Hydrogeology Midterm Definitions, Equations, and Units

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1
Volumetric discharge, $\it Q$ (equation in terms of $\it K$)
$\it Q=-K\left(\frac{dh}{dl}\right)A$
2
Discharge per unit width, $\it Q$ (equation in terms of $\it T$)
$\it \frac{Q}{W}=-T\left(\frac{dh}{dl}\right)$
3
Specific discharge, $\it q$ (equation)
$\it q=-K\left(\frac{dh}{dl}\right)$
4
Transmissivity (equation in terms of $\it K_h$)
$\it T=K_{h}b$
5
Transmissivity (definition)
horizontal transmission capacity over an aquifer's thickness
6
Dupuit assumption for transmissivity
water primarily flows horizontally in an unconfined aquifer (vertical flow is negligible)
7
Storativity (definition)
volume of water an aquifer releases from storage per unit area (viewed from above) per unit decline in hydraulic head
8
Storativity, $\it S$ (equation in terms of $\it V_{\mathrm{released}}$, $\it A$, and $\it \Delta h$)
$\it S=\frac{V_{\mathrm{released}}}{A\cdot \Delta h}$
9
Volume released from an aquifer per unit area (viewed from above), $\it V_{\textup{released}}$ (equation in terms of $\it S$)
$\it \frac{V_{\mathrm{released}}}{A}= S\cdot \Delta h$
10
Homoegeneous Medium (definition)
hydraulic conductivity doesn't change with location
11
Heterogeneous Medium (definition)
hydraulic conductivity changes with location
12
Isotropic (definition)
K is the same in every direction at a certain location in a medium
13
Anisotropic (definition)
K varies by direction at a certain location in a medium
14
Porosity (definition)
fraction of void space in a medium (not occupied by grains or rock)
15
Porosity, $\it n$ (equation in terms of volumes)
$\it n=\frac{V_{\mathrm{void space}}}{V_{\mathrm{bulk}}}$
16
Porosity, $\it n$ (equation in terms of densities)
$\it n=\mathrm{1}-\frac{\rho_{\mathrm{particles}}}{\rho_{\mathrm{bulk}}}$
17
Hydraulic conductivity for layered media parallel to flow, $\it K_{\mathrm{eq}}$ (eq. using $\it b_j$ and $\it B$, layer and total thicknesses)
$\displaystyle \it K_{\mathrm{eq}}=\sum_{j}K_j\left(\frac{b_j}{B}\right)$
18
Hydraulic conductivity for layered media perpendicular to flow, $\it K_{\mathrm{eq}}$ (eq. using $\it b_j$ and $\it B$, layer and total thicknesses)
$\it K_{\mathrm{eq}}=\dfrac{\mathrm{1}}{\displaystyle{\sum_{j}}\left(\dfrac{1}{K_j}\right)\left(\dfrac{b_j}{B}\right)}$
19
Hydraulic head, $\it h$ (equation in terms of elevation and pressure heads)
$\it h=z+\psi$
20
Elevation head, $\it z$ (definition)
gravitational potential energy per unit weight (elevation about a datum)
21
Pressure head, $\psi$ (definition)
static pressure energy per unit weight
22
Boundary types (names, definitions)
Constant head (recharge), Zero gradient (no flow; impermeable barrier or line of symmetry), Water table (hydraulic head is known, may or may not be an equipotential line)
23
Potentiometric surface (definition)
imaginary surface representing the elevations to which water would rise at atmospheric pressure; using many piezometers tapping an aquifer at different locations, we can plot and contour an approximate potentiometric surface
24
Fluid potential, $\it \Phi$ (equation in terms of mechanical energy)
$\it \Phi=\frac{\mathrm{ME}_{\mathrm{total}}}{m}=hg$
25
Hydraulic head, $\it h$ (equation in terms of mechanical energy)
$\it h=\dfrac{\mathrm{ME}_{\mathrm{total}}}{mg}=\Phi/g$
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