Lulustudy1

Lulustudy1

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LargeNeighbourhoodSearch

Large Neighbourhood Search (Shaw) for VRPTW

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VRPTW

Simulated Annealing(SA) and Tabu Search(TS) algorithms with Push Forward Insertion Heuristic(PFIH) and Lambda-Interchange Heuristic(local search heuristic-LSH) for vehicle routing problem with capacity and time constraint

Language:C#Stargazers:9Issues:0Issues:0

vrptw

An application for solving vehicle routing problems with time windows (VRPTW)

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pyCombinatorial

A library to solve the TSP (Travelling Salesman Problem) using Exact Algorithms, Heuristics and Metaheuristics : 2-opt; 2.5-opt; 3-opt; 4-opt; 5-opt; 2-opt Stochastic; 2.5-opt Stochastic; 3-opt Stochastic; 4-opt Stochastic; 5-opt Stochastic; Ant Colony Optimization; Bellman-Held-Karp Exact Algorithm; Branch & Bound; BRKGA (Biased Random Key Genetic Algorithm); Brute Force; Cheapest Insertion; Christofides Algorithm; Clarke & Wright (Savings Heuristic); Concave Hull Algorithm; Convex Hull Algorithm; Elastic Net; Extremal Optimization; Farthest Insertion; Genetic Algorithm; GRASP (Greedy Randomized Adaptive Search Procedure); Greedy Karp-Steele Patching; Guided Search; Hopfield Network; Iterated Search; Karp-Steele Patching; Multifragment Heuristic; Nearest Insertion; Nearest Neighbour; Random Insertion; Random Tour; Scatter Search; Simulated Annealing; SOM (Self Organizing Maps); Space Filling Curve (Hilbert); Space Filling Curve (Morton); Space Filling Curve (Sierpinski); Stochastic Hill Climbing; Sweep; Tabu Search; Truncated Branch & Bound; Twice-Around the Tree Algorithm (Double Tree Algorithm); Variable Neighborhood Search.

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geographical-search-rescue-AI

Search and Rescue AI solution using K-means Clustering, VRP (Vehicle Routing Problem), Frame Allocation and Hungarian Algorithm.

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alns_evrp

Progetto di ALNS EVRP per il corso di Methods and Tools for Decision Support

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dvrp_aql

Solution of Dynamic Vehicle Routing Problem with Time Windows based on ALNS algorithm

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Supplement_ALNS_TDGVRPTW

The supplement contains the algorithm code and instances as a complement of the paper "Efficient Feasibility Checks and an ALNS Algorithm for the TDGVRPTW"

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alns-framework-for-evsp

An ALNS framwork for solving EVSP written in Python.

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Java-VRPTW-ALNS-

Solving the VRPTW problem using the ALNS algorithm in Java

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ALNS_VRPTW

Adaptive large neighbourhood search (ALNS) algorithm for vehichle routing problem with time windows (VRPTW)

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ALNS

this is a repository for ALNS

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adaptive-large-neighbourhood-search

ALNS header-only library (loosely) based on the original implementation by Stefan Ropke.

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研学社

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Bi-Level

A Variable Neighborhood Descent with Ant Colony Optimization to Solve a Bilevel Problem with Station Location and Vehicles Routing

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LRP-for-garbage-collection

Two-Echelon Capacitated location-routing problem of Heterogeneous fleets

Stargazers:9Issues:0Issues:0

ALNS-VRPTW-FL

Adaptive Large Neighborhood Search (ALNS) for the Vehicle Routing Problem with Time Windows, Flexible Service Locations and Time-dependent Location Capacity.

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Vechicle-Routing-Problem-VRP-with-Pickup-and-Delivery

Pickup-and-Delivery Problems (PDPs) constitute an important family of routing problems in which goods or passengers have to be transported from different origins to different destinations. These problems are usually defined on a graph in which vertices represent origins or destinations for the different entities (or commodities) to be transported. PDPs can be classified into three main categories according to the type of demand and route structure being considered. In many-to-many (M-M) problems, each commodity may have multiple origins and destinations and any location may be the origin or destination of multiple commodities. These problems arise, for example, in the repositioning of inventory between retail stores or in the management of bicycle or car sharing systems. One-tomany- to-one (1-M-1) problems are characterized by the presence of some commodities to be delivered from a depot to many customers and of other commodities to be collected at the customers and transported back to the depot. These have applications, for example, in the distribution of beverages and the collection of empty cans and bottles. They also arise in forward and reverse logistics systems where, in addition to delivering new products, one must plan the collection of used, defective, or obsolete products. Finally, in one-to-one (1-1) problems, each commodity has a single origin and a single destination between which it must be transported. Typical applications of these problems are less than- truckload transportation and urban courier operations.

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location-routing

A state-of-the-art exact Branch-Cut-and-Price algorithm for the Capacitated Location-Routing Problem and related problems

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OR_location_routing_problem_study

Facility Location and routing problems: Survey, Models and Algorithm

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electric_vehicle_routing_problem_with_time_windows

Electric-Vehicle Routing Problem with Time Windows (EVRPTW) for the optimization in transports and logistics coure summer term 2018 at the technical university of vienna

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Reprinted_Applied_Energy

复刻论文Applied Energy的论文A bi-layer optimization based temporal and spatial scheduling for large-scale electric vehicles,包含考虑电动汽车有序充放电的机组组合和最优潮流

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Electric-Vehicle-Optimal-Charging

The python codes implement the EV charging problem as static and dynamic optimization problem. The optimizers try to maximize the revenue and minimize the cost of the EV charging plant.

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ElectricalVSP-ColumnGeneration

Companion code for "Electric Vehicle Fleets: Scalable Route and Recharge Scheduling through Column Generation" by Parmentier, Martinelli and Vidal

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GOC-EVRPTW

JD 城市物流运输车辆智能调度

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EVRP_ALG

EVRP算法部分代码

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Online-3D-BPP-DRL

This repository contains the implementation of paper Online 3D Bin Packing with Constrained Deep Reinforcement Learning.

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3dbinpacking

A python library for 3D Bin Packing

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PYTHON_Genetic_Simulated_Annealing_TabuSearch_Algorithms

The work consists of the implementation of three metaheuristic approaches - based on simulated annealing, tabu research, genetic algorithms, particle swarm optimization or differential evolution - to solve each of these problems (1) and (2).

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