In this paper, we present a physics-based analytical model for nanoscale MOSFETs that allows us to seamlessly cover the whole range of regimes from drift-diffusion (DD) to ballistic (B) transport, taking into account quantum confinement in the channel. In Part I we focus on MOSFETs with ultrathin bodies, in which quantum confinement is structural rather than field-induced, and investigate in detail an analytical description of the transition from drift-diffusion to B transport based on the Buttiker approach to dissipative transport. We first start from the derivation of a closed form analytical expression of the Natori model for B MOSFETs, and show that a MOSFET with finite scattering length can be described as a suitable chain of B MOSFETs. Then, we are able to compact the behavior of the B chain in a simple analytical model. In the derivation, we also find a similarity between the B limit in the chain and the saturation velocity effect, that leads us to propose an alternative implementation of the saturation velocity effect in compact models.
Physics-based compact model of nanoscale MOSFETs - Part I: Transition from drift-diffusion to ballistic transport
IANNACCONE, GIUSEPPE
2005-01-01
Abstract
In this paper, we present a physics-based analytical model for nanoscale MOSFETs that allows us to seamlessly cover the whole range of regimes from drift-diffusion (DD) to ballistic (B) transport, taking into account quantum confinement in the channel. In Part I we focus on MOSFETs with ultrathin bodies, in which quantum confinement is structural rather than field-induced, and investigate in detail an analytical description of the transition from drift-diffusion to B transport based on the Buttiker approach to dissipative transport. We first start from the derivation of a closed form analytical expression of the Natori model for B MOSFETs, and show that a MOSFET with finite scattering length can be described as a suitable chain of B MOSFETs. Then, we are able to compact the behavior of the B chain in a simple analytical model. In the derivation, we also find a similarity between the B limit in the chain and the saturation velocity effect, that leads us to propose an alternative implementation of the saturation velocity effect in compact models.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.