Legendre Polynomials and Angular Momentum

An introduction to Legendre polynomials as precursor to studying angular momentum in quantum chemistry,

Laguerre Polynomials, an Introduction

The radial part of the Schrodinger Equation for the H-atom's electron involves Laguerre polynomials, hence this introduction.

Legendre Polynomials, Dipole Moments, Generating Functions, etc..

A standard treatment of aspects of Legendre polynomials is treated here, including the dipole moment expansion, generating functions, etc..

Organisação do serviço aduaneiro das provincias de Angola e S. Thomé e Principe ; approvada por decreto de 25 de outubro de 1899

Ministerio dos Negocios da Marinha e Ultramar

Frank Willaert, Herman Braet, Thom Mertens y Theo Venckeleer, eds., Medieval Memory. Image and Text , Turnhout: Brepols, Fédération Internationale des Instituts d'Études Médiévales, Textes et Études duMoyen Âge, 27, 2004

Fil: Disalvo, Santiago Aníbal. Universidad Nacional de La Plata. Facultad de Humanidades y Ciencias de la Educación; Argentina.

Frank Willaert, Herman Braet, Thom Mertens y Theo Venckeleer, eds., Medieval Memory. Image and Text , Turnhout: Brepols, Fédération Internationale des Instituts d'Études Médiévales, Textes et Études duMoyen Âge, 27, 2004

Fil: Disalvo, Santiago Aníbal. Universidad Nacional de La Plata. Facultad de Humanidades y Ciencias de la Educación; Argentina.

Frank Willaert, Herman Braet, Thom Mertens y Theo Venckeleer, eds., Medieval Memory. Image and Text , Turnhout: Brepols, Fédération Internationale des Instituts d'Études Médiévales, Textes et Études duMoyen Âge, 27, 2004

Fil: Disalvo, Santiago Aníbal. Universidad Nacional de La Plata. Facultad de Humanidades y Ciencias de la Educación; Argentina.

Bernstein polynomials in element-free Galerkin method

In the recent decades, meshless methods (MMs), like the element-free Galerkin method (EFGM), have been widely studied and interesting results have been reached when solving partial differential equations. However, such solutions show a problem around boundary conditions, where the accuracy is not adequately achieved. This is caused by the use of moving least squares or residual kernel particle method methods to obtain the shape functions needed in MM, since such methods are good enough in the inner of the integration domains, but not so accurate in boundaries. This way, Bernstein curves, which are a partition of unity themselves,can solve this problem with the same accuracy in the inner area of the domain and at their boundaries.

Fratris Petri de Aragon, Ordinis Eremitarum Sancti Augustini, ... In Secundam Secundæ Diui Thomæ Doctoris Angelici commentariorum, tomus primus ...

Colofón en 3F7v

Fratris Petri de Aragon, Ordinis Eremitarum Sancti Augustini, ... In Secundam Secundæ Diui Thomæ Doctoris Angelici commentariorum, tomus primus ...

Colofón en 3F7v