R Programming for Simulation and Monte Carlo Methods
MP4 | AVC 928kbps | English | 1280x720 | 30fps | 11h 42mins | AAC stereo 60kbps | 3.79 GB
Genre: Video Training
Learn to program statistical applications and Monte Carlo simulations with numerous "real-life" cases and R software.




R Programming for Simulation and Monte Carlo Methods focuses on using R software to program probabilistic simulations, often called Monte Carlo Simulations. Typical simplified "real-world" examples include simulating the probabilities of a baseball player having a streak of twenty sequential season games with hits-at-bat or estimating the likely total number of taxicabs in a strange city when one observes a certain sequence of numbered cabs pass a particular street corner over a 60 minute period. In addition to detailing half a dozen (sometimes amusing) real-world extended example applications, the course also explains in detail how to use existing R functions, and how to write your own R functions, to perform simulated inference estimates, including likelihoods and confidence intervals, and other cases of stochastic simulation. Techniques to use R to generate different characteristics of various families of random variables are explained in detail. The course teaches skills to implement various approaches to simulate continuous and discrete random variable probability distribution functions, parameter estimation, Monte-Carlo Integration, and variance reduction techniques. The course partially utilizes the Comprehensive R Archive Network (CRAN) spuRs package to demonstrate how to structure and write programs to accomplish mathematical and probabilistic simulations using R statistical software.

Use R software to program probabilistic simulations, often called Monte Carlo simulations.
Use R software to program mathematical simulations and to create novel mathematical simulation functions.
Use existing R functions and understand how to write their own R functions to perform simulated inference estimates, including likelihoods and confidence intervals, and to model other cases of stochastic simulation.
Be able to generate different different families (and moments) of both discrete and continuous random variables.
Be able to simulate parameter estimation, Monte-Carlo Integration of both continuous and discrete functions, and variance reduction techniques.







Kod:
uploadgig_com:
http://uploadgig.com/file/download/13C833e8311bC84A/R_Progr_Sim_Mon_Carl_Met.part01.rar
http://uploadgig.com/file/download/3cC8e0b51cdbe70A/R_Progr_Sim_Mon_Carl_Met.part02.rar
http://uploadgig.com/file/download/5a30a8780a1Fba0c/R_Progr_Sim_Mon_Carl_Met.part03.rar
http://uploadgig.com/file/download/eFfb6F73944CA6f5/R_Progr_Sim_Mon_Carl_Met.part04.rar
http://uploadgig.com/file/download/a7a9a1cEEd3A4779/R_Progr_Sim_Mon_Carl_Met.part05.rar
http://uploadgig.com/file/download/1ac79afaea6C54A4/R_Progr_Sim_Mon_Carl_Met.part06.rar
http://uploadgig.com/file/download/85320ad0f8481201/R_Progr_Sim_Mon_Carl_Met.part07.rar
http://uploadgig.com/file/download/70fd6dCa621D9B1D/R_Progr_Sim_Mon_Carl_Met.part08.rar
http://uploadgig.com/file/download/95b73847660f2ed4/R_Progr_Sim_Mon_Carl_Met.part09.rar
http://uploadgig.com/file/download/Dac56eA39918fab0/R_Progr_Sim_Mon_Carl_Met.part10.rar