All Monte Carlo computer codes have an uncertainty associated with the final result. This uncertainty (or standard deviation) is due to the sampling method inherent within the Monte Carlo technique. The basic assumptions required for the final result and uncertainty to be valid are (1) the random numbers used are truly random, (2) there is no correlation between histories, (3) the number of histories used is sufficient to represent the problem, and (4) the entire problem is adequately sampled. The first two assumptions are an integral are strongly dependent on how a problem is set up and the number of histories processed. These are items the user has direct control over. This paper examines six aspects of the KENO Monte Carlo code that affe...
This paper presents the calculation of the uncertainty for distribution propagation by the Monte Car...
The production of useful and high-quality nuclear data requires measurements with high precision and...
The guide to the expression of uncertainty in measurement (GUM) describes the law of propagation of ...
Monte Carlo analysis has become nearly ubiquitous since its introduction, now over 65 years ago. It ...
The Monte Carlo method is a numerical technique to model the probability of all possible outcomes in...
Monte Carlo Analysis is often regarded as the most simple and accurate reliability method. Be-sides ...
summary:Monte Carlo method represents a useful tool for modelling of physical processes. It relies o...
THE PAPER BRIEFLY REVIEWS THE EXISTING SAMPLING TECHNIQUES USED FOR MONTE CARLO SIMULATI...
The Monte Carlo simulation is a versatile method for analyzing the behavior of some activities, plan...
Quantify uncertainty and sensitivities in your existing computational models with the “monaco” libra...
Many quantitative problems in science, engineering, and economics are nowadays solved via statistica...
In mathematical risk programming models the decision maker is usually assumed to know the distributi...
In radionuclide metrology, Monte Carlo (MC) simulation is widely used to compute parameters associat...
Monte Carlo simulation (MCS) is an approach based on the propagation of the full probability distrib...
This chapter presents possible uses and examples of Monte Carlo methods for the evaluation of uncert...
This paper presents the calculation of the uncertainty for distribution propagation by the Monte Car...
The production of useful and high-quality nuclear data requires measurements with high precision and...
The guide to the expression of uncertainty in measurement (GUM) describes the law of propagation of ...
Monte Carlo analysis has become nearly ubiquitous since its introduction, now over 65 years ago. It ...
The Monte Carlo method is a numerical technique to model the probability of all possible outcomes in...
Monte Carlo Analysis is often regarded as the most simple and accurate reliability method. Be-sides ...
summary:Monte Carlo method represents a useful tool for modelling of physical processes. It relies o...
THE PAPER BRIEFLY REVIEWS THE EXISTING SAMPLING TECHNIQUES USED FOR MONTE CARLO SIMULATI...
The Monte Carlo simulation is a versatile method for analyzing the behavior of some activities, plan...
Quantify uncertainty and sensitivities in your existing computational models with the “monaco” libra...
Many quantitative problems in science, engineering, and economics are nowadays solved via statistica...
In mathematical risk programming models the decision maker is usually assumed to know the distributi...
In radionuclide metrology, Monte Carlo (MC) simulation is widely used to compute parameters associat...
Monte Carlo simulation (MCS) is an approach based on the propagation of the full probability distrib...
This chapter presents possible uses and examples of Monte Carlo methods for the evaluation of uncert...
This paper presents the calculation of the uncertainty for distribution propagation by the Monte Car...
The production of useful and high-quality nuclear data requires measurements with high precision and...
The guide to the expression of uncertainty in measurement (GUM) describes the law of propagation of ...