reservoirs, and the "CO2 problem". In Chapter 4 we introduced this "problem" here it is developed further. We will then investigate the rock cycle and the sedimentary cycles of those elements most intimately involved with carbon. Weathering processes and source minerals, basalt-seawater reactions, and present-day sinks and oceanic balances of Ca, Mg, and C will be emphasized. The modern cycles of organic carbon, phosphorus, nitrogen, sulfur, and strontium are presented, and in Chapter 10 linked to those of Ca, Mg, and inorganic C. In conclusion in Chapter 10, aspects of the historical geochemistry of the carbon cycle are discussed, and tied to the evolution of Earth s surface environment. [Pg.447]

There are 5 major reservoirs in the Earth system atmosphere, biosphere (vegetation, animals), soils, hydrosphere (oceans, lakes, rivers, groundwater), and the lithosphere (Earth crust). Elemental cycles of carbon, oxygen, nitrogen, sulfur, phosphorus, and other elements interact with the different reservoirs of the Earth system. The carbon cycle has important aspects in tropical forests due to the large amount of carbon stored in the tropical forests and the high rate of tropical deforestation 0acob 1999)-... [Pg.42]

As noted in Table 2, between 40% and 75% of phosphorus buried in continental margin sediments is potentially reactive, and 90% to 100% of phosphorus buried in abyssal sediments is potentially reactive. The reactive-P fraction of the total sedimentary P-reservoir represents that which may have passed through the dissolved state in oceanic waters, and thus represents a true P-sink from the ocean. The minimum reactive-P burial flux was calculated as the sum of 0.4(sFcs) + 0.9 (sFas) the maximum reactive-P burial flux was calculated as the sum of 0.75(sFcs) + l(sFas). Both the flux estimates and the percent reactive-P estimates have associated with them large uncertainties. Residence time estimates are calculated as the oceanic phosphorus inventory (reservoirs 4 and 5 (Table 1) = 3 X 10 moles P) divided by the minimum and maximum input and removal fluxes. [Pg.4453]


See other pages where Oceanic reservoirs phosphorus is mentioned: [Pg.29]    [Pg.207]    [Pg.692]    [Pg.4452]    [Pg.242]    [Pg.114]    [Pg.129]    [Pg.280]    [Pg.360]    [Pg.232]    [Pg.341]    [Pg.561]    [Pg.696]    [Pg.221]    [Pg.224]    [Pg.243]    [Pg.95]    [Pg.101]    [Pg.3346]    [Pg.3347]    [Pg.3347]    [Pg.3590]    [Pg.4313]    [Pg.4451]    [Pg.4453]    [Pg.4454]    [Pg.4459]    [Pg.4460]    [Pg.4468]    [Pg.4470]    [Pg.4486]    [Pg.4488]    [Pg.4491]    [Pg.4491]    [Pg.42]    [Pg.199]    [Pg.189]    [Pg.557]    [Pg.207]    [Pg.567]    [Pg.568]    [Pg.569]   
See also in sourсe #XX -- [ Pg.122 , Pg.419 ]




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