• 如何使用graph-tool模块,如何导入?如何使用graph,使用其算法?
  • 如何使用Boost Graph库,安装,测试?

1 创建和操纵图

  • 如何创建空图?

    g = Graph()

  • 如何精准的创建有向图和无向图?

    ug = Graph(directed=False)

  • 如何切换有向和无向?

    ug.set_directed(False)

  • 如何查询图的有向和无向属性?

    assert(ug.is_directed() == False)

  • 如何通过一个已有的图创建新图?

    g1 = Graph()

    g2 = Graph(g1)

  • 如何添加顶点?

    v1 = g.add_vertex()

    v2 = g.add_vertex()

  • 如何创建边?

    e = g.add_edge(v1, v2)

  • 如何浏览显示已有的图?

    graph_draw(g, vertex_text=g.vertex_index, vertex_font_size=18,output_size=(200, 200), output="two-nodes.png")

  • 如何获得顶点的出度?

    print(v1.out_degree())

  • 怎么返回一条边的source和target?

    print(e.source(), e.target())

  • 如何创建顶点,创建指定数量的顶点?

    vlist = g.add_vertex(10)

    print(len(list(vlist)))

  • 如何获得顶点的索引?

    v = g.add_vertex()

    print(g.vertex_index[v])

    print(int(v))

  • 怎么将顶点和边删除?fast == True选项如何使用?set_fast_edge_removal()如何使用?

    g.remove_edge(e)

    g.remove_vertex(v2)

  • 如何通过索引获得顶点?

    v = g.vertex(8)

  • 如何通过索引获得边?

    g.add_edge(g.vertex(2), g.vertex(3))

    e = g.edge(2, 3)

  • 如何显示边的索引?

    e = g.add_edge(g.vertex(0), g.vertex(1))

    print(g.edge_index[e])

1.1 遍历顶点和边

1.1.1 遍历所有顶点或边

  • 如何遍历图所有的顶点或边?

    vertices()

    edges()
for v in g.vertices():
print(v)
for e in g.edges():
print(e)

1.1.2 遍历一个顶点的neighbourhood

  • 如何遍历顶点的出/入边以及出/入邻接点

    out_edges()

    in_edges()

    out_neighbours()

    in_neighbours()
from itertools import izip
for v in g.vertices():
for e in v.out_edges():
print(e)
for w in v.out_neighbours():
print(w) # the edge and neighbours order always match
for e,w in izip(v.out_edges(), v.out_neighbours()):
assert(e.target() == w)

2 属性映射

  • 什么是属性映射?有哪几种类型?由哪个类操作?属性映射的值得类型有哪几种?

    一种将额外信息与顶点、边或图本身相关联的方式。

    顶点、边和图。

    PropertyMap类

    bool、int16_t、int32_t、int64_t、double、long double、string、vector bool

    vector uint8_t、vector int16_t、vector int32_t、vector int64_t、vector double

    vector long double、vector string、python::object

  • 如何为图创建新的属性映射?

    new_vertex_property()

    new_edge_property()

    new_graph_property()

  • 如何访问属性映射?

    通过顶点或边的描述符或图本身,来访问该值(属性映射描述符[顶点、边或图])

    vprop_double = g.new_vertex_property("double") 顶点的属性映射

    vprop_double[g.vertex(10)] = 3.1416

    .

    vprop_vint = g.new_vertex_property("vector<int>") 顶点的属性映射

    vprop_vint[g.vertex(40)] = [1, 3, 42, 54]

    .

    eprop_dict = g.new_edge_property("object") 边的属性映射

    eprop_dict[g.edges().next()] = {"foo": "bar", "gnu": 42}

    .

    gprop_bool = g.new_graph_property("bool") 图的属性映射

    gprop_bool[g] = True

  • 属性映射访问的其他形式?

    vprop_double.get_array()[:] = random(g.num_vertices()) get_array()方法

    vprop_double.a = random(g.num_vertices()) a属性

2.1 内部属性映射

  • 什么是内部属性映射?

    被复制并和图一起被保存到一个文件,属性被内在化

  • 怎么使用内部属性映射?

    属性映射必须有一个唯一的名称,相当于一个类型,可以产生具体的实例,即具体的属性

    vertex_properties vp

    edge_properties ep

    graph_properties gp

  • 区分类型,名字和值!!!

>>> gprop = g.new_graph_property("int")  #定义了一个类型
>>> g.graph_properties["foo"] = gprop # 定义了一个变量
>>> g.graph_properties["foo"] = 42 # 为变量赋了一个值
>>> print(g.graph_properties["foo"]) #输出变量的值
42
>>> del g.graph_properties["foo"] # 删除了定义过的变量
  • 如何通过属性访问属性映射?
>>> vprop = g.new_vertex_property("double")
>>> g.vp.foo = vprop # 等价于g.vertex_properties["foo"] = vprop
>>> v = g.vertex(0)
>>> g.vp.foo[v] = 3.14 #等价于v.vertex_properties["foo"] = 3.14
>>> print(g.vp.foo[v])
3.14

图的I/O

  • 图保存和加载的四种格式?

    graphml、dot、gml和gt

  • 图从文件保存和加载的方法,从磁盘加载的方法?

    save()

    load()

    load_graph()

    .

g = Graph()
g.save("my_graph.xml.gz")
g2 = load_graph("my_graph.xml.gz")

.

pickle模块

一个例子:构建一个 Price网络

  • 如何看懂Price网络的代码?
#! /usr/bin/env python

# We will need some things from several places
from __future__ import division, absolute_import, print_function
import sys
if sys.version_info < (3,):
range = xrange
import os
from pylab import * # for plotting
from numpy.random import * # for random sampling
seed(42) # We need to import the graph_tool module itself
from graph_tool.all import * # let's construct a Price network (the one that existed before Barabasi). It is
# a directed network, with preferential attachment. The algorithm below is
# very naive, and a bit slow, but quite simple. # We start with an empty, directed graph
g = Graph() # We want also to keep the age information for each vertex and edge. For that
# let's create some property maps
v_age = g.new_vertex_property("int")
e_age = g.new_edge_property("int") # The final size of the network
N = 100000 # We have to start with one vertex
v = g.add_vertex()
v_age[v] = 0 # we will keep a list of the vertices. The number of times a vertex is in this
# list will give the probability of it being selected.
vlist = [v] # let's now add the new edges and vertices
for i in range(1, N):
# create our new vertex
v = g.add_vertex()
v_age[v] = i # we need to sample a new vertex to be the target, based on its in-degree +
# 1. For that, we simply randomly sample it from vlist.
i = randint(0, len(vlist))
target = vlist[i] # add edge
e = g.add_edge(v, target)
e_age[e] = i # put v and target in the list
vlist.append(target)
vlist.append(v) # now we have a graph! # let's do a random walk on the graph and print the age of the vertices we find,
# just for fun. v = g.vertex(randint(0, g.num_vertices()))
while True:
print("vertex:", int(v), "in-degree:", v.in_degree(), "out-degree:",
v.out_degree(), "age:", v_age[v]) if v.out_degree() == 0:
print("Nowhere else to go... We found the main hub!")
break n_list = []
for w in v.out_neighbours():
n_list.append(w)
v = n_list[randint(0, len(n_list))] # let's save our graph for posterity. We want to save the age properties as
# well... To do this, they must become "internal" properties: g.vertex_properties["age"] = v_age
g.edge_properties["age"] = e_age # now we can save it
g.save("price.xml.gz") # Let's plot its in-degree distribution
in_hist = vertex_hist(g, "in") y = in_hist[0]
err = sqrt(in_hist[0])
err[err >= y] = y[err >= y] - 1e-2 figure(figsize=(6,4))
errorbar(in_hist[1][:-1], in_hist[0], fmt="o", yerr=err,
label="in")
gca().set_yscale("log")
gca().set_xscale("log")
gca().set_ylim(1e-1, 1e5)
gca().set_xlim(0.8, 1e3)
subplots_adjust(left=0.2, bottom=0.2)
xlabel("$k_{in}$")
ylabel("$NP(k_{in})$")
tight_layout()
savefig("price-deg-dist.pdf")
savefig("price-deg-dist.png")

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