Context Navigation

EvtPlots

-              v3
+              v4
 '''Kinetic Energy'''
 $ \frac{1}{2}\rho \left(v_{x}^2 + v_{y}^2 + v_{z}^2\right) $
+$ T = \frac{1}{2}\rho \left(v_{x}^2 + v_{y}^2 + v_{z}^2\right) $
 As a mathematical expression in VisIt: {{{.5*rho*(vx^2 + vy^2 + vz^2)}}}
+* $\rho$ is the density
+* $v_{i}$ are the cartesian components of the 3-dimensional velocity vector
 '''Gravitational Energy'''
 $ \frac{1}{2}\phi_{\text{gas}}\rho $
+$ E_{grav} = \frac{1}{2}\phi_{\text{gas}}\rho $
 As a mathematical expression in VisIt: {{{.5*<Gas Phi>*rho}}}
+* $\rho$ is the density
+* $\phi_{\text{gas}}$ is the potential due to the gas
 '''Magnetic Energy'''
 $ \frac{1}{2}\left(B_{x}^2 + B_{y}^2 + B_{z}^2\right) $
+$ E_{mag} = \frac{1}{2}\left(B_{x}^2 + B_{y}^2 + B_{z}^2\right) $
 As a mathematical expression in VisIt: {{{.5*(Bx^2 + By^2 + Bz^2)}}}
+* All $B_{i}$ are the cartesian components of the 3-dimensional magnetic field vector
 == Beta 10, Shear 0 ==