'Continuous derivatives' presentation slideshows

Spline Interpolation Research Scholar Renuka Bokolia Departme

Spline Interpolation Research Scholar Renuka Bokolia Department of Physics and Astrophysics University of Delhi. Interpolation. A method of constructing a function that crosses through a discrete set of known data points. . .

648 views • 35 slides

Jim Ramsay McGill University

Basis Basics. Jim Ramsay McGill University. Overview. What are basis functions? What properties should they have? How are they usually constructed? Fourier bases. B-spline bases: Lots of detail here. Wavelet bases. Advice, wrap-up, and beyond. What are basis functions? .

497 views • 27 slides

Integration

Integration. The Explanation of integration techniques. There are lots of different types of integration but we are going to look at two integration techniques. Integration by parts. Integration by substitution. Integration By Parts.

352 views • 16 slides

Variograms/Covariances and their estimation

252 views • 15 slides

Section 8.2 Integration by Parts

Section 8.2 Integration by Parts. Summary of Common Integrals Using Integration by Parts. 1. For integrals of the form. Let u = x n and let dv = e ax dx , sin ax dx , cos ax dx. 2. For integrals of the form. Let u = ln x , arcsin ax , or arctan ax and let dv = x n dx.

338 views • 14 slides

11.1 Approximating Functions with Polynomials

11.1 Approximating Functions with Polynomials. Math 6B Calculus II. Taylor Polynomial. The n th -order Taylor Polynomial is the first n terms of the Taylor series. Remainder in a Taylor Polynomial.

158 views • 5 slides