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2
dev/notebooks/jacobi_2D/index.html
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@@ -18,4 +18,4 @@
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});
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dev/notebooks/jacobi_method.ipynb
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@@ -35,7 +35,7 @@
},
{
"cell_type": "markdown",
"id": "4b9d1d46",
"id": "48fd29d9",
"metadata": {},
"source": [
"<div class=\"alert alert-block alert-info\">\n",
@@ -319,7 +319,7 @@
}
},
"cell_type": "markdown",
"id": "6dfedc09",
"id": "8e156e29",
"metadata": {},
"source": [
"<div>\n",
@@ -329,7 +329,7 @@
},
{
"cell_type": "markdown",
"id": "cc412ea0",
"id": "513f1f7e",
"metadata": {},
"source": [
"### Efficiency\n",
@@ -495,7 +495,9 @@
"id": "f6ea16f5",
"metadata": {},
"source": [
"### 1D block partition\n"
"### 1D block partition\n",
"\n",
"The following figure shows the portion of vector `u_new` is updated at each iteration by a particular process (CPU 3) left picture, and which entries of `u` are needed to update this data, right picture. We use analogous figures for the other partitions below.\n"
]
},
{
@@ -609,7 +611,7 @@
},
{
"cell_type": "markdown",
"id": "6838b947",
"id": "f6b54b7b",
"metadata": {},
"source": [
"## Implementation\n",
@@ -983,26 +985,6 @@
"end"
]
},
{
"cell_type": "markdown",
"id": "ebb650d0",
"metadata": {},
"source": [
"### Exercise 2\n",
"\n",
"Compute the complexity of the communication and computation of the three data partition strategies (1d block partition, 2d block partition, and 2d cyclic partition) when computing a single iteration of the Jacobi method in 2D. Assume that the grid is of size $N \\times N$ and the number of processes $P$ is a perfect square number, i.e. $\\sqrt{P}$ is an integer. Hint: For the complexity analysis, you can ignore the effect of the boundary conditions.\n"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "7b3d7cb3",
"metadata": {},
"outputs": [],
"source": [
"# TODO"
]
},
{
"cell_type": "markdown",
"id": "6d3430ad",

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dev/notebooks/jacobi_method/index.html
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@@ -18,4 +18,4 @@
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iFrameResize({log:true}, myIframe);
});
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dev/notebooks/julia_jacobi/index.html
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@@ -18,4 +18,4 @@
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