Qmax

$$\mu\,\frac{\partial^{2}f}{\partial t^{2}}\quad\gamma\frac{\partial f}{\partial t}\quad\quad\frac{\partial}{\partial t}\left(\frac{\partial}{\partial s^{2}}\left(\omega_{c}\,\,s\,\,\frac{\partial^{2}f}{\partial s^{2}}\right)\right)\quad\quad\frac{\partial}{\partial s^{2}}\left(\omega_{l p}\,\,s\,\,\frac{\partial^{2}f}{\partial s^{2}}\right)\quad\quad F\,\,f$$  $\omega_{c}$
led s

$$\mu\qquad\qquad\qquad\gamma\quad.$$
Mf f f f s ∇ - | ∇ Qmax f | n s F f ∇ | Qmax | 2 r
r y

$$\begin{array}{r l r l r l}{{}}&{{}}&{{}}&{{}}&{{}}\\ {{}}&{{}}&{{}}&{{}}\\ {{}}&{{}}&{{}}&{{}}\end{array}{-}\,{\frac{\partial\left|\nabla Q_{m a x}\right|^{2}}{\partial x}}\quad-\quad\left[\begin{array}{l l l}{{\frac{\partial Q_{m a x}}{\partial x}}}&{{\frac{\partial^{2}Q_{m a x}}{\partial x^{2}}}}&{{\quad}}&{{\frac{\partial Q_{m a x}}{\partial y}}}&{{\frac{\partial^{2}Q_{m a x}}{\partial x\partial y}}}\end{array}\right]$$

w

$$\frac{(\ 2n+1)\pi}{4}\hspace{1cm}n$$ $$\omega_2$$ $$\text{fl}$$. 
$$x\qquad\quad y$$

References Computing Surveys 18 of the Ninth International Workshop on Machine Learning Proceed in gs