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Monte Carlo simulation of DNA origami selfassemblyAlexander Michael CumberworthDarwin College University of CambridgeThis thesis is submitted for the degree of Doctor of PhilosophySeptember 2019Declaration
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Step 1: Define the problem or question you want to analyze using Monte Carlo simulation.
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Step 2: Identify the variables and assumptions that will be used in the simulation. These can include input variables, such as market conditions or customer behavior, as well as assumptions about how these variables interact.
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Step 3: Determine the range and distribution for each variable. This involves identifying the minimum and maximum values, as well as the likely distribution of values within that range.
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Step 5: Run the simulation by plugging the random values into the model or equation that represents the problem you are analyzing.
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Step 6: Repeat the simulation multiple times, each time with a different set of random values for the variables. This is known as the Monte Carlo method, which allows for the exploration of a wide range of possible outcomes.
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Step 7: Analyze the results of the simulation. This may involve calculating statistics such as the mean, standard deviation, or percentile values of the output variable(s) of interest.
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Monte Carlo simulation is a mathematical technique used to model the probability of different outcomes in a process that cannot easily be predicted due to the presence of random variables.
Monte Carlo simulation may be required to be filed by financial analysts, researchers, engineers, and anyone involved in decision making under uncertainty.
To fill out a Monte Carlo simulation, one must first define the problem, identify the variables involved, assign probability distributions to those variables, run simulations, and analyze the results.
The purpose of Monte Carlo simulation is to understand the impact of risk and uncertainty in prediction and forecasting models, and to make better informed decisions.
The information reported on a Monte Carlo simulation typically includes input variables, probability distributions, number of simulations, and results such as expected values, standard deviations, and probability distributions of outcomes.
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