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Operations research : an introduction / Hamdy A. Taha.

By: Material type: TextTextPublication details: New Delhi : Pearson/Prentice Hall, 2009Edition: 8th edDescription: xxii, 775 p. ill. ; 25 cm. + 1 CD-ROM (4 3/4 in.)ISBN:
  • 9788131711040
Subject(s): DDC classification:
  • 658.4/034 22 T1286
Contents:
Chapter 1: what is operations research? 1.1 operations research models 1.2 solving the or model 1.3 queueing and simulation models 1.4 art of modeling 1.5 more than just mathematics 1.6 phases of an or study 1.7 about this book problems references chapter 2: modeling with linear programming 2.1 two-variable lp mode L2.2 graphical lp solution 2.3 selected lp applications 2.4 computer solution with solver and ampl problems references chapter 3: the simplex method and sensitivity analysis 3.1 lp model in equation form 3.2 transition from graphical to algebraic solution 3.3 the simplex method 3.4 artificial starting solution 3.5 special cases in the simplex method 3.6 sensitivity analysis problems references Chapter 4: duality and post-optimal analysis 4.1 definition of the dual problem 4.2 primal-dual relationships 4.3 economic interpretation of duality 4.4 additional simplex algorithms 4.5 post-optimal analysis problems references Chapter 5: transportation model and its variants 5.1 definition of the transportation model 5.2 nontraditional transportation models 5.3 the transportation algorithm 5.4 the assignment model 5.5 the transshipment model problems references Chapter 6: network models 6.1 scope and definition of network models 6.2 minimal spanning tree algorithm 6.3 shortest-route problem 6.4 maximal flow model 6.5 cpm and pert problems references Chapter 7: advanced linear programming 7.1 simplex method fundamentals 7.2 revised simplex method 7.3 bounded variables algorithm 7.4 duality 7.5 parametric linear programming problems references Chapter 8: goal programming 8.1 a goal programming formulation 8.2 goal programming algorithms problems references Chapter 9: integer linear programming 9.1 illustrative applications 9.2 integer programming algorithms 9.3 traveling salesperson (tsp) problem problems references Chapter 10: deterministic dynamic programming 10.1 recursive nature of computations in dp 10.2 forward and backward recursion 10.3 selected dp applications 10.4 problem of dimensionality problems references Chapter 11: deterministic inventory models 11.1 general inventory model 11.2 role of demand in the development of inventory models 11.3 static economic-order-quantity (eoq) models 11.4 dynamic eoq models problems references Chapter 12: review of basic probability 12.1 laws of probability 12.2 random variables and probability distributions 12.3 expectation of a random variable 12.4 four common probability distributions 12.5 empirical distributions problems references Chapter 13: decision analysis and games 13.1 decision making under certainty-analytic hierarchy process (ahp) 13.2 decision making under risk 13.3 decision under uncertainty 13.4 game theory problems references Chapter 14: probabilistic inventory models 14.1 continuous review models 4.2 single-period models 14.3 multiperiod model problems references Chapter 15:queueing systems 15.1 why study queues? 15.2 elements of a queuing model 15.3 role of exponential distribution 15.4 pure birth and death models (relationship between the exponential and poisson distributions) 15.5 generalized poisson queuing model 15.6 specialized poisson queues 15.7 (m/g/1):(gd/inf/inf)-pollaczek-khintchine (p-k) formula 15.8 other queuing models 15.9 queueing decision models problems references Chapter 16: simulation modeling 16.1 monte carlo simulation 16.2 types of simulation 16.3 elements of discrete-event simulation 16.4 generation of random numbers 16.5 mechanics of discrete simulation 16.6 methods for gathering statistical observations 16.7 simulation languages problems references Chapter 17: markov chains 17.1 definition of a markov chain 17.2 absolute and n-step transition probabilities 17.3 classification of the states in a markov chain 17.4steady-state probabilities and mean return times of ergodic chains 17.5 first passage time 17.6 analysis of absorbing states problems references Chapter 18: classical optimization theory 18.1 unconstrained problems 18.2 constrained problems problems references Chapter 19: nonlinear programming algorithms 19.1 unconstrained algorithms 19.2 constrained algorithms problems references appendix a: ampl modeling languagea. 1 rudimentary ampl modela. 2 components of ampl modela. 3 mathematical expressions and computed parametersa. 4 subsets and indexed setsa. 5 accessing external filesa. 6 interactive commandsa. 7 iterative and conditional execution of ampl commadsa. 8 sensitivity analysis using ampl reference appendix b: statistical tables Appendix c: partial answers to selected problems index on the cd Chapter 20: additional network and lp algorithms 20.1 minimim-cost capacitated flow problem 20.2 decomposition algorithm 20.3 karmarkar interior-point method problems references Chapter 21: forecasting models 21.1 moving average technique 21.2 exponential smoothing 21.3 maximization of the event of achieving a goal problems references Chapter 22: probabilistic dynamic programming 22.1 a game of chance 22.2 investment problem 22.3 maximization of the event of achieving a goal problems references Chapter 23: markovian decision process 23.1 scope of the markovian decision problem 23.2 finite-stage dynamic programming model 23.3 infinite-stage model 23.4 linear programming solution problems references Chapter 24: case analysiscase 1: airline fuel allocation using optimum tinkering Case 2: optimization of heart valves production Case 3: scheduling appointments at australian tourist commission trade events Case 4: saving federal travel dollars Case 5: optimal ship routing and personnel assignments for naval recruitment in Thailand Case 6: allocation of operating room time in mount sinai hospital Case 7: optimizing trailer payloads at pfg building glass Case 8: optimization of crosscutting and log allocation at Weyerhaeuser Case 9: layout planning of a computer integrated manufacturing (cim) facility Case 10: booking limits in hotel reservations Case 11: casey's problem: interpreting and evaluating a new test Case 12: ordering golfers on the final day of ryder cup matches Case 13: inventory decisions in dell's supply chain Case 14: analysis of an internal transport system in a manufacturing plant Case 15: telephone sales manpower planning at qantas airways Appendix d: review of vectors and matricesd. 1 vectorsd. 2 matricesd. 3 quadratic formsd. 4 convex and concave functions problems references Appendix e: case studies
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Books Books UE-Central Library 658.4034 T1286 (Browse shelf(Opens below)) Available T1698

Includes bibliographical references and index.

Chapter 1: what is operations research?
1.1 operations research models
1.2 solving the or model
1.3 queueing and simulation models
1.4 art of modeling
1.5 more than just mathematics
1.6 phases of an or study
1.7 about this book problems references chapter 2: modeling with linear programming
2.1 two-variable lp mode
L2.2 graphical lp solution
2.3 selected lp applications
2.4 computer solution with solver and ampl problems references chapter 3: the simplex method and sensitivity analysis
3.1 lp model in equation form
3.2 transition from graphical to algebraic solution
3.3 the simplex method
3.4 artificial starting solution
3.5 special cases in the simplex method
3.6 sensitivity analysis problems references
Chapter 4: duality and post-optimal analysis
4.1 definition of the dual problem
4.2 primal-dual relationships
4.3 economic interpretation of duality
4.4 additional simplex algorithms
4.5 post-optimal analysis problems references
Chapter 5: transportation model and its variants
5.1 definition of the transportation model
5.2 nontraditional transportation models
5.3 the transportation algorithm
5.4 the assignment model
5.5 the transshipment model problems references
Chapter 6: network models
6.1 scope and definition of network models
6.2 minimal spanning tree algorithm
6.3 shortest-route problem
6.4 maximal flow model
6.5 cpm and pert problems references
Chapter 7: advanced linear programming
7.1 simplex method fundamentals
7.2 revised simplex method
7.3 bounded variables algorithm
7.4 duality
7.5 parametric linear programming problems references
Chapter 8: goal programming
8.1 a goal programming formulation
8.2 goal programming algorithms problems references
Chapter 9: integer linear programming
9.1 illustrative applications
9.2 integer programming algorithms
9.3 traveling salesperson (tsp) problem problems references
Chapter 10: deterministic dynamic programming
10.1 recursive nature of computations in dp
10.2 forward and backward recursion
10.3 selected dp applications
10.4 problem of dimensionality problems references
Chapter 11: deterministic inventory models
11.1 general inventory model
11.2 role of demand in the development of inventory models
11.3 static economic-order-quantity (eoq) models
11.4 dynamic eoq models problems references
Chapter 12: review of basic probability
12.1 laws of probability
12.2 random variables and probability distributions
12.3 expectation of a random variable
12.4 four common probability distributions
12.5 empirical distributions problems references
Chapter 13: decision analysis and games
13.1 decision making under certainty-analytic hierarchy process (ahp)
13.2 decision making under risk
13.3 decision under uncertainty
13.4 game theory problems references
Chapter 14: probabilistic inventory models
14.1 continuous review models
4.2 single-period models
14.3 multiperiod model problems references
Chapter 15:queueing systems
15.1 why study queues?
15.2 elements of a queuing model
15.3 role of exponential distribution
15.4 pure birth and death models (relationship between the exponential and poisson distributions)
15.5 generalized poisson queuing model
15.6 specialized poisson queues
15.7 (m/g/1):(gd/inf/inf)-pollaczek-khintchine (p-k) formula
15.8 other queuing models
15.9 queueing decision models problems references
Chapter 16: simulation modeling
16.1 monte carlo simulation
16.2 types of simulation
16.3 elements of discrete-event simulation
16.4 generation of random numbers
16.5 mechanics of discrete simulation
16.6 methods for gathering statistical observations
16.7 simulation languages problems references
Chapter 17: markov chains
17.1 definition of a markov chain
17.2 absolute and n-step transition probabilities
17.3 classification of the states in a markov chain
17.4steady-state probabilities and mean return times of ergodic chains
17.5 first passage time
17.6 analysis of absorbing states problems references
Chapter 18: classical optimization theory
18.1 unconstrained problems
18.2 constrained problems problems references
Chapter 19: nonlinear programming algorithms
19.1 unconstrained algorithms
19.2 constrained algorithms problems references appendix a: ampl modeling languagea.
1 rudimentary ampl modela.
2 components of ampl modela.
3 mathematical expressions and computed parametersa.
4 subsets and indexed setsa.
5 accessing external filesa.
6 interactive commandsa.
7 iterative and conditional execution of ampl commadsa.
8 sensitivity analysis using ampl reference appendix b: statistical tables
Appendix c: partial answers to selected problems index on the cd
Chapter 20: additional network and lp algorithms
20.1 minimim-cost capacitated flow problem
20.2 decomposition algorithm
20.3 karmarkar interior-point method problems references
Chapter 21: forecasting models
21.1 moving average technique
21.2 exponential smoothing
21.3 maximization of the event of achieving a goal problems references
Chapter 22: probabilistic dynamic programming
22.1 a game of chance
22.2 investment problem
22.3 maximization of the event of achieving a goal problems references
Chapter 23: markovian decision process
23.1 scope of the markovian decision problem
23.2 finite-stage dynamic programming model
23.3 infinite-stage model
23.4 linear programming solution problems references
Chapter 24: case analysiscase 1: airline fuel allocation using optimum tinkering
Case 2: optimization of heart valves production
Case 3: scheduling appointments at australian tourist commission trade events
Case 4: saving federal travel dollars
Case 5: optimal ship routing and personnel assignments for naval recruitment in Thailand
Case 6: allocation of operating room time in mount sinai hospital
Case 7: optimizing trailer payloads at pfg building glass
Case 8: optimization of crosscutting and log allocation at Weyerhaeuser
Case 9: layout planning of a computer integrated manufacturing (cim) facility
Case 10: booking limits in hotel reservations
Case 11: casey's problem: interpreting and evaluating a new test
Case 12: ordering golfers on the final day of ryder cup matches
Case 13: inventory decisions in dell's supply chain
Case 14: analysis of an internal transport system in a manufacturing plant
Case 15: telephone sales manpower planning at qantas airways
Appendix d: review of vectors and matricesd.
1 vectorsd.
2 matricesd.
3 quadratic formsd.
4 convex and concave functions problems references
Appendix e: case studies

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