Abstract
A general method for the construction of solutions of the d`Alamberian and double d`Alamberian (harmonic and bi-harmonic) equations with local dependence of arbitrary functions upon two independent arguments is proposed. The connection between solutions of this kind and self-dual configurations of gauge fields having no singularities is established. 5 refs.
Citation Formats
Leznov, A N.
Local solutions of harmonical and Bi-harmonical equations, universal field equation and self-dual configurations of Yang-Mills fields in four dimensions.
Russian Federation: N. p.,
1994.
Web.
Leznov, A N.
Local solutions of harmonical and Bi-harmonical equations, universal field equation and self-dual configurations of Yang-Mills fields in four dimensions.
Russian Federation.
Leznov, A N.
1994.
"Local solutions of harmonical and Bi-harmonical equations, universal field equation and self-dual configurations of Yang-Mills fields in four dimensions."
Russian Federation.
@misc{etde_10122958,
title = {Local solutions of harmonical and Bi-harmonical equations, universal field equation and self-dual configurations of Yang-Mills fields in four dimensions}
author = {Leznov, A N}
abstractNote = {A general method for the construction of solutions of the d`Alamberian and double d`Alamberian (harmonic and bi-harmonic) equations with local dependence of arbitrary functions upon two independent arguments is proposed. The connection between solutions of this kind and self-dual configurations of gauge fields having no singularities is established. 5 refs.}
place = {Russian Federation}
year = {1994}
month = {Dec}
}
title = {Local solutions of harmonical and Bi-harmonical equations, universal field equation and self-dual configurations of Yang-Mills fields in four dimensions}
author = {Leznov, A N}
abstractNote = {A general method for the construction of solutions of the d`Alamberian and double d`Alamberian (harmonic and bi-harmonic) equations with local dependence of arbitrary functions upon two independent arguments is proposed. The connection between solutions of this kind and self-dual configurations of gauge fields having no singularities is established. 5 refs.}
place = {Russian Federation}
year = {1994}
month = {Dec}
}