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Exergy saving and exergy production in municipal wastewater ...

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<strong>Exergy</strong> <strong>sav<strong>in</strong>g</strong> <strong>and</strong> <strong>exergy</strong> <strong>production</strong> <strong>in</strong> <strong>municipal</strong> <strong>wastewater</strong> treatment<br />

The biomass concentration of that creature relative to the total<br />

biomass concentration <strong>in</strong> the environment<br />

The equilibrium state of a system <strong>in</strong> the thermodynamic science means<br />

the system is thermally, mechanically, radioactively <strong>and</strong> chemically<br />

constant (Hlidqvist Skuladottir, 2005). The term <strong>exergy</strong> has been used to<br />

model ecosystems which def<strong>in</strong>e the distance from the chemical<br />

equilibrium. In other words, <strong>exergy</strong> is the maximum amount of work<br />

that the system performs <strong>in</strong> order to br<strong>in</strong>g the system <strong>in</strong>to equilibrium<br />

with its environment (<strong>in</strong>formation content = 0). In order to study the<br />

structure <strong>and</strong> <strong>in</strong>formation which exist as life <strong>in</strong> the system the term<br />

<strong>exergy</strong> is useful. There are two types of <strong>exergy</strong>: Technological <strong>and</strong><br />

ecological. The aim <strong>in</strong> the ecological model<strong>in</strong>g is to determ<strong>in</strong>e the<br />

difference between the <strong>exergy</strong> content of the system when it conta<strong>in</strong>s life<br />

<strong>and</strong> when there is no life (only conta<strong>in</strong>s <strong>in</strong>organic compounds at their<br />

highest oxidation level; the state of the death of the biological strata)<br />

(Jørgensen <strong>and</strong> Nielsen, 2006). With this view, the concept can be called<br />

eco-<strong>exergy</strong>.<br />

Eco-<strong>exergy</strong> has been def<strong>in</strong>ed by Jørgensen <strong>and</strong> Nors Nielsen (Jørgensen<br />

<strong>and</strong> Nielsen, 2006) as the energy needed to decompose the system<br />

completely. In this view the treatment can be modeled <strong>and</strong> the evolution<br />

of biological growth can be monitored <strong>and</strong> controlled.<br />

To study the eco-<strong>exergy</strong> difference <strong>in</strong> a system (<strong>in</strong> this case treatment<br />

plant), the difference <strong>in</strong> the temperature <strong>and</strong> the pressure can be<br />

considered zero <strong>and</strong> only the chemical potential of the system<br />

is considered.<br />

In Microbial fuel cell, there is an evolution of life. This cell can be<br />

considered as a system <strong>and</strong> its chemical potential can be measured <strong>in</strong><br />

order to control <strong>and</strong> improve its performance. The formula used <strong>in</strong> this<br />

case is the Nernst equation. The ion travels through a membrane<br />

because of the difference <strong>in</strong> voltage <strong>and</strong> concentration between the two<br />

sides of the membrane. The equilibrium state will be achieved when the<br />

resultant of these differences becomes zero. The free energy change<br />

(work of transportation) of the system resulted when the driv<strong>in</strong>g force<br />

for the chemical element (A) travel between the system (low<br />

concentration of A) <strong>and</strong> the surround<strong>in</strong>g (high concentration of A) is the<br />

concentration gradient which can be calculated as follow<strong>in</strong>g:<br />

∆G conc = nRTln (C A2/C A1) = n∆μA (13)<br />

R = gas constant<br />

T = absolute temperature, ◦K<br />

C A1 = concentration of the element <strong>in</strong>side the system<br />

C A2 = concentration of the element outside the system<br />

Equation 14 shows the def<strong>in</strong>ition for chemical potential of an element A:<br />

(14)<br />

μ 0 A = chemical potential <strong>in</strong> st<strong>and</strong>ard state of the element A<br />

The travel of the chemical element A with the charge content of z, where<br />

the driv<strong>in</strong>g force is the charge difference can be calculated as follows:<br />

∆G volt = zFV (15)<br />

z = valence of the ion<br />

F = Faraday’s constant<br />

V = electric potential difference between the sides of the membrane<br />

13

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