['P\xc3\xa1gina de la Revista Miscelanea Matem\xc3\xa1tica', 'revista de divulgaci\xc3\xb3n de la Sociedad Matem\xc3\xa1tica Mexicana']

['P\xc3\xa1gina de la Revista Miscelanea Matem\xc3\xa1tica', 'revista de divulgaci\xc3\xb3n de la Sociedad Matem\xc3\xa1tica Mexicana']

YouTube video by Coloquio Interinstitucional de Matemáticas

YouTube video by Coloquio Interinstitucional de Matemáticas

In the framework of Clifford analysis we obtain axial-type solutions to a non-commutative version of the Laplace equation. The solutions of this equation are known as inframonogenic functions. In fact, these axial-type solutions give rise to systems of partial differential equations that can be solved in terms of special functions. In this work we study axial symmetry for inframonogenic functions and show how to construct particular examples involving Bessel functions.

In the framework of Clifford analysis we obtain axial-type solutions to a non-commutative version of the Laplace equation. The solutions of this equation are known as inframonogenic functions. In fact, these axial-type solutions give rise to systems of partial differential equations that can be solved in terms of special functions. In this work we study axial symmetry for inframonogenic functions and show how to construct particular examples involving Bessel functions.

En esta nota se definirá un nuevo operador de Dirac fraccionario construido con un conjunto estructural φ para posteriormente obtener unadescomposición de Fischer en términos de funciones (φ,ψ)-infram...