  We present an analytical method to solve the leading order (LO)
Dokshitzer-Gribov-Lipatov-Altarelli-Parisi (DGLAP) evolution equations, which
describe how parton distribution functions (PDFs) vary through different energy
scales. Our approach utilizes the analytical technique that was previously
employed to address the evolution of singular distribution amplitudes. The
method is straightforward, mathematically transparent, and requires very little
computational power. The approach involves assuming that the PDF can be
expanded into a series of terms, which follow a recursion relation that we
derive. To demonstrate the efficacy of our method, we utilize a toy model of
PDF at initial scale. We initiate with a reasonable approximation of the
experimentally calculated PDF and demonstrate that our approach yields the
asymptotic behavior of the PDF.
