[ FreeCourseWeb ] Oreilly - The MATLAB Series- Computational Mathematical Models and Methods torrent

[ FreeCourseWeb.com ] The MATLAB Series: Computational Mathematical Models and Methods

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MP4 | Video: AVC 1128 x 634 | Audio: AAC 44 Khz 2ch | Duration: 02:51:34 | 445.92 MB
Genre: eLearning | Language: English
Apply computational mathematical models and methods in this fifth course in the MATLAB Series. Follow along with MATLAB expert Advait Jayant through a combination of lecture and hands-on to master various equations and technical computations.

Click here to watch other courses in Advait’s MATLAB series including his MATLAB fundamentals course.

The following seven topics will be covered in this MATLAB Fundamentals course:

The Bisection Method and Parabolas. Be able to explain the Bisection Method and parabolas during this first topic in this MATLAB Series. Follow along with Advait in this hands-on session and practice solving quadratic equations and applying the Bisection Method. The Bisection Method is a successive approximation method that narrows down an interval that contains a root of the function f(x).
Finite Potential Wells and Implementing the Bisection Method. Become comfortable with potential wells and finite potential wells during this second topic in this MATLAB Series. Follow along with Advait and implement the Bisection Method in MATLAB.
Lagrangian Interpolation. Be able to explain Lagrangian Interpolation during this third topic in this MATLAB Series. Follow along with Advait in this hands-on session and practice forecasting in MATLAB.
Linear Spline Interpolation. Be able to explain linear spline interpolation during this fourth topic in this MATLAB Series.
Quadratic Spline Interpolation. Be able to explain quadratic spline interpolation during this fifth in this MATLAB Series.
Cubic Spline Interpolation. Be able to explain cubic spline interpolation during this sixth in this MATLAB Series.
Cubic Spline Interpolation - Natural and Clamped. Implement cubic spline interpolation in MATLAB during this seventh topic in this MATLAB Series. Follow along with Advait in this hands-on session and practice both natural and clamped techniques.

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