Optimizing Waste Collection in an Organized Industrial Region: A Case Study PowerPoint PPT Presentation

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Title: Optimizing Waste Collection in an Organized Industrial Region: A Case Study


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Optimizing Waste Collection in an Organized
Industrial Region A Case Study
  • Gizem Martagan
  • Gürdal Ertek
  • Sevket Ilker Birbil
  • Murat Yasar
  • Ahmet Çakir
  • Nazim Okur
  • Gürdal Güllü
  • Ahmet Hacioglu
  • Özgür Sevim

2
Our Study
  • Optimize the logistics of industrial waste
    collection
  • Design a supply chain network for industrial
    waste collection
  • Network visualization
  • Visualize optimal solution
  • Enchance ones understanding of optimal solution
  • Enable perception of interesting insights

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A Case Study TAYSAD
  • Data from TOSB (TAYSAD Organize Sanayi Bölgesi)
    (TAYSAD Organized Industrial Region)
  • TAYSAD (Tasit Araçlari Yan Sanayicileri Dernegi)
    (Association of Automotive Parts and
    Manufacturers)

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Why data from TAYSAD?
  • 65 market share in Turkey
  • Member of CLEPA, European Association of
    Automotive Suppliers
  • One of the most important industrial regions with
    2.3 km2 of land
  • Close to Sabanci University
  • Common projects with Sabanci University

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Why data from TAYSAD?
  • Turkish automotive parts suppliers industry has
  • 700 firms operating with latest technology
  • Considerable contributions to Turkish economy
  • 2.4 million exports in 2003

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TOSB
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Problem Description
  • Two stage-supply chain problem
  • Transport waste from 17 factories of TOSB to 5
    possible container locations
  • Transport waste from 5 candidate container
    locations to 1 disposal center

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Problem Description
Candidate container locations
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Problem Description
  • Transhipment problem
  • Container selection based on capacities and
    locations
  • Network model
  • Objective Minimize transportation costs
  • Best candidates should be selected for transfer
  • Classic MIP model for two-stage supply chain

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World Class Logistics Examples
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World Class Logistics Examples
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The Model
  • Network Characteristics
  • 3 sets of nodes
  • Factories
  • Candidate container locations
  • Disposal Center (DC)
  • 2 sets of arcs
  • Factories to container locations
  • Containers to DC
  • Flow of wastes
  • Collection from factories
  • Transfer to container locations
  • Transfer to DC
  • Objective Minimize total transportation cost

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The Model
  • Sets
  • I Set of factories, i 1,,n
  • J Set of candidate container locations, j
    1,,m
  • Parameters

Cost of sending one tone of waste from factory
i to container location j
Cost of sending one tone of waste from
container location j to DC
Monthly waste amount of factory i
C Maximum monthly capacity of each container
Monthly fixed cost of operating a container at
container location j
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The Model
  • Variables

1, if a container is located at a container
location j 0 otherwise
Amount of monthly flow of waste from factory i
to container location j
Amount of monthly flow of waste from container
location j to DC
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The Model

s.t
(1) Capacity and linking
(2) Flow balance _at_ Containers
(3) Flow balance _at_ Factories
(4) Binary variables and nonnegativity
binary
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The Model
  • Minimize Total Cost in the supply chain
  • Total cost of transferring waste from factories
    to container locations.
  • Total fixed cost of operating opened containers
  • Total cost of transferring waste from containers
    to DC

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The Model
(1) Capacity and linking constraints
  • Capacity constraint monthly flow of waste from
    container location j can not exceed the maximum
    flow capacity
  • Links the selection of container location j to
    the monthly waste flow from that container to DC
  • Right hand side nonzero only if a container is
    located at container location j

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The Model
(2) Flow balance constraint Containers
(3) Flow balance constraint Factories
  • Total amount of waste inflowing from different
    factories to container j is equal to the total
    amount of waste outflowing from that container j
    to DC
  • Outgoing waste from factory i is equal to its
    monthly amount of waste

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Modeling and Solution of the Model
  • Model built and solved using GAMS (General
    Algebraic Modeling System)
  • CPLEX (ILOG) as the MIP solver
  • Optimal solution for TAYSAD minimum monthly cost
    of waste transfer is 70,000 YTL (approximately
    45,000)
  • Three container locations (c1,c3,c4) choosen out
    of five

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Network Visualization
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Network Visualization
  • Visualisation of the optimal solution through a
    simple Java program
  • Visualization leads to a better interpretation of
    the optimal solution.
  • Two input files problem.txt and solution.txt
  • Display only the containers that will be opened

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Network Visualization
  • Each factory is represented by a blue circle.
  • Magnitude of flows are reflected in the thickness
    of the arcs.
  • Flows in the first stage are represented by red
    arcs.
  • Flows in the second stage are represented by
    black arcs.
  • Arcs labels denote the amount of flows on the
    arcs in ton.

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Related Literature
  • A similar model to TAYSAD problem is presented by
    Rahman et al. (1995) as theSolid Waste Transfer
    Stations (SWTS) location problem and solved for
    city of Phoenix, Arizona, USA.
  • Related problems in supply chain design
  • Vehicle Routing Problem (VRP)
  • Vehicle Scheduling and Routing Problems(VSRP)
  • Vehicle Routing Problem with Time Windows (VRPTW)

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Related Literature
  • Studies on waste management in Turkey
  • Koçer et al. (1993) investigated waste transfer
    costs, waste collection, waste disposal areas in
    Elazig,Turkey.
  • Karagüzel and Mutlutürk (2005) considered
    geological criteria in order to select most
    suitable waste areas in Isparta, Turkey.
  • Demir et al. (2001) investigated waste
    transportation in Yenimahalle, Ankara, Turkey.

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Final Words
  • Optimized waste collection in an organized
    industrial region.
  • A real world industrial waste collection problem.
  • Values given in the paper and the solution are
    distorded due to confidentiality agreements.
  • Visualization of the optimal solution leads to
    observation of several interesting issues.

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