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Wanyi Wang

Publications and source records attributed to Wanyi Wang.

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Flexible radiofrequency carbon nanotube transistors operating at frequencies above 100 GHz

The development of the sixth generation of wireless communications technology (6G) requires terminals that can operate at frequencies above 100 GHz. For human-centric applications, these terminals should also be flexible and have low power. However, current flexible radiofrequency transistors typically have lower maximum frequencies, in part due to the poor thermal conductivity of flexible substrates. Here, we report radiofrequency transistors that are based on aligned carbon nanotube arrays on flexible substrates and have current gain cutoff frequencies ($f_{\text{T}}$) and power gain cutoff frequencies ($f_{\text{max}}$) above 100 GHz. This is achieved by using electro-thermal co-design to improve the heat dissipation and radiofrequency performance of the devices. The transistors exhibit an on-state current of 0.947 mA $μ$m$^{-1}$, a transconductance of 0.728 mS $μ$m$^{-1}$, a peak extrinsic $f_{\text{T}}$ of 152 GHz, a peak extrinsic $f_{\text{max}}$ of 102 GHz, and a power consumption under 200 mW mm$^{-1}$. We also show that the devices can be used to create flexible radiofrequency amplifiers with an output power of 64 mW mm$^{-1}$ and a 11 dB power gain in the K-band.

physics.app-ph

On gamma functions with respect to the alternating Hurwitz zeta functions

In 2021, Hu and Kim defined a new type of gamma function $\widetildeΓ(x)$ from the alternating Hurwitz zeta function $ζ_{E}(z,x)$, and obtained some of its properties. In this paper, we shall further investigate the function $\widetildeΓ(x)$, that is, we obtain several properties in analogy to the classical Gamma function $Γ(x)$, including the integral representation, the limit representation, the recursive formula, the special values, the log-convexity, the duplication and distribution formulas, and the reflection equation. Furthermore, we also prove a Lerch-type formula, which shows that the derivative of $ζ_{E}(z,x)$ can be representative by $\widetildeΓ(x)$.

math.NT