%0 Journal Article %1 noauthororeditor %A Hillion, Pierre %D 2014 %J International Journal of Recent advances in Physics (IJRAP) %K Bessel Electric Light Polarization beams field %N 2 %P 7 %R 10.14810/ijrap.2014.3203 %T Axisymmetric Bessel Light Beams %U https://wireilla.com/physics/ijrap/papers/3214ijrap03.pdf %V 3 %X Bessel light beams satisfy a wave equation but, in addition, they are solutions of Maxwell’s equations. The light power they convey is proportional to the square modulus of the electric field E. In cylindrical coordinates, Bessel light beams depend on the polarization of E and, assuming an axisymmeteric beam, we give the ex-pressions of E when its polarization is, azi-muthal, radial and linear or circular. The energy flux carried by these beams is obtained from the time averaed Poynting vector

@article{noauthororeditor, abstract = {Bessel light beams satisfy a wave equation but, in addition, they are solutions of Maxwell’s equations. The light power they convey is proportional to the square modulus of the electric field E. In cylindrical coordinates, Bessel light beams depend on the polarization of E and, assuming an axisymmeteric beam, we give the ex-pressions of E when its polarization is, azi-muthal, radial and linear or circular. The energy flux carried by these beams is obtained from the time averaed Poynting vector}, added-at = {2019-01-30T13:23:23.000+0100}, author = {Hillion, Pierre}, biburl = {https://www.bibsonomy.org/bibtex/2b7f039c023273e364eb46e9e88c9f9a8/johnkenadi1985}, doi = {10.14810/ijrap.2014.3203}, interhash = {1f789316917d6a156d2499d1169fb6bb}, intrahash = {b7f039c023273e364eb46e9e88c9f9a8}, issn = {2201-1056}, journal = {International Journal of Recent advances in Physics (IJRAP) }, keywords = {Bessel Electric Light Polarization beams field}, language = {English}, month = may, number = 2, pages = 7, timestamp = {2019-01-30T13:23:23.000+0100}, title = {Axisymmetric Bessel Light Beams}, url = {https://wireilla.com/physics/ijrap/papers/3214ijrap03.pdf}, volume = 3, year = 2014 }