Is there a way to simplify expressions like

$$\frac{1}{2}\partial^{b c}{h_{b c}}+\frac{1}{2}\partial^{b}{}_{c}{h*{b}{}^{c}}+\frac{1}{2}\partial_{b}{h} \partial^{c}{h_{c}{}^{b}}+\frac{1}{4}\partial_{b}{h} \partial\*{c}{h^{c b}}$$

Ideally I wouldn't have to create a substitute command for each type of pattern, since the expression has many other forms like these where one just wants to raise an index on a tensor and lower the same index on another tensor.