Penta-denominator Integrals

$$\int \frac{d^{d}k}{(2\pi {)}^d}\frac{d^{d}l}{(2\pi {)}^d}\frac{1}{k^2(k-p{)}^2{l}^2(l-p{)}^2(k-l{)}^2}={}_{0,0}{F}_0(d)(p^2{)}^{d-5}$$$$\int \frac{d^{d}k}{(2\pi {)}^d}\frac{d^{d}l}{(2\pi {)}^d}\frac{k_{\mu }}{k^2(k-p{)}^2{l}^2(l-p{)}^2(k-l{)}^2}={}_{1,0}{F}_0(d)p_{\mu }(p^2{)}^{d-5}$$$$\int \frac{d^{d}k}{(2\pi {)}^d}\frac{d^{d}l}{(2\pi {)}^d}\frac{k_{\mu }{k}_{\nu }}{k^2(k-p{)}^2{l}^2(l-p{)}^2(k-l{)}^2}={}_{2,0}{F}_0(d)p_{\mu }{p}_{\nu }(p^2{)}^{d-5}+{}_{2,0}{F}_1(d){\hat{\delta }}_{\mu \nu }(p^2{)}^{d-4}$$