Skip to content

Commit b07de90

Browse files
committed
Fix up pep8 violations and deprecation warnings
Also some broken markdown headings and other stuff
1 parent 1ad31cd commit b07de90

File tree

6 files changed

+105
-101
lines changed

6 files changed

+105
-101
lines changed

lessons/01_Step_1.ipynb

Lines changed: 19 additions & 17 deletions
Large diffs are not rendered by default.

lessons/02_Step_2.ipynb

Lines changed: 9 additions & 8 deletions
Original file line numberDiff line numberDiff line change
@@ -27,7 +27,7 @@
2727
"cell_type": "markdown",
2828
"metadata": {},
2929
"source": [
30-
"This IPython notebook continues the presentation of the **12 steps to Navier-Stokes**, the practical module taught in the interactive CFD class of [Prof. Lorena Barba](http://lorenabarba.com). You should have completed [Step 1](http://nbviewer.ipython.org/urls/github.com/barbagroup/CFDPython/blob/master/lessons/01_Step_1.ipynb) before continuing, having written your own Python script or notebook and having experimented with varying the parameters of the discretization and observing what happens.\n"
30+
"This IPython notebook continues the presentation of the **12 steps to Navier-Stokes**, the practical module taught in the interactive CFD class of [Prof. Lorena Barba](http://lorenabarba.com). You should have completed [Step 1](./01_Step_1.ipynb) before continuing, having written your own Python script or notebook and having experimented with varying the parameters of the discretization and observing what happens.\n"
3131
]
3232
},
3333
{
@@ -77,12 +77,12 @@
7777
"\n",
7878
"\n",
7979
"nx = 41\n",
80-
"dx = 2./(nx-1)\n",
80+
"dx = 2 / (nx - 1)\n",
8181
"nt = 20 #nt is the number of timesteps we want to calculate\n",
8282
"dt = .025 #dt is the amount of time each timestep covers (delta t)\n",
8383
"\n",
8484
"u = numpy.ones(nx) #as before, we initialize u with every value equal to 1.\n",
85-
"u[.5/dx : 1/dx+1]=2 #then set u = 2 between 0.5 and 1 as per our I.C.s\n",
85+
"u[int(.5 / dx) : int(1 / dx + 1)] = 2 #then set u = 2 between 0.5 and 1 as per our I.C.s\n",
8686
"\n",
8787
"un = numpy.ones(nx) #initialize our placeholder array un, to hold the time-stepped solution"
8888
]
@@ -104,15 +104,15 @@
104104
"source": [
105105
"for n in range(nt): #iterate through time\n",
106106
" un = u.copy() ##copy the existing values of u into un\n",
107-
" for i in range(1,nx): ##now we'll iterate through the u array\n",
107+
" for i in range(1, nx): ##now we'll iterate through the u array\n",
108108
" \n",
109109
" ###This is the line from Step 1, copied exactly. Edit it for our new equation.\n",
110110
" ###then uncomment it and run the cell to evaluate Step 2 \n",
111111
" \n",
112-
" ###u[i] = un[i]-c*dt/dx*(un[i]-un[i-1]) \n",
112+
" ###u[i] = un[i] - c * dt / dx * (un[i] - un[i-1]) \n",
113113
"\n",
114114
" \n",
115-
"pyplot.plot(numpy.linspace(0,2,nx),u) ##Plot the results"
115+
"pyplot.plot(numpy.linspace(0, 2, nx), u) ##Plot the results"
116116
]
117117
},
118118
{
@@ -145,6 +145,7 @@
145145
"outputs": [
146146
{
147147
"data": {
148+
"image/jpeg": "/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEABALDA4MChAODQ4SERATGCgaGBYWGDEjJR0oOjM9PDkz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\nAAAB/9k=\n",
148149
"text/html": [
149150
"\n",
150151
" <iframe\n",
@@ -157,7 +158,7 @@
157158
" "
158159
],
159160
"text/plain": [
160-
"<IPython.lib.display.YouTubeVideo at 0x7fabcd5388d0>"
161+
"<IPython.lib.display.YouTubeVideo at 0x7f994c6c0ac8>"
161162
]
162163
},
163164
"execution_count": 2,
@@ -305,7 +306,7 @@
305306
"name": "python",
306307
"nbconvert_exporter": "python",
307308
"pygments_lexer": "ipython3",
308-
"version": "3.4.3"
309+
"version": "3.5.2"
309310
}
310311
},
311312
"nbformat": 4,

0 commit comments

Comments
 (0)