Bona--Masso slicing condition
= Bona--Masso slicing condition
{c}
{wiki}
The Bona--Masso family is $(\partial_t-\beta^i\partial_i)\alpha=-\alpha^2f(\alpha)K$. Harmonic slicing is the choice $f=1$.
= Bona--Masso slicing condition
{c}
{wiki}
The Bona--Masso family is $(\partial_t-\beta^i\partial_i)\alpha=-\alpha^2f(\alpha)K$. Harmonic slicing is the choice $f=1$.