%0 Journal Article %1 WOS:000238380400006 %A Neves, A A R %A Padilha, L A %A Fontes, A %A Rodriguez, E %A Cruz, C H B %A Barbosa, L C %A Cesar, C L %C TEMPLE CIRCUS, TEMPLE WAY, BRISTOL BS1 6BE, ENGLAND %D 2006 %I IOP PUBLISHING LTD %J JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL %K imported %N 18 %P L293-L296 %R 10.1088/0305-4470/39/18/L06 %T Analytical results for a Bessel function times Legendre polynomials class integrals %V 39 %X When treating problems of vector diffraction in electromagnetic theory, the evaluation of the integral involving Bessel and associated Legendre functions is necessary. Here we present the analytical result for this integral that will make numerical quadrature techniques or localized approximations unnecessary. The solution is presented using the properties of the Bessel and associated Legendre functions.

@article{WOS:000238380400006, abstract = {When treating problems of vector diffraction in electromagnetic theory, the evaluation of the integral involving Bessel and associated Legendre functions is necessary. Here we present the analytical result for this integral that will make numerical quadrature techniques or localized approximations unnecessary. The solution is presented using the properties of the Bessel and associated Legendre functions.}, added-at = {2022-05-23T20:00:14.000+0200}, address = {TEMPLE CIRCUS, TEMPLE WAY, BRISTOL BS1 6BE, ENGLAND}, author = {Neves, A A R and Padilha, L A and Fontes, A and Rodriguez, E and Cruz, C H B and Barbosa, L C and Cesar, C L}, biburl = {https://www.bibsonomy.org/bibtex/21b5c5d1e3fe16e8daeba3a56c87de8fe/ppgfis_ufc_br}, doi = {10.1088/0305-4470/39/18/L06}, interhash = {796ff91c04c7d7d6a60973ea5276d1de}, intrahash = {1b5c5d1e3fe16e8daeba3a56c87de8fe}, issn = {0305-4470}, journal = {JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL}, keywords = {imported}, number = 18, pages = {L293-L296}, publisher = {IOP PUBLISHING LTD}, pubstate = {published}, timestamp = {2022-05-23T20:00:14.000+0200}, title = {Analytical results for a Bessel function times Legendre polynomials class integrals}, tppubtype = {article}, volume = 39, year = 2006 }