In this study, the nonlinear Schrödinger equation for pulse propagation in silicon-on-insulator waveguides is examined. The transmission characteristics of chirped Airy pulses in silicon-on-insulator waveguides are simulated using a split-step Fourier method. When the Airy pulse has an positive chirp, the degree of focusing is higher, the distance at which the initial Airy pulse reaches its focal point is decreased, and the distance between the focal points of the new and initial Airy pulses increases. The energy of the initial pulse at the focal point increases first and then decreases with the magnitude of the positive chirp. When the Airy pulse has an negative chirp, the degree of focusing is reduced, and the focal length is longer; the distance between the new and initial Airy pulse focal points is smaller. Regardless of whether chirp is positive or negative, the distance between the focal points of the initial and new Airy pulses increases with chirp. Increases of the truncation coefficient and initial input power cause a decrease in the degree of pulse focusing. The third-order dispersion changes the distance at which the initial Airy pulse focuses, changing also the distance between the focal points of the new and initial Airy pulses.