2011
DOI: 10.1016/j.procs.2011.04.185
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Monte Carlo scalable algorithms for Computational Finance

Abstract: With the latest developments in the area of advanced computer architectures, we are already seeing large scale machines at petascale level and we are faced with the exascale computing challenge. All these require scalability at system, algorithmic and mathematical model level. In particular, efficient scalable algorithms are required to bridge the performance gap. In this paper, examples of various approaches of designing scalable algorithms for such advanced architectures will be given. We will briefly presen… Show more

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Cited by 6 publications
(5 citation statements)
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“…c) Optimal strategy in presence of traffic: to identify the optimal strategy in presence of traffic, we propose an evaluation metrics based on Stochastic Dynamic Programming (SDP) [12], [13]. The dataset used by SDP is generated through the Monte Carlo (MC) [14] simulations, relying on a multi-agent influence/reaction model and on the previously computed statistics of the competitors.…”
Section: Statement Of Contributionsmentioning
confidence: 99%
“…c) Optimal strategy in presence of traffic: to identify the optimal strategy in presence of traffic, we propose an evaluation metrics based on Stochastic Dynamic Programming (SDP) [12], [13]. The dataset used by SDP is generated through the Monte Carlo (MC) [14] simulations, relying on a multi-agent influence/reaction model and on the previously computed statistics of the competitors.…”
Section: Statement Of Contributionsmentioning
confidence: 99%
“…The Monte Carlo method was suggested for the enhancement of screening capabilities in engineering fields (Rosenbloom, 1996;Wey, 2008). This statistical method also has been applied in various areas such as engineering (e.g., Dimov and Georgieva, 2010), medicine (e.g., Oakley et al, 2010), and the finance and banking sectors (e.g., Alexandrov et al, 2011). Furthermore, a researcher (Rosenbloom, 1996) has argued that integration of Monte Carlo analysis in the AHP is able to increase the overall decision-making capability.…”
Section: Monte Carlo Analysismentioning
confidence: 99%
“…The result of Monte-Carlo simulation can be efficient and correct due to the advancement of technology and efficient algorithm (Chen & Hong, 2007). Regarding the research on improving and implementation of computational power on computational finance is conducted by Alexandrov et al (2011), in which Alexandrov et al (2011) implementing the parallel Monte-Carlo algorithms and its potential based on the scalability, speed and fault-tolerance perspectives in computational finance. In order to implement the Monte-Carlo simulation, the following steps is given as follows: (1) design or choose stochastic process for the risk factor, (2) generate random variables to represent risk factor at the determined horizon, (3) calculate the values of the portfolios based on the determined horizon and finally, (5) calculate the result based on the specified iterations on the simulations.…”
Section: Introductionmentioning
confidence: 99%