'Legendre polynomials' presentation slideshows

Weekly Report

Weekly Report. Speaker: ??? Advisor: ??? ?? Date:20130515. Schedule. polynomial function : Legendre-such ( matlab ). Pixels. Pixels. tan( ? ) , where ? from 0 to 10.9 deg. tan( ? ) , where ? from 0 to 10.9 deg. polynomial function : Legendre-such ( matlab ). Pixels. Pixels.

1.52k views • 133 slides

Avant propos , 1) website pour le cour:

975 views • 88 slides

Weekly Report

Weekly Report. Speaker: ??? Advisor: ??? ?? Date:20130515. Schedule. polynomial function : Legendre-such ( matlab ). Pixels. Pixels. tan( ? ) , where ? from 0 to 10.9 deg. tan( ? ) , where ? from 0 to 10.9 deg. polynomial function : Legendre-such ( matlab ). Pixels. Pixels.

857 views • 77 slides

Warren Wiscombe NASA Goddard

Retrospective on a 24-year Collaboration with Moyses Nussenzveig on Mie Theory and its Applications to Climate. Warren Wiscombe NASA Goddard. Questions. How did I, a climate person, get involved with Prof. Nussenzveig and Complex Angular Momentum Theory?

861 views • 62 slides

ASTM001/MAS423 SOLAR SYSTEM

497 views • 37 slides

Data Modeling and Parameter Estimation

Data Modeling and Parameter Estimation. Nov 9, 2005 PSCI 702. Predictive and Descriptive Models. Predictive models attempt to predict the value of a variable, given the values of other independent variables. (regression)

507 views • 34 slides

Seismology Part VIII: Normal Modes and Free Oscillations

Seismology Part VIII: Normal Modes and Free Oscillations. So far we have been dealing with unbounded media, and all the waves are traveling waves (they simply propagate from one point to another).

303 views • 30 slides

Classical Electromagnetism ie, advanced electromagnetism

647 views • 26 slides

3. 3 Separation of Variables

Cartesian coordinates. Cylindrical coordinates. Spherical coordinates. 3. 3 Separation of Variables. We seek a solution of the form. Not always possible! Usually only for the appropriate symmetry. Example 3.3. Special boundary conditions (constant potential on planes):.

630 views • 24 slides

4.4 Legendre Functions 4.4.1. Legendre polynomials. The differential equation:

4.4 Legendre Functions 4.4.1. Legendre polynomials. The differential equation:. =. -1 < x < 1. around x = 0. Radii of Convergence. Thus R = 1 so each series converges in -1 < x < 1 Example:

2.71k views • 10 slides

Climate Modeling

Climate Modeling. In-Class Discussion: Legendre Polynomials. Legendre Polynomials 0 - 6 . P 0 (x) = 1 P 1 (x) = x P 2 (x) = (3x 2 - 1)/2 P 3 (x) = (5x 3 - 3x)/2 P 4 (x) = (35x 4 - 30x 2 + 3)/8 P 5 (x) = (63x 5 - 70x 3 + 15x)/8 P 6 (x) = (231x 6 - 315x 4 + 105x 2 - 5)/16.

190 views • 8 slides

Image solution and bi-polar solution

Image solution and bi-polar solution. P n (x) is Legendre polynomials.

123 views • 1 slides