Skip to main navigation Skip to search Skip to main content

Compact modelling and SPICE simulation for three-dimensional, inkjet-printed organic transistors, inverters and ring oscillators

  • Sungyeop Jung
  • , Jimin Kwon
  • , Shizuo Tokito
  • , Gilles Horowitz
  • , Yvan Bonnassieux
  • , Sungjune Jung
  • Pohang University of Science and Technology
  • Yamagata University
  • Institut polytechnique de Paris

Research output: Contribution to journalArticlepeer-review

Abstract

We report an in-depth study of three-dimensional (3D) inkjet-printed flexible organic field-effect transistors (FETs) and integrated circuits (ICs), and demonstrate the necessity, the feasibility and the key aspects of modelling-driven design and analysis. In particular, we performed compact modelling of the flexible printed organic FETs to determine transistor parameters from measured electrical characteristics, and to optimize the design of transistors for a balanced inverter. We also conducted a SPICE simulation of both static and dynamic behaviours of flexible printed organic complementary inverters and ring oscillators. This study revealed design rules to guide fabrication of the 3D structure of the inverter. The study also showed that the parasitic capacitances are dominant factors that determine the transient behaviour of the ring oscillator. Our work provides insights that can guide further improvement of flexible printed organic FETs and ICs towards the realisation of increasingly complex organic ICs and unconventional electronic applications.

Original languageEnglish
Article number444005
JournalJournal of Physics D: Applied Physics
Volume52
Issue number44
DOIs
Publication statusPublished - 20 Aug 2019

Keywords

  • SPICE simulation
  • compact modeling
  • flexible electronics
  • inkjet printing
  • organic integrated circuit
  • organic transistor
  • printed electronics

Fingerprint

Dive into the research topics of 'Compact modelling and SPICE simulation for three-dimensional, inkjet-printed organic transistors, inverters and ring oscillators'. Together they form a unique fingerprint.

Cite this