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International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056
Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072
© 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 738
Differential Evolution and Simulated Annealing Technique for Design
and Developing of Process Plan to Perform Optimization on Finite
Capacity Scheduling for Simultaneous System of Machines
Somanath B. M.Tech.1, Dr. K Mallikarjuna M.Tech., Ph.D.2, Samson Yohannes M.Sc.3,Srinivas K R M.E. (Ph.D.) 4
1Assistant Professor, Department of Mechanical Engineering, Madda Walabu University, Bale Robe, Ethiopia.
2 Head of the Dept. of Mechanical Engineering, G. Pullaiah college of Engg & Technology, Andrapradesh, India.
3Head of the Department of Mechanical Engineering, Madda Walabu University, Bale Robe, Ethiopia.
4Department of Mechanical Engineering, Debre Tabor University, Ethiopia.
---------------------------------------------------------------------***---------------------------------------------------------------------
Abstract Differential evolution and simulated annealing
technique for simultaneous scheduling of machines is defined
as any computer program that uses advanced mathematical
algorithm for logic to perform optimization andsimultaneous
on finite capacity scheduling and others. This work addresses
the problem of simultaneous system of machine and
Automated Guided Vehicles in Flexible Manufacturing System
so as to minimize make span and mean tardiness. Non-
traditional approach is most effective algorithm that aims to
converge and give optimal solution in a shorter time.
Therefore, in this work a suitable simultaneous scheduling
mechanism is design to generate accurate scheduling using
simulated annealing and differential evolution methodology,
which gives optimum solution for the bench mark problem
chosen from literature
Key Words: Automated Guided Vehicles, Make-span,
Tardiness, Simultaneous Scheduling, Differential
Evolution, Simulated Annealing
1. INTRODUCTION
Theobjectiveofschedulingistofindawaytoassignandsequence
the use of these shared resources such that production
constraints are satisfied andproductioncostsareminimized.
Simultaneousschedulinginthemanufacturingenvironmentcanbe
definedastheprocessofdecidingwhathappenswhenandwhere.
In scheduling theory, it is often assumed that the time taken to
move jobs from one machine to another is negligible. But in
many real life situations, this Movement can have a significant
effectonthecomplete time of thejobs,thusaddinga parameter
to the optimization function. This work looks at the situation
where the job travelling time between machines is taken into
account.Author,therefore,presentadifferential evolution(DE)
andsimulated annealing(SA) forthesimultaneousscheduling
of machines and AGVs in an FMS for process plan design.
Scheduling is the process of allocating shared resources over
time for competing activities is known as scheduling. It
has been the subject of a significant amount of literature in
the operations research field. A flexible manufacturing
system is a highly automated manufacturing system well
suited for the simultaneous production of a wide variety of
part types in low to midvolume quantitiesat a lowcost while
maintaining a high quality of the finished products.
1.2 LITERATURE SURVEY
The importance of the material handling system for the
efficiency of the overall system has been emphasized by
several researchers.
Medikondu.Nageswararao et al., proposedanefficientand
optimized Automated Guided Vehicles (AGVs) operation
plays a critical role in improving the performance of a
Flexible Manufacturing System (FMS). It is proven that the
method is capable to provide better solution compared to
others [1].
Noboru Murayama and Seiichi Kawata. Focused on
simultaneous scheduling of processing machines and
multiple-load automated guided vehicles and proposed a
simulated annealing method for the simultaneous scheduling
problems of machines and multiple-load AGVs to obtain
relatively good solutions for a short time [2].
K. V. Subbaiah et al., proposed a Simultaneous scheduling
problem using a dynamic programming approach. They
tested different machines and AGV scheduling rules in FMS
against the mean flow time criterion [3].
I. A. Chaudhry et al., proposed a Production scheduling is
concerned with the efficient allocation of resources over
time for manufacturing. Scheduling problems arise
whenever a common and finite set of resources (labour,
material and equipment) must be used to make a variety of
different products during the same period of time [4].
B. Siva Prasad Reddy and C.S.P. Rao proposed the
interactions between the machine scheduling and the
scheduling of Material Handling System in a given Flexible
Manufacturing System (FMS) layout with an objective of
minimization of makespanandtostudytheoverall feasibility
of generation of optimal simultaneous schedules [5].
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056
Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072
© 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 739
2. MATERIALS AND METHODS
2.1 Methodology
Authors have considered 2 different layouts and 2 job sets
consisting of 1- 10 different job sets and operations on
machines to be performed. The problem is formulated as a
nonlinearmixedinteger programming model. Its objectiveis
makespan minimization, mean makespan, mean tardiness
and CPU time.
Figure 1: DE and SA Method
2.1 Objectives function
Operation completion time = Oij= Tij+Pij
J = Job operation
i = Job
Tij = Traveling time
Pij = Operation processing time
Tardiness=Ti= Ci─Di whereDi=Itisduedate
MeanTardiness= Ti
Where,n=numberofjobs;
JobCompletionTime=Ci = Oij
Makespan=Cmax .i.e.,c1, c2….cn
2.3 Algorithms Used
The algorithm applied for thepresentstudyisthedifferential
evolution (DE) and simulated algorithm (SA).
Simulated Annealing: Annealing is theprocessofobtaining
low energy states of a solid in heat treatment. Annealing
process starts with melting the solid by heat treatment.
Particles constituting the solid are arranged according to
that heat treatment. Then, temperature is decreased which
results in minimum energy state.
Differential Evolution: In this study, authors propose a DE
algorithm, in which both trial vector generation strategies
and their associated control parameter values in generating
promising solutions. Consequently, a more suitable
generation strategy along with its parameter settings canbe
determined adaptively to match different phases of the
search/evolution. The performance of the DE algorithm is
extensively evaluated using codes.
3. RESULT AND DISCUSSION
Table 1: Comparison of make-span for optimum solution
using literature review & proposed methods for t/p >0.25
Problem
Number
STW UGA AGA PGA SFHA DE SA
EX39 110 105 106 105 94 69 68
EX310 143 143 141 139 127 80 95
EX49 125 123 122 122 126 59 74
EX410 171 164 159 159 173 73 110
Inference 1.1: Table 2 shows that the comparison of make-
span for optimum solution using literature review and
proposed methods (DE and SA) for t/p >0.25. Make-spanfor
differential evolution can find better solutions than those of
literature review and proposed method of simulated
annealing algorithm, for every stage of EX39, EX310, EX49
and EX410 problems
Table 2: Comparison of make-span for DE and SA
for t/p ratio >0.25
Problem No. DE SA
EX39 69 68
EX310 80 95
EX49 59 74
EX410 73 110
Inference 1.2: From table 6.8 it is observed that the
comparison of make-span for optimum solution using
proposed methods (DE and SA) for t/p >0.25. Make-spanfor
FMS Scheduling Problem
Machine Scheduling AGV’S scheduling
Differential Evolution/ Simulated
Annealing Algorithm
Results & Comparison
Conclusion
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056
Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072
© 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 740
differential evolution can find better solutions than those of
simulated annealing algorithm, for every stage of EX39,
EX310, EX49 and EX410 problems.
3.1 Charts for benchmark problems
Chart - 1: Comparison of Make-span Performance for
literature review for t/p ratio >0.25
Inference 1.2: Chart 1 showsthatthegraphplottedproblem
number v/s Make-span for optimum solution using
literature review and proposed methodsfort/p>0.25. Mean
Tardiness for DE can find better solutions than those of SA
algorithm, for problem numbers.
Chart -2: Convergence of Make-span Performance for
problem no EX39, for t/p >0.25
Inference 1.3: Chart 2 shows that the Convergence graph
plotted No. of Generations v/s Make-span for optimum
solution using proposed methods for t/p >0.25. Make-span
for DE can find better solutions than those of SA algorithm,
for Problem No. EX39.
Chart 4:ConvergenceofMakespanPerformanceforproblem
no EX310, for t/p >0.25
Inference 1.4: Chart 4 shows that the Convergence graph
plotted No. of Generations v/s Makespan for optimum
solution using proposed methods for t/p >0.25. Makespan
for DE can find better solutions than those of SA algorithm,
for Problem No. EX310.
Chart - 3: Convergence of Make-span Performance for
problem no EX410, for t/p >0.25
Inference 1.4: Chart 3 shows that the Convergence graph
plotted No. of Generations v/s Make-span for optimum
solution using proposed methods for t/p >0.25. Make-span
for DE can find better solutions than those of SA algorithm,
for Problem No. EX410
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056
Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072
© 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 741
Chart 4:ConvergenceofMakespanPerformanceforproblem
no EX49, for t/p >0.25
Inference 1.5: Chart 4 shows that the Convergence graph
plotted No. of Generations v/s Makespan for optimum
solution using proposed methods for t/p >0.25. Makespan
for DE can find better solutions than thoseof SA,for Problem
No. EX49.
4. DISCUSSION ABOUT OBTAINED
RESULTS
In all these problems there are four machines, two
layouts, two job set and 2vehicles. Table 1 consists of
problems whose t/p ratios are greater than 0.25 and
charts 1 to N consists of graphs for particular problem
whoset/pratiosaregreaterthan0.25.From table 1 for
all the 4 benchmark problems, it gives better results
using proposed algorithm of differential evolution.
From charts 1 to N for all the 4 benchmark problems,
the graph charts show the performance of DE is more
effective than SA and other five literature algorithms.
A code is used to designate the example problems
which are given in the tables. The digits that follow EX
indicate the layout and job set. Looking DE closer in all
tables and figures (graph charts).
5. CONCLUSIONS
Efficient scheduling of all the resources plays a vital role in
achieving the required targets in a flexible manufacturing
system. The following conclusions are obtained during
results and discussion.
 For a number of well-studied problems in
combinatorial optimization of DE, SA and five
literature algorithms usuallyleadstotheconclusion
that DE algorithm is more efficient and more
effective than literature algorithms and SA.
 DE has potential of finding minimum Make-span,
mean Make-span and mean tardiness than other
five literature algorithms.
 For convergence chart of all the problems, from
chart 1 to 4 (graph chart) and from table1 and2,DE
gives effective results like- minimum Make-span,
Mean Make-span and Mean tardiness when
compared with proposed algorithm of SA.
REFERENCES
[1]. Medikondu Nageswararao, DR.K.Narayana Raoand
DR.G. Rangajanardhana “Integration of strategictactical
and Operational level planning of scheduling in FMS by
Metaheuristic Algoritham”.
[2]. Noboru Murayama, Seiichi Kawata “Simulated
Annealing Method for Simultaneous Scheduling of
Machines and Multiple-load AGVs”. Tokyo Metropolitan
UniversityUniversity,Minami-Oshawa,Hachioji-Shi,1-1,
Minami-Oshawa, Hachioji-Shi, Tokyo 192-0397, Japan
Tokyo 192-0397, Japan.
[3]. K. V. Subbaiah, M. Nageswara Rao and K. Narayana
Rao “Scheduling of AGVs and machines in FMS with
make span criteria using sheep flock heredity
algorithm”. Dept. of Mechanical Engg,Andhra University
of Engineering, Visakhapatnam.
[4]. A. Chaudhry, S. Mahmood, M. Shami “Simultaneous
scheduling of machines and automated guided vehicles
in flexible manufacturing systems using genetic
algorithms”. National University of Sciences &
Technology (NUST), Islamabad, PAKISTAN.
[5]. B. Siva Prasad Reddy and C.S.P. Rao. “Simultaneous
Scheduling of Machinesand Material HandlingSystemin
an FMS”. Department of Mech. Engg., KITS, Warangal-
506 015 (A.P) INDIA. Department of Mech. Engg., REC,
Warangal-506 004 (A.P) INDIA.
[6]. Somanath B. and Samson Yohannes " Design of
Process Plan for Simultaneous Scheduling of Machines
and AGV’s Using Non Traditional Optimization
Technique” Department of Mechanical Engineering,
Madda Walabu University, Bale Robe, Ethiopia.
[7]. K. Maliikarjuna, Venkatesh G, Somanath B “A Review
On Job Shop Scheduling Using Non-Conventional
Optimization Algorithm.” Department of Mechanical
Engineering, BITM Karnataka, India. Volume 4, Issue 3,
March 2014
International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056
Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072
© 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 742
[8]. Srinivas, K. R., Premkumar Naik, and B. Somanath.
"Experimental Comparison of E-Glass Fiber Reinforced
Thermosetting and Thermoplastic Composites for
Tensile Strength." Department of Mechanical
Engineering MITE, Karnataka, India and MW, Bale Robe
Ethiopia.
[9]. Pradeep Kale, Samson Yohannes, Somanath B and
Karunakar P “Beef Tallow Biodiesel as an Alternative
Transportation Fuel”. Department of Mechanical
Engineering and Department of Electrical Engineering
Madda Walabu University, Bale Robe, Ethiopia.
[10]. Dr. Shnataraja M, Srinivas K R “Comparison of
Rivited Panel and Integrated Panel for Damage
Tolerance by Using FEA” Department of Mechanical
Engineering, UVCE, Karnataka, India.
[10]. Sanghamitra Bandyopadhyay. “A Simulated
Annealing-Based Multi objective Optimization
Algorithm: AMOSA” Members, IEEE, Department of
Mechanical Engineering, Indian Institute of Techno
Kanpur, India.
BIOGRAPHIES
Somanath B working an Assistant
Professor Department of
Mechanical Engineering at MWU,
Bale Robe Ethiopia. Having
teaching experience of 6 years.
There are many international
papers with his name. Attended
many workshops, conferencesand
short terms trainings. His area of
interest is Design,Vibration, CAD&
FEM.
Dr. K Mallikarjuna is Professorand
Head of the Mechanical
Engineering Department atGPCET
Kurnool, India. Having teaching
experience of 17 years which
includes 9 years Research
experience. There are 25 plus
international/national papers to
his credentials out of which 2
springers and one Elsevier paper.
His area of interest is CAD/CAM,
CIM, FEM, Nano composites
Samson Yohannes is a Head of the
Mechanical Engineering
Department at MWU, Bale Robe
Ethiopia. Having teaching
experience of 5 years. There are
many international paperswithhis
name. His area of interest is
Design, Vibration & FEM.
Srinivas K R working in
Department of Mechanical
Engineering at DTU, Ethiopia.
Having teaching experience of 6
years. Attended manyconferences,
workshops and short terms
trainings. His area of interest are
Vibration analysis, Condition
monitoring & Fracture mechanics.

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Differential Evolution and Simulated Annealing Technique for Design and Developing of Process Plan to Perform Optimization on Finite Capacity Scheduling for Simultaneous System of Machines

  • 1. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072 © 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 738 Differential Evolution and Simulated Annealing Technique for Design and Developing of Process Plan to Perform Optimization on Finite Capacity Scheduling for Simultaneous System of Machines Somanath B. M.Tech.1, Dr. K Mallikarjuna M.Tech., Ph.D.2, Samson Yohannes M.Sc.3,Srinivas K R M.E. (Ph.D.) 4 1Assistant Professor, Department of Mechanical Engineering, Madda Walabu University, Bale Robe, Ethiopia. 2 Head of the Dept. of Mechanical Engineering, G. Pullaiah college of Engg & Technology, Andrapradesh, India. 3Head of the Department of Mechanical Engineering, Madda Walabu University, Bale Robe, Ethiopia. 4Department of Mechanical Engineering, Debre Tabor University, Ethiopia. ---------------------------------------------------------------------***--------------------------------------------------------------------- Abstract Differential evolution and simulated annealing technique for simultaneous scheduling of machines is defined as any computer program that uses advanced mathematical algorithm for logic to perform optimization andsimultaneous on finite capacity scheduling and others. This work addresses the problem of simultaneous system of machine and Automated Guided Vehicles in Flexible Manufacturing System so as to minimize make span and mean tardiness. Non- traditional approach is most effective algorithm that aims to converge and give optimal solution in a shorter time. Therefore, in this work a suitable simultaneous scheduling mechanism is design to generate accurate scheduling using simulated annealing and differential evolution methodology, which gives optimum solution for the bench mark problem chosen from literature Key Words: Automated Guided Vehicles, Make-span, Tardiness, Simultaneous Scheduling, Differential Evolution, Simulated Annealing 1. INTRODUCTION Theobjectiveofschedulingistofindawaytoassignandsequence the use of these shared resources such that production constraints are satisfied andproductioncostsareminimized. Simultaneousschedulinginthemanufacturingenvironmentcanbe definedastheprocessofdecidingwhathappenswhenandwhere. In scheduling theory, it is often assumed that the time taken to move jobs from one machine to another is negligible. But in many real life situations, this Movement can have a significant effectonthecomplete time of thejobs,thusaddinga parameter to the optimization function. This work looks at the situation where the job travelling time between machines is taken into account.Author,therefore,presentadifferential evolution(DE) andsimulated annealing(SA) forthesimultaneousscheduling of machines and AGVs in an FMS for process plan design. Scheduling is the process of allocating shared resources over time for competing activities is known as scheduling. It has been the subject of a significant amount of literature in the operations research field. A flexible manufacturing system is a highly automated manufacturing system well suited for the simultaneous production of a wide variety of part types in low to midvolume quantitiesat a lowcost while maintaining a high quality of the finished products. 1.2 LITERATURE SURVEY The importance of the material handling system for the efficiency of the overall system has been emphasized by several researchers. Medikondu.Nageswararao et al., proposedanefficientand optimized Automated Guided Vehicles (AGVs) operation plays a critical role in improving the performance of a Flexible Manufacturing System (FMS). It is proven that the method is capable to provide better solution compared to others [1]. Noboru Murayama and Seiichi Kawata. Focused on simultaneous scheduling of processing machines and multiple-load automated guided vehicles and proposed a simulated annealing method for the simultaneous scheduling problems of machines and multiple-load AGVs to obtain relatively good solutions for a short time [2]. K. V. Subbaiah et al., proposed a Simultaneous scheduling problem using a dynamic programming approach. They tested different machines and AGV scheduling rules in FMS against the mean flow time criterion [3]. I. A. Chaudhry et al., proposed a Production scheduling is concerned with the efficient allocation of resources over time for manufacturing. Scheduling problems arise whenever a common and finite set of resources (labour, material and equipment) must be used to make a variety of different products during the same period of time [4]. B. Siva Prasad Reddy and C.S.P. Rao proposed the interactions between the machine scheduling and the scheduling of Material Handling System in a given Flexible Manufacturing System (FMS) layout with an objective of minimization of makespanandtostudytheoverall feasibility of generation of optimal simultaneous schedules [5].
  • 2. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072 © 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 739 2. MATERIALS AND METHODS 2.1 Methodology Authors have considered 2 different layouts and 2 job sets consisting of 1- 10 different job sets and operations on machines to be performed. The problem is formulated as a nonlinearmixedinteger programming model. Its objectiveis makespan minimization, mean makespan, mean tardiness and CPU time. Figure 1: DE and SA Method 2.1 Objectives function Operation completion time = Oij= Tij+Pij J = Job operation i = Job Tij = Traveling time Pij = Operation processing time Tardiness=Ti= Ci─Di whereDi=Itisduedate MeanTardiness= Ti Where,n=numberofjobs; JobCompletionTime=Ci = Oij Makespan=Cmax .i.e.,c1, c2….cn 2.3 Algorithms Used The algorithm applied for thepresentstudyisthedifferential evolution (DE) and simulated algorithm (SA). Simulated Annealing: Annealing is theprocessofobtaining low energy states of a solid in heat treatment. Annealing process starts with melting the solid by heat treatment. Particles constituting the solid are arranged according to that heat treatment. Then, temperature is decreased which results in minimum energy state. Differential Evolution: In this study, authors propose a DE algorithm, in which both trial vector generation strategies and their associated control parameter values in generating promising solutions. Consequently, a more suitable generation strategy along with its parameter settings canbe determined adaptively to match different phases of the search/evolution. The performance of the DE algorithm is extensively evaluated using codes. 3. RESULT AND DISCUSSION Table 1: Comparison of make-span for optimum solution using literature review & proposed methods for t/p >0.25 Problem Number STW UGA AGA PGA SFHA DE SA EX39 110 105 106 105 94 69 68 EX310 143 143 141 139 127 80 95 EX49 125 123 122 122 126 59 74 EX410 171 164 159 159 173 73 110 Inference 1.1: Table 2 shows that the comparison of make- span for optimum solution using literature review and proposed methods (DE and SA) for t/p >0.25. Make-spanfor differential evolution can find better solutions than those of literature review and proposed method of simulated annealing algorithm, for every stage of EX39, EX310, EX49 and EX410 problems Table 2: Comparison of make-span for DE and SA for t/p ratio >0.25 Problem No. DE SA EX39 69 68 EX310 80 95 EX49 59 74 EX410 73 110 Inference 1.2: From table 6.8 it is observed that the comparison of make-span for optimum solution using proposed methods (DE and SA) for t/p >0.25. Make-spanfor FMS Scheduling Problem Machine Scheduling AGV’S scheduling Differential Evolution/ Simulated Annealing Algorithm Results & Comparison Conclusion
  • 3. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072 © 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 740 differential evolution can find better solutions than those of simulated annealing algorithm, for every stage of EX39, EX310, EX49 and EX410 problems. 3.1 Charts for benchmark problems Chart - 1: Comparison of Make-span Performance for literature review for t/p ratio >0.25 Inference 1.2: Chart 1 showsthatthegraphplottedproblem number v/s Make-span for optimum solution using literature review and proposed methodsfort/p>0.25. Mean Tardiness for DE can find better solutions than those of SA algorithm, for problem numbers. Chart -2: Convergence of Make-span Performance for problem no EX39, for t/p >0.25 Inference 1.3: Chart 2 shows that the Convergence graph plotted No. of Generations v/s Make-span for optimum solution using proposed methods for t/p >0.25. Make-span for DE can find better solutions than those of SA algorithm, for Problem No. EX39. Chart 4:ConvergenceofMakespanPerformanceforproblem no EX310, for t/p >0.25 Inference 1.4: Chart 4 shows that the Convergence graph plotted No. of Generations v/s Makespan for optimum solution using proposed methods for t/p >0.25. Makespan for DE can find better solutions than those of SA algorithm, for Problem No. EX310. Chart - 3: Convergence of Make-span Performance for problem no EX410, for t/p >0.25 Inference 1.4: Chart 3 shows that the Convergence graph plotted No. of Generations v/s Make-span for optimum solution using proposed methods for t/p >0.25. Make-span for DE can find better solutions than those of SA algorithm, for Problem No. EX410
  • 4. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072 © 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 741 Chart 4:ConvergenceofMakespanPerformanceforproblem no EX49, for t/p >0.25 Inference 1.5: Chart 4 shows that the Convergence graph plotted No. of Generations v/s Makespan for optimum solution using proposed methods for t/p >0.25. Makespan for DE can find better solutions than thoseof SA,for Problem No. EX49. 4. DISCUSSION ABOUT OBTAINED RESULTS In all these problems there are four machines, two layouts, two job set and 2vehicles. Table 1 consists of problems whose t/p ratios are greater than 0.25 and charts 1 to N consists of graphs for particular problem whoset/pratiosaregreaterthan0.25.From table 1 for all the 4 benchmark problems, it gives better results using proposed algorithm of differential evolution. From charts 1 to N for all the 4 benchmark problems, the graph charts show the performance of DE is more effective than SA and other five literature algorithms. A code is used to designate the example problems which are given in the tables. The digits that follow EX indicate the layout and job set. Looking DE closer in all tables and figures (graph charts). 5. CONCLUSIONS Efficient scheduling of all the resources plays a vital role in achieving the required targets in a flexible manufacturing system. The following conclusions are obtained during results and discussion.  For a number of well-studied problems in combinatorial optimization of DE, SA and five literature algorithms usuallyleadstotheconclusion that DE algorithm is more efficient and more effective than literature algorithms and SA.  DE has potential of finding minimum Make-span, mean Make-span and mean tardiness than other five literature algorithms.  For convergence chart of all the problems, from chart 1 to 4 (graph chart) and from table1 and2,DE gives effective results like- minimum Make-span, Mean Make-span and Mean tardiness when compared with proposed algorithm of SA. REFERENCES [1]. Medikondu Nageswararao, DR.K.Narayana Raoand DR.G. Rangajanardhana “Integration of strategictactical and Operational level planning of scheduling in FMS by Metaheuristic Algoritham”. [2]. Noboru Murayama, Seiichi Kawata “Simulated Annealing Method for Simultaneous Scheduling of Machines and Multiple-load AGVs”. Tokyo Metropolitan UniversityUniversity,Minami-Oshawa,Hachioji-Shi,1-1, Minami-Oshawa, Hachioji-Shi, Tokyo 192-0397, Japan Tokyo 192-0397, Japan. [3]. K. V. Subbaiah, M. Nageswara Rao and K. Narayana Rao “Scheduling of AGVs and machines in FMS with make span criteria using sheep flock heredity algorithm”. Dept. of Mechanical Engg,Andhra University of Engineering, Visakhapatnam. [4]. A. Chaudhry, S. Mahmood, M. Shami “Simultaneous scheduling of machines and automated guided vehicles in flexible manufacturing systems using genetic algorithms”. National University of Sciences & Technology (NUST), Islamabad, PAKISTAN. [5]. B. Siva Prasad Reddy and C.S.P. Rao. “Simultaneous Scheduling of Machinesand Material HandlingSystemin an FMS”. Department of Mech. Engg., KITS, Warangal- 506 015 (A.P) INDIA. Department of Mech. Engg., REC, Warangal-506 004 (A.P) INDIA. [6]. Somanath B. and Samson Yohannes " Design of Process Plan for Simultaneous Scheduling of Machines and AGV’s Using Non Traditional Optimization Technique” Department of Mechanical Engineering, Madda Walabu University, Bale Robe, Ethiopia. [7]. K. Maliikarjuna, Venkatesh G, Somanath B “A Review On Job Shop Scheduling Using Non-Conventional Optimization Algorithm.” Department of Mechanical Engineering, BITM Karnataka, India. Volume 4, Issue 3, March 2014
  • 5. International Research Journal of Engineering and Technology (IRJET) e-ISSN: 2395 -0056 Volume: 04 Issue: 3 | Mar -2017 www.irjet.net p-ISSN: 2395-0072 © 2017, IRJET | Impact Factor value: 5.181 | ISO 9001:2008 Certified Journal | Page 742 [8]. Srinivas, K. R., Premkumar Naik, and B. Somanath. "Experimental Comparison of E-Glass Fiber Reinforced Thermosetting and Thermoplastic Composites for Tensile Strength." Department of Mechanical Engineering MITE, Karnataka, India and MW, Bale Robe Ethiopia. [9]. Pradeep Kale, Samson Yohannes, Somanath B and Karunakar P “Beef Tallow Biodiesel as an Alternative Transportation Fuel”. Department of Mechanical Engineering and Department of Electrical Engineering Madda Walabu University, Bale Robe, Ethiopia. [10]. Dr. Shnataraja M, Srinivas K R “Comparison of Rivited Panel and Integrated Panel for Damage Tolerance by Using FEA” Department of Mechanical Engineering, UVCE, Karnataka, India. [10]. Sanghamitra Bandyopadhyay. “A Simulated Annealing-Based Multi objective Optimization Algorithm: AMOSA” Members, IEEE, Department of Mechanical Engineering, Indian Institute of Techno Kanpur, India. BIOGRAPHIES Somanath B working an Assistant Professor Department of Mechanical Engineering at MWU, Bale Robe Ethiopia. Having teaching experience of 6 years. There are many international papers with his name. Attended many workshops, conferencesand short terms trainings. His area of interest is Design,Vibration, CAD& FEM. Dr. K Mallikarjuna is Professorand Head of the Mechanical Engineering Department atGPCET Kurnool, India. Having teaching experience of 17 years which includes 9 years Research experience. There are 25 plus international/national papers to his credentials out of which 2 springers and one Elsevier paper. His area of interest is CAD/CAM, CIM, FEM, Nano composites Samson Yohannes is a Head of the Mechanical Engineering Department at MWU, Bale Robe Ethiopia. Having teaching experience of 5 years. There are many international paperswithhis name. His area of interest is Design, Vibration & FEM. Srinivas K R working in Department of Mechanical Engineering at DTU, Ethiopia. Having teaching experience of 6 years. Attended manyconferences, workshops and short terms trainings. His area of interest are Vibration analysis, Condition monitoring & Fracture mechanics.