A method was demonstrated for slowing light signals in electro-optical periodically poled lithium niobate. A forbidden band gap can be formed when the transverse electric field exceeds zero. The group velocity of a light near the band gap can be delayed via changes in electric field strength or wavelength, with a maximum delay of 20 ns in the experiment, which is attractive for electro-optical signal processing and all-optical signal processing.The group velocity modulation of light 1-3 has attracted significant interest recently as a potential solution for optical delay lines and time-domain optical signal processing, 4,5 and the enhancement of nonlinear optical effects 6,7 due to the spatial compression of optical energy. 8,9 However, so far most of these methods bear inherent limitations that may hinder their practical deployment. [10][11][12][13][14][15][16] In this paper, a method was demonstrated to rapidly control the group velocity at the room temperature in electro-optical ͑EO͒ periodically poled lithium niobate ͑PPLN͒, where the group velocity of input optical beam can be modulated from subluminal to superluminal by simply adjusting the applied external electric fields. This EO PPLN with folded dielectric axes was usually considered to design devices such as Solc-type filters, 17-19 polarization controllers, 20,21 and laser-Q switches. 22,23 Significantly less research has focused on the potential of such structure for slowing light signals. It should be noted that this method simultaneously allows for high speed, low-light intensity, and room-temperature operation.In PPLN, transverse dc external electric field can compel the optical axis of positive domains and negative domains to rotate by angles of + and − with respect to the plane of polarization of the input light. 24 The relative azimuth angle between the dielectric axes of two adjacent domains is assumed to be small so that the periodic alternation of the azimuth can be considered as a periodic, small perturbation. In this case, the coupled-wave equations of OW and EW with a periodic small perturbation are given by the following: 24,25and = − 2c n o 2 n e 2 ␥ 51 E y ͱ n o n e i͑1 − cos m͒ m ͑m = 1,3,5. . .͒, ͑3͒where A 1 and A 2 are the normalized amplitudes of OW and EW, respectively,  1 and  2 are the corresponding wave vectors, G m is the m th reciprocal-vector corresponding to the periodicity of poling, ⌳ is the period of PPLN, n o and n e are the refractive indices of OW and EW, respectively; ␥ 51 is the EO coefficient and E y is the electric field intensity. Assuming that the initial condition satisfies A 1 ͑0͒ =0, A 2 ͑0͒ = 1, the exact solutions of the coupled-wave equations are given by