Risk taking in stochastic PERT networks

Related Items (3)

Resource-constrained project scheduling: Notation, classification, models, and methods ⋮ Critical path in an activity network with time constraints ⋮ Finding the critical path in an activity network with time-switch constraints

Cites Work

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The use of cutsets in Monte Carlo analysis of stochastic networks
An upper bound on the expected completion time of PERT networks
Optimal paths in probabilistic networks: A case with temporary preferences
Stochastisches PERT — Eine vergleichende Untersuchung über die Effizienz eines Verfahrens zur stochastischen Projektplanung
Determining the K Most Critical Paths in PERT Networks
Some remarks on the expected delay of project duration in a PERT network
Two-point approximations for activity times in PERT networks
Normally Distributed Activity Durations in PERT Networks
Bounding the Project Completion Time Distribution in PERT Networks
A Multivariate Approach to Estimating the Completion Time for PERT Networks
Some Results Concerning the Estimation of Beta Distribution Parameters in PERT
Estimating Network Characteristics in Stochastic Activity Networks
Approximating the Criticality Indices of the Activities in PERT Networks
Stochastic Bounds on Distributions of Optimal Value Functions with Applications to PERT, Network Flows and Reliability
On the Distribution of Activity Time in PERT
Inequalities for the Completion Times of Stochastic PERT Networks
The Completion Time of PERT Networks
Technical Note—Expected Completion Time in Pert Networks
Another Look at the PERT Assumptions
The Completion Time of PERT Networks
Markov and Markov-Regenerative <scp>pert</scp> Networks
Three-Point Approximations for Continuous Random Variables
Application of a Technique for Research and Development Program Evaluation
Expected Critical Path Lengths in PERT Networks
Letter to the Editor—A Modification of Fulkerson's PERT Algorithm
Critical Path Analyses Via Chance Constrained and Stochastic Programming
Distribution of the Time Through a Directed, Acyclic Network
A Statistical Theory for PERT Critical Path Analysis
On the Expected Duration of PERT Type Networks
Prior Probabilities
The Greatest of a Finite Set of Random Variables
A Statistical Theory for Pert in Which Completion Times of Activities are Inter-Dependent
Conditional Monte Carlo: A Simulation Technique for Stochastic Network Analysis
More on Conditioned Sampling in the Simulation of Stochastic Networks
An Estimate of Expected Critical-Path Length in PERT Networks
Bounding Distributions for a Stochastic Acyclic Network

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