In this work we propose a method based on the Bee Colony Optimization (BCO) to find an optimal flight gate assignment for a given schedule
A logical approach to gate layout • All complementary gates may be designed using a single row of n-transistors above or below a single row of p-
GATE: Graphic Appraisal Tool for Epidemiology Graphic Architectural Tool for Epidemiology Graphic Approach To Epidemiology making epidemiology accessible
The GATE frame: • Graphic Appraisal Tool for Epidemiological studies – a framework for appraising studies • Graphic Architectural Tool for Epidemiological
The robust approach is to make sure that the airport gate assignment is feasible for all possible value for the real-time arrival and departure
This study propounds a hybrid fuzzy- multi criteria decision making (MCDM) approach where fuzzy-analytical hierarchy process (AHP) is used to determine the
IEEE TRANSACTIONS ON ELECTRON DEVICES, VOL 53, NO 2, FEBRUARY 2006 Recessed-Gate Structure Approach Toward Normally Off High-Voltage AlGaN/GaN HEMT for
Abstract We present in this paper an application of the Constructive Genetic Algorithm (CGA) to the Linear Gate Assignment Problem (LGAP) The LGAP
Carlo method The Airport gate assignment problem (AGAP) seeks to find feasible flight to gate assignments so that the number of the flights that need be
GATE: Graphic Appraisal Tool for Epidemiology Graphic Approach To Epidemiology every epidemiological study can be hung on the GATE frame
16700_3icd06.pdf
Digital CMOS Design
A logical approach to gate layout.
All complementary gates may be designed using a single row of n-transistors above or below a single row of p-transistors, aligned at common gate connections.6001
Digital CMOS Design
Euler Path
For the majority of these gates we can find an arrangement of transistors such that we can butt adjoining transistors. -Careful selection of transistor ordering. -Careful orientation of transistor source and drain. Referred to asline of diffusion.6002
Digital CMOS Design
Finding an Euler Path
Computer Algorithms
It is relatively easy for a computer to consider all possible arrangements of transistors in search of a suitable Euler path.
This is not so easy for the human designer.
One Human Algorithm
Find a path which passes through all n-transistors exactly once. Express the path in terms of the gate connections. Is it possible to follow a similarly labelled path through the p-transistors? -Yes - you"ve succeeded. -No - try again (you may like to try a p path first this time). 6003
Digital CMOS Design
Finding an Euler PathZA
C
BHere there are four possible Euler paths.
6004
Digital CMOS Design
Finding an Euler Path
6005
Digital CMOS Design
Euler Path Example1 2 3 4 51 2 3 4 51. Find Euler path 3. Route power nodes 5. Route remaining nodes
2. Label poly columns 4. Route output node 6. Addtaps
1forPMOSandNMOS
A combined contact and tap,, may be used only where a power contact exists at the end of a line of diffusion. Where this is not the case a simple tap,, should be used. 1
1 tap is good for about 6 transistors - insufficient taps may leave a chip vulnerable to latch-up
6006
Digital CMOS Design
Finding an Euler PathODDODDODD
ODDPDN Topolgy:
ZA BC D E
FNo possible path through n-transistors!
6007
Digital CMOS Design
Finding an Euler Path
6008
Digital CMOS Design
Finding an Euler PathPUN Topolgy:EVEN
ODD
ODDODDODD
ZA D E B F G C H
INo possible path through p-transistors.
No re-arrangement will create a solution! 6009
Digital CMOS Design
Philosophers vs. EngineersZA
D E B F G C H IThe philosopher is happy to prove that there is no Euler path to be found. The engineer will usepartial Euler pathsto reach the best solution. 6010