기관회원 [로그인]
소속기관에서 받은 아이디, 비밀번호를 입력해 주세요.
개인회원 [로그인]

비회원 구매시 입력하신 핸드폰번호를 입력해 주세요.
본인 인증 후 구매내역을 확인하실 수 있습니다.

회원가입
서지반출
Physics-based Algorithm Implementation for Characterization of Gate-dielectric Engineered MOSFETs including Quantization Effects
[STEP1]서지반출 형식 선택
파일형식
@
서지도구
SNS
기타
[STEP2]서지반출 정보 선택
  • 제목
  • URL
돌아가기
확인
취소
  • Physics-based Algorithm Implementation for Characterization of Gate-dielectric Engineered MOSFETs including Quantization Effects
  • Physics-based Algorithm Implementation for Characterization of Gate-dielectric Engineered MOSFETs including Quantization Effects
저자명
Mangla. Tina,Sehgal. Amit,Saxena. Manoj,Haldar. Subhasis,Gupta. Mridula,Gupta. R.S.
간행물명
Journal of semiconductor technology and science
권/호정보
2005년|5권 3호|pp.159-167 (9 pages)
발행정보
대한전자공학회
파일정보
정기간행물|ENG|
PDF텍스트
주제분야
기타
이 논문은 한국과학기술정보연구원과 논문 연계를 통해 무료로 제공되는 원문입니다.
서지반출

기타언어초록

Quantization effects (QEs), which manifests when the device dimensions are comparable to the de Brogile wavelength, are becoming common physical phenomena in the present micro-/nanometer technology era. While most novel devices take advantage of QEs to achieve fast switching speed, miniature size and extremely small power consumption, the mainstream CMOS devices (with the exception of EEPROMs) are generally suffering in performance from these effects. In this paper, an analytical model accounting for the QEs and poly-depletion effects (PDEs) at the silicon (Si)/dielectric interface describing the capacitance-voltage (C-V) and current-voltage (I-V) characteristics of MOS devices with thin oxides is developed. It is also applicable to multi-layer gate-stack structures, since a general procedure is used for calculating the quantum inversion charge density. Using this inversion charge density, device characteristics are obtained. Also solutions for C-V can be quickly obtained without computational burden of solving over a physical grid. We conclude with comparison of the results obtained with our model and those obtained by self-consistent solution of the $Schr{ddot{o}}dinger$ and Poisson equations and simulations reported previously in the literature. A good agreement was observed between them.