Pluralsight.com.Applying.Differential.Equations.and.Inverse.Models.with.R-ELOHiM

Section
Appz
Group
ELOHiM
Size
203,49 MB
Files
17
Date
2020-05-10

NFO


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     RELEASE NAME....: Pluralsight.com.Applying.Differential.Equations.and.Inverse.Models.with.R-ELOHiM
     RELEASE DATE....: 2020-05-10
     RELEASE SIZE....: 15x15Mb
     FORMAT..........: Bookware
     LANGUAGE........: English
     URL.............: https://www.pluralsight.com/courses/applying-differential-equations-inverse-models-r

     Differential equations are a topic rich in history - several
     important results date back to the 18th and 19th centuries - but
     their importance is not confined to the history books:
     Differential equations still have wide and varied applications:
     did you know, for instance, that the famous S-curve, which we
     often find using logistic regression, can also be obtained by
     solving a differential equation? Likewise, the Black Scholes
     Equation which lies at the foundation of modern quantitative
     finance can be solved conveniently by conversion to the heat
     equation.

     In this course, Applying Differential Equations and Inverse
     Models in R, you will explore a wide variety of differential
     equations, as well as an unrelated technique known as inverse
     modeling, and learn how you can apply these techniques using the
     R programming language.

     First, you will learn how many different physical, chemical, and
     financial phenomena can be modeled using Differential Equations.
     You will see how population growth, the spread of infectious
     diseases, the pricing of complex financial derivatives, and the
     equilibrium in a chemical reaction can all be modeled using
     Differential Equations.

     Next, you will discover how different types of differential
     equations are modeled and solved numerically. You will see how a
     mix of algebraic and differential equations forms a system known
     as a DAE, or Differential Algebraic Equation; and how a
     time-varying relationship between the dependent and independent
     variables can be modeled using Delay Differential Equations.

     Finally, you will explore how initial as well as boundary value
     differential equations. You will see how the temperature varies
     with time in a rod that is being heated by a heat source, has one
     end insulated, and has the other end exposed to the atmosphere.
     You might find this use-case arcane, but this is the famous
     diffusion equation, which is also the basis of the Black-Scholes
     PDE from quant finance. You will round off this course of by
     understanding even-determined, under-determined, and
     over-determined systems, and working with such systems using R
     programmingá

     When youÆre finished with this course, you will have the skills
     and knowledge to apply a variety of numerical procedures to solve
     differential equations using the R programming language.

     Level: Intermediate
     Released: May 01, 2020
     Duration: 2h 23m

Files

PathSize
e-padeimr.r0014,31 MB
e-padeimr.r0114,31 MB
e-padeimr.r0214,31 MB
e-padeimr.r0314,31 MB
e-padeimr.r0414,31 MB
e-padeimr.r0514,31 MB
e-padeimr.r0614,31 MB
e-padeimr.r0714,31 MB
e-padeimr.r0814,31 MB
e-padeimr.r0914,31 MB
e-padeimr.r1014,31 MB
e-padeimr.r1114,31 MB
e-padeimr.r1214,31 MB
e-padeimr.r133,22 MB
e-padeimr.rar14,31 MB
e-padeimr.sfv360 B
elohim.nfo4,01 KB