Laguerre polynomials with integration over entire axis

Question

The Laguerre polynomials are orthogonal with respect to the scalar product $$ \langle f, g\rangle = \int_0^\infty f(x) g(x) \exp(-x)\,\text{d}x. $$ Is there a class of polynomials that is orthogonal w.r.t. the integral over the entire axis, i.e., $$ \langle f, g\rangle = \int_{-\infty}^\infty f(x) g(x) \exp(-|x|)\,\text{d}x? $$ I could certainly create those using Stieltjes procedure, but I'm looking for recurrence coefficients in explicit form.