In this paper, we will analyze the short distance corrections to low energy scattering. They are produced because of an intrinsic extended structure of the background geometry of spacetime. It will be observed that the deformation produced by a minimal measurable length can have low energy consequences, if this extended structure occurs at a scale much larger than the Planck scale. We explicitly calculate short distance corrections to the Green function of the deformed Lippmann-Schwinger equation, and to the conserved currents for these processes. We then use them to analyze the pre-asymptotic corrections to the differential scattering flux at finite macroscopically small distances.We do not have a complete theory of quantum gravity, however, there are various approaches to quantum gravity. It is expected from various different approaches to quantum gravity that the geometry of spacetime could be deformed by the existence of a minimal measurable length scale [5]. In fact, it is known that in string theory, the background geometry of spacetime gets deformed by the existence of a such minimal measurable length [1,2]. The reason is that the smallest probe available in string theory is the fundamental string, and so the spacetime cannot be probed below the string length scale [3,4]. In fact, it has been demonstrated that in perturbative string theory, the minimal measurable length l min is related to the string length as l min = g 1/4 s l s (where l s = α ′ is the string length, and g s is the string coupling constant). Even though non-perturbative effects can produce point like objects (such a D0-branes), it can be argued that a minimal length of the order of l min = l s g 1/3 s is produced by these non-perturbative effects [5,6]. Such a minimal measurable length exists in string theory because the total energy of the quantized string depends on the winding number w and the excitation number n. Now under T-duality, as ρ → l 2 s /ρ, we have n → w. Thus, it is possible to argue using the T-duality that a description of string theory below and above l s are the same, and so string theory contains a minimal measurable length scale [5]. It should be noted that an effective path integral of the center of mass of the string (for strings propagating in compactified extra dimensions) has been constructed, and T-duality has been used to demonstrate that such a system has a minimal length associated with it [7,8]. As the construction of double field theory has been motivated from T-duality [9, 10], it is expected that such a minimal length will also exist in the double field theory [11].It may be noted that even if the string theory does not turn to be the true theory of quantum gravity, the argument for the existence of a minimal measurable length in spacetime could still hold. As it can be argued, a minimal measurable length scale, at least of the order of Planck length, would exist in all approaches to quantum gravity. This is because any theory of quantum gravity has to produce consistent black hole physics, and the black ...