We discuss the prospects of employing an NbN superconducting microwave stripline resonator for studying the dynamical Casimir effect experimentally. Preliminary experimental results, in which optical illumination is employed for modulating the resonance frequencies of the resonator, show that such a system is highly promising for this purpose. Moreover, we discuss the undesirable effect of heating which results from the optical illumination, and show that degradation in noise properties can be minimized by employing an appropriate design.PACS numbers: 42.50. Dv, 42.50.Lc, 42.60.Da, 42.60.Fc The term dynamical Casimir effect (DCE) refers usually to the problem of an electromagnetic (EM) cavity with periodically moving walls. The quantum theory of electrodynamics predicts that under appropriate conditions, photons should be created in such a cavity out of the vacuum fluctuations [1]. Such motion-induced radiation is closely related to the Unruh -Davies effect, which predicts that an observer of the EM field in a uniformly accelerating frame would measure thermal radiation with an effective temperature given by a/2πk B c, where a is the acceleration, k B is the Boltzmann's constant, and c is the light velocity in vacuum. Moreover, the equivalence principle of general relativity relates the later effect with the so-called Hawking radiation of black holes [2,3,4,5,6].Efficient production of photons can be achieved by employing parametric resonance conditions [7]. Consider the case where the cavity walls oscillate at twice the resonance frequency of one of the cavity modes (primary parametric resonance). In this case the angular resonance frequency ω r varies in time according toThe system's response to such an excitation depends on the dimensionless parameter ξQ, where Q is the quality factor of the resonator [8]. When ξQ < 1, the system is said to be in the sub-threshold region, while above threshold, when ξQ > 1, the system breaks into oscillations. Achieving the condition ξQ > 1 requires that the shift in the resonance frequency exceeds the width of its peak. So far the DCE has not been verified experimentally [9,10]. It turns out that creation of photons in the case of a cavity with moving walls requires that the peak velocity of the moving walls must be made comparable to light velocity, a task which is extremely difficult experimentally [11]. When this is not the case the system is said to be in the adiabatic regime, where the thermal average number of photons is time independent.An alternative method for realizing the DCE was pointed out by Yablonovitch [12], who proposed that modulating the dielectric properties of a material in an EM cavity might be equivalent to moving its walls. As a particular example, he considered the case of modulating the dielectric constant ǫ of a semiconductor by optical pulses that create electron-hole pairs. The modulation frequency achieved by this method is limited by the recombination time of electron-hole pairs, which can be relatively fast in some semiconductors [13]. Base...