Minimizing Musculoskeletal Disorders in Lathe Machine Workers

Aman Sachdeva, B.D.Gupta & Sneh Anand
International Journal of Ergonomics (IJEG), Volume (1) : Issue (2) : 2011 20
Minimizing Musculoskeletal Disorders in Lathe Machine Workers
Aman Sachdeva amansachdeva@hotmail.com
Asst. Professor, Dept. of Mechanical Engineering
Anand Engineering College
Agra – 282002, INDIA
B.D.Gupta Bdgupta_aec@hotmail.com
Director
Anand Engineering College
Agra – 282002, INDIA
Sneh Anand Snehanand_iitd@hotmail.com
Professor, Center for Bio-Medical Engineering
Indian Institute of Technology
New-Delhi – 110016, INDIA
Abstract
In production units, workers work under tough conditions to perform the desired task. These
tough conditions normally give rise to various musculoskeletal disorders within the workers.
These disorders emerge within the workers body due to repetitive lifting, differential lifting height,
ambient conditions etc. For the minimization of musculoskeletal disorders it is quite difficult to
model them with mathematical difference or differential equations. In this paper the minimization
of musculoskeletal disorders problem has been formulated using fuzzy technique. It is very
difficult to train non linear complex musculoskeletal disorders problem, hence in this paper a non
linear fuzzy model has been developed to give solutions to these non linearities. This model
would have the capability of representing solutions for minimizing musculoskeletal disorders
needed for workers working in the production units.
Keywords: Artificial Intelligence, Expert System, Fuzzy Logic
1. INTRODUCTION
The ability to maintain balance between health and production targets is increasingly important
within workers of different industry. Workers tend to exert their bodies to various types of
musculoskeletal disorders unknowingly and tend to lose both on the financial end as well on the
health end. Generally these types of disorders tend to decrease the efficiency of the workers over
a length of time especially for those who are highly exposed to repetitive tasks. The ligaments of
the shoulder muscle as well as of the low back muscles are the major effected muscles among
lathe machine workers. Musculoskeletal disorders are the condition where a part of
musculoskeletal system gets injured over time due to repetitive task. Musculoskeletal disorders
are the disorders where the human body gets traumatized in either a minor or major way over a
period of time. These disorders are caused in most of the industries where the workers work day
and night for their bread and butter without having any sufficient knowledge how to pursue their
work so as to have the right balance between health and money earned [1]-[7]. Normally it is
observed that workers tend to exert their body to such undesirable levels that it becomes difficult
for themselves even to bear the pain which occurs after some time.
Main Causes of MSD’s that were observed in Lathe machine workers are:-
• Prolonged unhealthy posture while working.
• Lower back support is inadequate for the worker.
• Continuous bending of the spinal cord.

• Set up of the workstation is ergonomically poor.
• Adverse work environment.
• Continuous lifting of heavy automobile components from ground height.
Thus the challenges in designing the workstation for repetitive lifting task workers can be broadly
categorized as follows:
a. Optimizing differential lifting heights
b. Minimizing musculoskeletal disorders
c. Increasing the efficiency of workers
This paper concentrates on minimizing musculoskeletal disorders for lathe machine workers of
automobile industry. Initially brief overview of main artificial intelligent techniques is presented
then illustration is given in which FUZZY model is developed followed by results and conclusions.
2. ARTIFICIAL INTELLIGENCE
Artificial Intelligence (AI) is the area of computer science focusing on creating machines that can
engage on behaviors that humans consider intelligent. The ability to create intelligent machines
has intrigued humans since ancient times and today with the advent of the computer and 50
years of research into AI programming techniques, the dream of smart machines is becoming a
reality. Researchers are creating systems which can mimic human thought, understand speech,
beat the best human chess player, and countless other feats never before possible. Main
branches of AI are, Expert Systems (ESs), Artificial Neural Networks (ANNs), Genetic Algorithms
(GAs) and Fuzzy Logic (FL) In the past various AI techniques have been used in robotics, pattern
recognition, forecasting, , manufacturing, optimization, signal processing, etc. These techniques
are particularly useful in system modelling where complexities involved are very high [8]-[10].
Brief overview of different artificial intelligent techniques is as follows:
2.1 Artificial Neural Networks
An artificial neural network (ANN) is a mathematical model that is inspired by the structure and/or
functional aspects of biological neural networks. Artificial neural network consists of an
interconnected group of artificial neurons, and it processes information using a connectionist
approach to computation. In most cases an ANN is an adaptive system that changes its structure
based on external or internal information that flows through the network during the learning
phase. Modern neural networks are non-linear statistical data modeling tools which are usually
used to model complex relationships between inputs and outputs or to find patterns in data. An
ANN is typically defined by three types of parameters:
1. The interconnection pattern between different layers of neurons
2. The learning process for updating the weights of the interconnections
3. The activation function that converts a neuron's weighted input to its output activation.
There are three major learning paradigms, each corresponding to a particular abstract learning
task. These are supervised learning, unsupervised learning and reinforcement learning.
In supervised learning, we are given a set of example pairs and the aim is to find
a function in the allowed class of functions that matches the examples. In other words,
we wish to infer the mapping implied by the data; the cost function is related to the mismatch
between our mapping and the data and it implicitly contains prior knowledge about the problem
domain. Tasks that fall within the paradigm of supervised learning are pattern recognition (also
known as classification) and regression (also known as function approximation). The supervised
learning paradigm is also applicable to sequential data (e.g., for speech and gesture recognition).
In unsupervised learning, some data is given and the cost function to be minimized, that can be
any function of the data and the network's output, . The cost function is dependent on the task
(what we are trying to model) and our a priori assumptions (the implicit properties of our model,
its parameters and the observed variables). Tasks that fall within the paradigm of unsupervised

learning are in general estimation problems; the applications include clustering, the estimation of
statistical distributions, compression and filtering.
In reinforcement learning, data are usually not given, but generated by an agent's interactions
with the environment. At each point in time , the agent performs an action and the
environment generates an observation and an instantaneous cost , according to some
(usually unknown) dynamics. The aim is to discover a policy for selecting actions that minimizes
some measure of a long-term cost; i.e., the expected cumulative cost. The environment's
dynamics and the long-term cost for each policy are usually unknown, but can be estimated [11],
[12].
2.2 Fuzzy Logic
Fuzzy logic is a form of many-valued logic; it deals with reasoning that is fixed or approximate
rather than fixed and exact. In contrast with "crisp logic", where binary sets have two-valued logic:
true or false, fuzzy logic variables may have a truth value that ranges in degree between 0 and 1.
Fuzzy logic has been extended to handle the concept of partial truth, where the truth value may
range between completely true and completely false. Furthermore, when linguistic variables are
used, these degrees may be managed by specific functions.Fuzzy logic began with the 1965
proposal of fuzzy set theory by Lotfi Zadeh. Though fuzzy logic has been applied to many fields,
from control theory to artificial intelligence, it still remains controversial among most statisticians,
who prefer Bayesian logic, and some control engineers, who prefer traditional two-valued logic.
[13]-[20]
2.3 Genetic Algorithm
A genetic algorithm (GA) is a search heuristic that mimics the process of natural evolution. This
heuristic is routinely used to generate useful solutions to optimization and search problems.
Genetic algorithms belong to the larger class of evolutionary algorithms (EA), which generate
solutions to optimization problems using techniques inspired by natural evolution, such as
inheritance, mutation, selection, and crossover. In a genetic algorithm, a population of strings
(called chromosomes or the genotype of the genome), which encode candidate solutions (called
individuals, creatures, or phenotypes) to an optimization problem, evolves toward better solutions.
Traditionally, solutions are represented in binary as strings of 0s and 1s, but other encodings are
also possible. The evolution usually starts from a population of randomly generated individuals
and happens in generations. In each generation, the fitness of every individual in the population is
evaluated, multiple individuals are stochastically selected from the current population (based on
their fitness), and modified (recombined and possibly randomly mutated) to form a new
population. The new population is then used in the next iteration of the algorithm. Commonly, the
algorithm terminates when either a maximum number of generations has been produced, or a
satisfactory fitness level has been reached for the population. If the algorithm has terminated due
to a maximum number of generations, a satisfactory solution may or may not have been reached.
A standard representation of the solution is as an array of bits. Arrays of other types and
structures can be used in essentially the same way. The main property that makes these genetic
representations convenient is that their parts are easily aligned due to their fixed size, which
facilitates simple crossover operations. Variable length representations may also be used, but
crossover implementation is more complex in this case. Tree-like representations are explored in
genetic programming and graph-form representations are explored in evolutionary programming.
Once we have the genetic representation and the fitness function defined, GA proceeds to
initialize a population of solutions randomly, and then improve it through repetitive application of
mutation, crossover, inversion and selection operators.
2.4 Expert System
An expert system uses a knowledge base of human expertise for problem solving, or to clarify
uncertainties where normally one or more human experts would need to be consulted. A wide
variety of methods can be used to simulate the performance of the expert; however, common to

most or all are the creation of a knowledge base which uses some knowledge representation
structure to capture the knowledge of the Subject Matter Expert (SME); a process of gathering
that knowledge from the SME and codifying it according to the structure, which is called
knowledge engineering; and once the system is developed, it is placed in the same real world
problem solving situation as the human SME, typically as an aid to human workers or as a
supplement to some information system. Expert systems may or may not have learning
components.
There are various expert systems in which a rule base and an inference engine cooperate to
simulate the reasoning process that a human expert pursues in analyzing a problem and arriving
at a conclusion. In these systems, in order to simulate the human reasoning process, a vast
amount of knowledge needs to be stored in the knowledge base. Generally, the knowledge base
of such an expert system consists of a relatively large number of "if/then" type statements that are
interrelated in a manner that, in theory at least, resembles the sequence of mental steps that are
involved in the human reasoning process. Because of the need for large storage capacities and
related programs to store the rule base, most expert systems have, in the past, been run only on
large information handling systems. [21]-[23]
3. ILLUSTRATION: MINIMIZING MUSCULOSKELETAL DISORDERS USING
FUZZY LOGIC
A fuzzy model has been designed as shown in Fig. 1 and tested for minimizing musculoskeletal
disorders within lathe machine workers. In this application a fuzzy model is built with the collected
data to forecast MSD’s. For the SUBJECT data was collected with four inputs:
(a) Age of the SUBJECT
(b) Weight lifted
(c) Frequency of Lift
(d) Lifting Height.
FIGURE 1: Fuzzy Model
Experimentation was done on the four SUBJECTS i.e. A, B, C and D of age groups between 25
to 35 years and their EEG was recorded. SUBJECTS were asked to lift multi cylinder crank shaft
weighing 24 kgs. Based on the lifting sessions their EEG was recorded and the value of the
musculoskeletal disorder was taken based on the graphs variation from the mean. The values of
the four inputs were normalized and were taken as the input data. EEG of the subject is shown in
Fig. 2

FIGURE 2: Electroencephalography
3.1 Design of Membership Functions
For developing our fuzzy model we used triangular membership functions for inputs as well as
outputs. The membership functions are been overlapped as shown in Fig. 3 which gives the
flexiblility to describe one fuzzy set only. The values for these fuzzy sets have been normalized in
the range of [0.0, 1.0].
FIGURE 3. Membership Function
4. Output
Rule Viewer in Fig. 4 shows the output for the SUBJECTS taken within the age group of 25 to 35
years. If the value of the respective inputs is given to the fuzzy model then the prediction of
musculoskeletal disorder developing within the SUBJECT body is known. The Surface View of
the four SUBJECTS is shown in Fig. 5. MSD’s for three other SUBJECTS can be viewed in Table
1

FIGURE 4. Rule Viewer
SUBJECT-
A
SUBJECT-
B
SUBJECT-
C
SUBJECT-
D
FIGURE 5. Surface View
_______________________________________________________________
SUBJECT E Input 1 Input 2 Output
Lifting height Frequency of Lift MSD
.166 .176 .322
.166 .504 .472
.166 .837 .475
.502 .163 .146
.502 .493 .149
.502 .803 .152

.771 .167 .332
.771 .507 .429
.771 .796 .431
_______________________________________________________________
SUBJECT F Input 1 Input 2 Output
.17 .193 .344
.17 .496 .477
.17 .74 .543
.502 .215 .156
.502 .5 .149
.502 .751 .312
.774 .178 .345
.774 .504 .432
.774 .811 .453
_______________________________________________________________
SUBJECT G Input 1 Input 2 Output
.177 .159 .351
.177 .504 .5
.177 .792 .635
.508 .193 .5
.508 .5 .5
.508 .781 .622
_______________________________________________________________
TABLE 1: Results of FUZZY Model
5. CONCLUSION
In this particular application, the fuzzy model predicted the musculoskeletal disorders for 25 to 35
years age group lathe machine workers. With the help of this model, it would be easier for the
industries to make their workers comfortable by predicting the MSD’s that could occur in their
body due to repetitive lifting task. The management now could give the suitable lifting zone to the
workers so that the chances of occurrence of MSD is minimized which has been the drawback till
date as various researchers did give the proof of occurrence of MSD’s but never gave the
solution. Hence for the selected age group workers the normalized value of lifting zone should be
in between 0.5 to 0.69 and the frequency of lift should be in between 0.01 to 0.2. Thus with this
simulation both the management and the workers are in win-win situation as the overall workers
health is taken care of and the causes of absenteeism of the workers is substantially reduced as
the chances of occurrence of MSD’s is minimized.
This fuzzy model as such does not model other machine workers engaged in performing different
tasks, but they can be used to forecast with a separate network of a similar kind but with a
different rules. To make this fuzzy model more general and foolproof, extra parameters such as
temperature, humidity, etc. can be helpful for minimization of musculoskeletal disorders.
6. REFERENCES
[1] Briand C, Durand MJ, St-Arnaud L, Corbire M, Work and mental health: learning from return-
to-work rehabilitation programs designed for workers with musculoskeletal disorders,
International Journal of Law Psychiatry 2007 Jul-Oct;30(4-5):444-57.
[2] Burdorf A, The role of assessment of biomechanical exposure at the workplace in the
prevention of musculoskeletal disorders, Scand J Work Environ Health 2010 Jan; 36(1):1-2.

[3] Jang Y, Chi CF, Tsauo JY, Wang JD, Prevalence and risk factors of work-related
musculoskeletal disorders in massage practitioners, International Journal of Occupational
and Rehabilitation 2006 Sep; 16(3):425-38
[4] Andersen JH, Haahr JP and Frost P, Risk factors for more severe regional musculoskeletal
symptoms: a two-year prospective study of a general working population, International
Journal of Arthritis Rheum (2007) Apr, 56(4), 1355-64.
[5] Cecchini M, Colantoni A, Massantini R, Monarca D, The risk of musculoskeletal disorders
for workers due to repetitive movements during tomato harvesting, International Journal of
Agriculture Safety and Health (2010) Apr, 16(2), 87-98.
[6] Gangopadhyay S, Ghosh T, Das T, Ghoshal G, Das B, Effect of working posture on
occurrence of musculoskeletal disorders among the sand core making workers of West
Bengal, International Journal of Public Health 2010 Mar;18(1):38-42.pg 8
[7] Barr, A. and Feigenbaum, E.A. (1981) ‘The Handbook of Artificial Intelligence’, Vol. 1,
Morgan Kaufmann, Los Altos, CA.
[8] Chau, K.W, A review on the integration of artificial intelligence into coastal modelling,
Journal of Environmental Management, 2006 Vol. 80, pp.47–57.
[9] Kalogirou, S.A. (2007) Artificial Intelligence in Energy and Renewable Energy Systems,
Nova Publisher, USA.
[10] McCarthy, J, Circumscription-a form of non-monotonic reasoning’, International Journal of
Artificial Intelligence, 1980 Vol. 13, pp.27–39.
[11] Halgamuge, S.K. and Glesner, M, Neural networks in designing fuzzy systems for real world
applications, International Journal of Fuzzy Sets and Systems, 1994 Vol. 65, pp.1–12.
[12] Lakhmi, C.J. and Martin, N.M. (1998) Fusion of Neural Networks, Fuzzy Systems and
Genetic Algorithms: Industrial Applications, CRC Press, LLC.
[13] Campello, R.J.G.B. and Amaral, W.C. (2002) ‘Hierarchical fuzzy relational models: linguistic
interpretation and universal approximation’, IEEE International Conference on Fuzzy
Systems (FUZZIEEE’02), pp.446–453.
[14] Cheong, F. and Lai, R. (2000) ‘Constraining the optimization of a fuzzy logic controller using
an enhanced genetic algorithm’, IEEE Transactions on Systems, Man and Cybernetics,
Part B, Vol. 30, pp.31–46.
[15] Combs, W.E. and Andrews, J.E. (1998) ‘Combinatorial rule explosion eliminated by a fuzzy
rule configuration’, IEEE Transactions on Fuzzy Systems, Vol. 6, pp.1–11.
[16] Dick, S., Kandel, A. and Combs, W.E. (1999) ‘Comment on Combinatorial rule explosion
eliminated by a fuzzy rule configuration’, IEEE Transactions on Fuzzy Systems, Vol. 7,
pp.475–478.
[17] Güven, M.K. and Passino, K.M. (2001) ‘Avoiding exponential parameter growth in fuzzy
systems’, IEEE Transactions on Fuzzy Systems, Vol. 9, pp.194–199.
[18] Ishibuchi, H., Nozaki, K., Yamamoto, N. and Tanaka, H. (1995) ‘Selecting fuzzy if-then rules
for classification problems using genetic algorithms’, IEEE Transactions on Fuzzy
Systems,Vol. 3, pp.260–270.

[19] Novakovic, B., Vranjes, B. and Novakovic, D. (1998) ‘A new approach to design of an
adaptive fuzzy logic control system’, IEEE International Conference on Systems Man, and
Cybernetics, pp.1922–1925.
[20] Raju, G.V.S. and Zhou, J. (1993), Adaptive hierarchical fuzzy controller, IEEE Transactions
on Systems, Man and Cybernetics, Vol. 23, pp.973–980.
[21] Medsker, L.R. (1996) ‘Microcomputer applications of hybrid intelligent systems’, Journal of
Network and Computer Applications, Vol. 19, pp.213–234.
[22] Zadeh, L.A. (1973) ‘Outline of a new approach to the analysis of complex systems and
decision processes’, IEEE Transactions on Systems, Man and Cybernetics, Vol. 1, pp.28–
44.
[23] Zadeh, L.A. (1975), The concept of a linguistic variable and its application to approximate
reasoning, Information Sciences, Vol. 8, pp.43–80.

Minimizing Musculoskeletal Disorders in Lathe Machine Workers

More Related Content

What's hot (20)

Viewers also liked (11)

Similar to Minimizing Musculoskeletal Disorders in Lathe Machine Workers (20)

More from Waqas Tariq (20)

Recently uploaded (20)

Minimizing Musculoskeletal Disorders in Lathe Machine Workers