Explore an active learning application in the search for dark matter using ATLAS PanDA and iDDS. Investigate Beyond Standard Model physics parameters related to Hidden Abelian Higgs Model and New Scalar with a focus on cross-section limit calculations. Understand the process for generating Monte Car

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Explore the process of modeling in Decision Support Systems for Business Intelligence through images, tables, and examples. Learn about the dimensionality of models, nonlinear relationships, randomness, and Monte Carlo analysis as essential components in business decision-making.

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This course covers the basics of systems modeling, discrete-event simulation, and computer systems performance evaluation. Topics include Monte Carlo simulation, probability models, simulation output analysis, queueing theory, and more. Professor Carey Williamson leads the course with a focus on pra

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Multiple Sequence Alignment (MSA) is essential for various biological analyses like phylogeny estimation and selection quantification. Profile Hidden Markov Models (HMMs) play a crucial role in achieving accurate alignments. This process involves aligning unaligned sequences to create alignments wit

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Discrepancy and Optimization, explored by Nikhil Bansal, delve into irregularities when approximating continuous data with discrete points. This concept addresses the challenge of distributing points uniformly in a grid and optimizing numerical integration or sampling techniques. Additionally, it to

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Dive into the world of Monte Carlo simulations and probabilistic methods, understanding the basic principles, the Law of Large Numbers, Pseudo-Random Number Generators, and practical Monte Carlo steps. Explore topics like conditional probability, basic geometry, and calculus through engaging exercis

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Monte Carlo simulation is a stochastic technique that uses random numbers and probability statistics to investigate and solve problems. In the context of transport simulation, a Monte Carlo program simulates the passage of particles through matter, involving geometry, transport, visualization, detec

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Randomized algorithms incorporate randomness into computations, with Las Vegas algorithms always providing the correct answer but varying in time, while Monte Carlo algorithms occasionally give wrong answers. Quick Sort is a classic Las Vegas algorithm that involves pivoting elements for sorting. Ch

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Andrej Markov and his contributions to the development of Markov chains are explored, highlighting the principles, algorithms, and rules associated with these probabilistic models. The concept of a Markov chain, where transitions between states depend only on the current state, is explained using we

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A Markov model is a chain-structured process where future states depend only on the present state. Hidden Markov Models are Markov chains where the state is only partially observable. Explore state transition and emission probabilities in various scenarios such as weather forecasting and genetic seq

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Explore the key components of supply chains, the importance of supply chain management technology, and strategies to overcome challenges. Learn about supply chain visibility, the structure of supply chains, and the three segments - upstream, internal, and downstream. Discover how organizations acces

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In the realm of Markov Decision Processes (MDPs), tackling infinite horizon problems involves defining value functions, introducing discount factors, and guaranteeing the existence of optimal policies. Computational challenges like policy evaluation and optimization are addressed through algorithms

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Monte Carlo Tree Search (MCTS) is an intelligent tree search algorithm that balances exploration and exploitation by using random sampling through simulations. It is widely used in AI applications such as games (e.g., AlphaGo), scheduling, planning, and optimization. This algorithm involves steps li

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Markov Decision Processes (MDPs) involve taking actions that influence the state of the world, leading to optimal policies. Components include states, actions, transition models, reward functions, and policies. Solving MDPs requires knowing transition models and reward functions, while reinforcement

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Explore the world of Markov Decision Processes (MDPs) and optimal policies in Machine Learning. Uncover the concepts of states, actions, transition functions, rewards, and policies. Learn about the significance of Markov property in MDPs, Andrey Markov's contribution, and how to find optimal policie

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This presentation delves into the critical aspects of supply chain security and IT governance, highlighting the synchronization of IT decisions across supply chains, global supply chain concerns, the cost implications of supply chain security lapses, and the need for more research and strategic alig

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Markov Chain Monte Carlo (MCMC) algorithms play a crucial role in generating sequences of states for various applications. One popular MCMC method, Gibbs Sampling, is particularly useful for Bayesian networks, allowing the random sampling of variables based on probability distributions. This process

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Exploring the concept of Monte Carlo analysis as a method of uncertainty assessment through sampling inputs, running models, and analyzing outputs. Learn how to simulate dice rolls, evaluate probabilities, and assess accuracy with sample size. Monte Carlo approaches are versatile and applicable to v

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Understanding variance reduction techniques in Monte Carlo simulations is essential for improving program efficiency. Techniques like biasing, absorption weighting, splitting, and forced collision help reduce variance and enhance simulation accuracy. By adjusting particle weights and distributions,

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Simulation study on beam polarization for the Circular Electron Positron Collider (CEPC) using the PTC Poly- morphic Tracking Code. The study includes orbital and spin tracking, equilibrium polarization calculation, and Monte-Carlo simulation of depolarization rate. Comparison with other Monte-Carlo

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Stochastic dynamic programming with Markov chains is used for optimal control of the forest sector, focusing on continuous cover forestry. This approach optimizes forest industry production, harvest levels, and logistic solutions based on market conditions. The method involves solving quadratic prog

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China-Africa Supply Chain Cooperation presents both challenges and opportunities for development. The growth of China-Africa supply chain is crucial, considering Africa's participation in the global supply chain mainly focused on providing primary products. The strategic importance of this relations

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Discussion on the concept of complex probability in solving real-world problems, particularly focusing on the transition probability matrix of discrete Markov chains. The paper introduces a measure more general than conventional probability, leading to the idea of complex probability. Various exampl

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Bayesian statistical modeling often relies on Markov chain Monte Carlo (MCMC) methods for estimating parameters. This involves sampling from full conditional distributions, which can be complex when software limitations arise. In such cases, the need to implement custom MCMC samplers may arise, requ

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The ETSU Fall 2014 Enrollment Projections Analysis conducted by Mike Hoff, Director of Institutional Research, utilized a Markov chain model to estimate enrollment. The goal was to reach 15,500 enrollments, with data informing college-level improvement plans. Assumptions included stable recruitment

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Explore the world of Continuous-Time Markov Chains (CTMC) in manufacturing systems through the lens of stochastic processes and performance analysis. Learn about basic definitions, characteristics, and behaviors of CTMC, including homogeneous CTMC and Poisson arrivals. Gain insights into the memoryl

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ZMCintegral is an easy-to-use Python package designed for Monte Carlo integration on multi-GPU devices. It offers features such as random sampling within a domain, adaptive importance sampling using methods like Vegas, and leveraging TensorFlow-GPU backend for efficient computation. The package prov

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Explore the modeling of Saturn's rings bombardment and aging estimation by fitting to Cassini UVIS spectra. Goals include analyzing ring pollution using a Markov-chain process, applying optical depth correction, using meteoritic mass flux values, and comparing Markov model pollution with UVIS fit to

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Markov chains are models used to describe the transition between states in a process, where the future state depends only on the current state. The concept was pioneered by Russian mathematician Andrey Markov and has applications in various fields such as weather forecasting, finance, and biology. T

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Markov Decision Processes (MDPs) involve states, actions, transition models, reward functions, and policies to find optimal solutions. This concept is crucial in reinforcement learning, where agents interact with environments based on actions to maximize rewards. MDPs help in decision-making process

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This study compares tissue doses from different radionuclides - Sn-117m, P-32, Y-90, Re-186, and Er-169 - for radiosynoviorthesis using Monte Carlo simulation. It explores electron range, half-life, and therapeutic absorbed doses to synovial tissues, presenting a hypothesis on the selection of radio

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A detailed exploration of Monte Carlo simulations for GEM-based neutron detectors, investigating their detection efficiency and performance characteristics. Various detector designs and concepts, including multi-layer converters and GEM detectors, are discussed, along with simulation results on sign

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Delve into the realm of Markov Chain Random Walks and McCTRWs, a method invented by a postdoc in Spain, which has shown robustness in various scenarios. Discover the premise of random walk models, the concept of IID, and its importance, along with classical problems that can be analyzed using CTRW i

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Stochastic algorithms, including Monte Carlo and Las Vegas variations, leverage randomness to tackle complex tasks efficiently. While Monte Carlo algorithms prioritize speed with some margin of error, Las Vegas algorithms guarantee accuracy but with variable runtime. They play a vital role in primal

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Explore the relationship between Biomedical Data and Markov Decision Processes through the analysis of genetic regulation, regulatory motifs, and the application of Hidden Markov Models (HMM) in complex computational tasks. Learn about the environment definition, Markov property, and Markov Decision

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Understanding state estimation in autonomous systems is crucial for determining internal states of a plant using sensors. This involves dealing with noisy measurements, employing algorithms like Kalman Filter, and refreshing knowledge on random variables and statistics. The course covers topics such

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Update on the Year 1 Joint Hurricane Testbed Project, focusing on the Monte Carlo Wind Probability Model and its estimation of wind probabilities for different intensities. The model incorporates track and intensity error distributions, land proximity, and serial correlations to provide accurate for

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This discusses Sequential Monte Carlo methods for estimating functions when direct sampling is difficult. It explains the basic idea, conditions on the distribution, handling known normalizing constants, weight diagnostics for importance distribution, and effective sample size considerations.

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SAND is an automated method for quantifying 1D NMR spectra using time-domain modeling by modeling signals as exponentially decaying sinusoids. It uses random subsets of input data for training and validation, combining Markov chain Monte Carlo and fixed-point optimization. SAND determines the number

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Delve into the world of reinforcement learning, where tasks are accomplished by generating policies in a Markov Decision Process (MDP) environment. Understand the concepts of MDP, transition probabilities, and generating optimal policies in unknown and known environments. Explore algorithms and tool

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