Course Outcomes (COs)
Courseoutcomes |
Learningandteaching strategies |
AssessmentStrategies |
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On completion of this course, the students will be able to; CO 83.Develop linear programming (LP) models and perform sensitivity analysis CO 84.Propose the best strategy using decision making methods under uncertainty and game theory CO 85.Analyze the mathematical tools that are needed to solve optimization problems CO 86.Compare the characteristics of different types of decision-making environments CO 87.Apply the appropriate decision making approaches in a given problem. CO 88.Compare and analyze different approaches in a given problem |
Approach inteaching:Interactive Lectures,Group Discussion,Tutorials,CaseStudy
Learning activitiesfor the students:Self-learningassignments,presentations |
Class test,Semester endexaminations,Quiz,Assignments,Presentation |
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Operations Research- Meaning, Nature, Scope and Role of Operations Research, Scientific approach in decision-making, Techniques of OR, Limitations of OR
Linear Programming-Mathematical formulation of Linear Programming problems and their solution using Graphic approach. Simplex method.
Linear Programming- Special Cases- Unbounded solution, Multiple Solutions, Non-Feasible solutions, Degenerate solutions, Primal and its dual. Introduction to Sensitivity Analysis
Transportation-General structure of transportation problem, methods of finding initial basic feasible solution (NWCM, LCM & VAM), test for optimality (MODI Method), Cases of unbalanced problems, Degeneracy, Multiple solutions and Prohibited Routes.
Assignment- Solving the problem. Cases of unbalanced problems, multiple optimum solutions, maximization objective and unacceptable assignments
Sequencing Problems- General Assumptions, Basic Terminology, Processing n-jobs through two machines, Processing n-jobs through three machines, Processing n-jobs through m- machines
Decision Theory-Decision-Making under certainty, uncertainty and risk, Decision tree analysis, Queuing theory-Introduction, elementary queuing system, single channel queuing model ( with Poisson arrivals and exponential service times.)
Theory of Games-Two persons Zero Sum games. Markov’s analysis-Introduction, application, state transition matrix, n steps transition probabilities, Markov Chain Algorithm.
Suggested readings
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Journals