modgeosys-graph-algorithms 0.4.2

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modgeosys-graph-algorithms: Spatial Graph Algorithms

A repository for [hopefully] clean, readable, and easily-called implementations of some spatial navigation, path planning, and obstacle avoidance algorithms I will be using in the near future, written in modern Python and/or Rust with Python bindings. I'll be adding more algorithm implementations over time.

Algorithms: Currently implemented + planned

• A* - Graph path search algorithm.
  • Code-complete in both Python and Rust.
  • Needs a more thorough test suite.
  • Needs Python bindings for Rust implementation.
• Prim's algorithm - Prim's Minimum Spanning Tree algorithm.
  • Code-complete in Python.
  • Tested on toy dataset in test suite.
  • Tested on larger sample (pickled) dataset, not yet incorporated into test suite.
  • Needs a Rust implementation and corresponding Python bindings.

Usage

A*

import pickle
from pprint import pprint

from modgeosys.graph.edge_weight import length_cost_per_unit
from modgeosys.graph.types import Graph, COMPUTED_WEIGHT
from modgeosys.graph.distance import manhattan_distance, euclidean_distance
from modgeosys.graph.a_star import a_star

# Define a toy graph.
toy_graph = Graph.from_edge_definitions(edge_definitions=((((0.0, 0.0), (0.0, 2.0)), COMPUTED_WEIGHT, {'cost_per_unit': 2}),
                                                          (((0.0, 0.0), (1.0, 0.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1}),
                                                          (((1.0, 0.0), (2.0, 1.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1}),
                                                          (((0.0, 2.0), (2.0, 3.0)), COMPUTED_WEIGHT, {'cost_per_unit': 3}),
                                                          (((2.0, 1.0), (2.0, 3.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1})),
                                        distance_function=manhattan_distance, edge_weight_function=length_cost_per_unit)

# Load a bigger graph from a pickle file.
with open('python/data/graph.pickle', 'rb') as pickled_sample_larger_graph_file:
  larger_graph = pickle.load(pickled_sample_larger_graph_file)
  larger_graph.distance_function = manhattan_distance
  larger_graph.edge_weight_function = length_cost_per_unit

# Call the A* function.
toy_a_star_path = a_star(graph=toy_graph, start_node_index=0, goal_node_index=4)
print('Toy A* Path:')
pprint(toy_a_star_path)
print()
larger_a_star_path = a_star(graph=larger_graph, start_node_index=0, goal_node_index=4)
print('Large A* Path:')
pprint(larger_a_star_path)

Prim's algorithm

import pickle

from modgeosys.graph.edge_weight import length_cost_per_unit
from modgeosys.graph.types import Graph, COMPUTED_WEIGHT
from modgeosys.graph.distance import manhattan_distance, euclidean_distance
from modgeosys.graph.prim import prim

# Define a toy graph.
toy_graph = Graph.from_edge_definitions(edge_definitions=((((0.0, 0.0), (0.0, 2.0)), COMPUTED_WEIGHT, {'cost_per_unit': 2}),
                                                          (((0.0, 0.0), (1.0, 0.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1}),
                                                          (((1.0, 0.0), (2.0, 1.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1}),
                                                          (((0.0, 2.0), (2.0, 3.0)), COMPUTED_WEIGHT, {'cost_per_unit': 3}),
                                                          (((2.0, 1.0), (2.0, 3.0)), COMPUTED_WEIGHT, {'cost_per_unit': 1})),
                                        distance_function=manhattan_distance, edge_weight_function=length_cost_per_unit)

# Load a bigger graph from a pickle file.
with open('python/data/graph.pickle', 'rb') as pickled_sample_larger_graph_file:
  larger_graph = pickle.load(pickled_sample_larger_graph_file)

# Call the Prim function.
toy_minimum_spanning_tree = prim(graph=toy_graph, start_node_index=0)
print('Toy Prim Minimum Spanning Tree:')
print(toy_minimum_spanning_tree)
print()
larger_minimum_spanning_tree = prim(graph=larger_graph, start_node_index=0)
print('Prim Minimum Spanning Tree:')
print(larger_minimum_spanning_tree)