DumpEMFields units

field-output.asciidoc

@@ -82,16 +82,16 @@ The `DUMPEMFIELDS` statement causes _OPAL-cycl_ to write out electromagnetic fie
 In Cartesian mode the format of the field output is:
 ----
 <number of rows>
-1 x [m]
-2 y [m]
-3 z [m]
-4 t [ns]
-5 Bx [kGauss]
-6 By [kGauss]
-7 Bz [kGauss]
-8 Ex [?]
-9 Ey [?]
-10 Ez [?]
+1  x [m]
+2  y [m]
+3  z [m]
+4  t [ns]
+5  Bx [kGauss]
+6  By [kGauss]
+7  Bz [kGauss]
+8  Ex [MV/m]
+9  Ey [MV/m]
+10 Ez [MV/m]
 0
 <x0> <y0> <z0> <t0> <Bx0> <By0> <Bz0> <Ex0> <Ey0> <Ez0>
 <x1> <y1> <z1> <t1> <Bx1> <By1> <Bz1> <Ex1> <Ey1> <Ez1>
@@ -105,27 +105,27 @@ FILE_NAME::
 COORDINATE_SYSTEM::
   Either 'Cartesian' or 'Cylindrical'. The string is not case sensitive. It is an error if the string is not one of 'cartesian' or 'cylindrical'.
 X_START::
-  Start point in the grid in x
+  Start point in the grid in x [m].
 DX::
-  Grid step size in x
+  Grid step size in x [m].
 X_STEPS::
   Number of steps in x. It is an error if `X_STEPS` is non-integer or less than 1.
 Y_START::
-  Start point in the grid in y
+  Start point in the grid in y [m].
 DY::
-  Grid step size in y
+  Grid step size in y [m].
 Y_STEPS::
   Number of steps in y. It is an error if `Y_STEPS` is non-integer or less than 1.
 Z_START::
-  Start point in the grid in z
+  Start point in the grid in z [m].
 DZ::
-  Grid step size in z.
+  Grid step size in z [m].
 Z_STEPS::
   Number of steps in z. It is an error if `Z_STEPS` is non-integer or less than 1.
 T_START::
-  Start point in the grid in time
+  Start point in the grid in time [ns].
 DT::
-  Grid step size in time.
+  Grid step size in time [ns].
 T_STEPS::
   Number of steps in time. It is an error if `T_STEPS` is non-integer or less than 1.
 
@@ -137,15 +137,15 @@ In Cylindrical mode the format of the field output is:
 ----
 <number of rows>
 1 r [m]
-2 phi [degree]
+2 phi [deg]
 3 z [m]
 4 t [ns]
-5 Br [kGauss]
+5 Br   [kGauss]
 6 Bphi [kGauss]
-7 Bz [kGauss]
-8 Er [MV/m]
+7 Bz   [kGauss]
+8 Er   [MV/m]
 9 Ephi [MV/m]
-10 Ez [MV/m]
+10 Ez  [MV/m]
 0
 <r0> <phi0> <z0> <t0> <Br0> <Bphi0> <Bz0> <Er0> <Ephi0> <Ez0>
 <r1> <phi1> <z1> <t1> <Br1> <Bphi1> <Bz1> <Er1> <Ephi1> <Ez1>