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Fast simulation of - PPT Presentation

nanoimprint lithography modelling capillary pressures during resist deformation 20 October 2011 Hayden Taylor and Eehern Wong Simprint Nanotechnologies Ltd Bristol United Kingdom Namil ID: 307967

stamp resist simulation capillary resist stamp capillary simulation pressure pressures viscosity nil nnt model mpa algorithm thermal droplet substrate angle surface tension

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Slide1

Fast simulation of nanoimprint lithography: modelling capillary pressures during resist deformation 20 October 2011 Hayden Taylor and Eehern WongSimprint Nanotechnologies LtdBristol, United KingdomNamil Koo, Jung Wuk Kim and Christian Moormann AMICA, AMO GmbH Aachen, Germany

TexPoint fonts used in EMF. Read the TexPoint manual before you delete this box.: A

hkt@simprintnanotech.com

+44 117 2302566Slide2

Simulation can help select process parameters and refine designs in NIL1 Taylor NNT 2009; 2 Taylor SPIE

7641 2010; 3 Boning et al. NNT 2010

0

0.51Pattern abstractionDensity

Resist surface’s

impulse response

Resist

Substrate

Stamp’s load response

(bending, indentation)

Resist

Stamp

Example questions:

Does changing

stamp material affect residual layer uniformity?

1,2

Can ‘dummy fill’ accelerate stamp cavity filling?

3

Simulations need to be highly scalable

At least 10

3

times faster than FEM

Can trade off spatial resolution and speed

92

99

10

165

Elastomer

Silicon

(nm)

Time

(s)

10

1

10

2

10

3

10

4

10

2

10

3

10

4

Simulation size,

N

~O(

N

2

log

N

)

10

1

NSlide3

Chip-scale imprint simulation has until now addressed only thermal NIL

10

-2

1102104106 Pa.s

Resist viscosity during imprinting

Externally applied pressure

Capillary pressures

10

10

3

10

5

10

7

10

9

Pa

Thermal

4

UV

5

Thermal

UV

4

e.g

. Garcia-Romero,

NNT

2008;

5

e.g

.

Auner

,

Organic Electronics

10

p.1466 2009

Externally applied pressure

Stamp

Substrate

Resist

Pressure

Low

High

Capillary

forcesSlide4

ηHydrophobic

We incorporate capillary pressures into our fast NIL simulation algorithm

Need to know:

Resist viscosity, ηStamp-resist contact angle, θ Resist’s surface tension, γ

Externally applied pressure

Pressure

Low

High

Stamp

Substrate

Resist

Capillary

forces

θ

γ

η

Stamp

Hydrophilic

η

θ

=

90°Slide5

A simple modification to the simulation algorithm captures capillary effectsr

pg

r

pg

r

p

g

No significant reduction in solution speed compared to thermal NIL simulation

Consider pressures acting on stamp in quasi-equilibrium:

p

capillary

(

x,y

) is pattern-dependent. Examples:

p

capillary

(

x,y

) falls to zero where cavities are filled

θ

γ

γ

resist surface tension

θ

resist-stamp contact angle

s

feature pitch

w

cavity width

w

sSlide6

Contribution of capillary pressures diminishes with increasing feature sizeSilicon stampResist viscosity 50 mPaSurface tension 28 mN/mContact angle 30° wSlide7

The new model has been tested experimentally50 μm100 μm

PDMS stampE = 1.5 MPa

;Thickness >> 150 μm

Spun-on UVNIL resistInitial thickness: 85–165 nm; Viscosity: 30 mPa.sSilicon substrateStamp much wider than patternParallel lines:

Protrusion width 85 nm

Out-of-page length ~ 2 mm

Protrusion height nom. 85 nm

Parallel lines:

Protrusion width 185 nm

Out-of-page length ~ 2 mm

Protrusion height nom. 85 nm

A

B

C

D

E

A

B

DSlide8

Simulation captures experimentally observed RLT variationsStampViscosity: 30 mPa.sSlide9

Fast capillary-driven filling is followed by residual layer homogenisation

Boning, Taylor et al. NNT 2010 Slide10

For droplet-based resist dispensing, a different approach is needed1 pL dropletDiameter > 10 μm Reddy et al., Phys Fluids 17 122104 (2005)Reddy and Bonnecaze, Microel. Eng. 82 60 (2005)Morihara et al., Proc NNT 2008Liang et al., Nanotechnology 18 025303 (2007)

Phenomena of interest: Speed of resist spreading 1

Likelihood of gas bubble entrapment

1-4Gas elimination after entrapment 4Slide11

Pressure distributions can be found for multiple droplets simultaneouslyResist viscosity 50 mPaSurface tension 28 mN/mContact angle 30° Resist thickness 200 nmWith zero external pressure:Stamp velocity = 56 nm/msSlide12

Summary and outlookCapillary pressures are added into our spin-on resist simulation algorithm Minimal increase in computation timeRLT homogenisation time is crucial for spun-on UVNIL processesA pressure algorithm is proposed for droplet-dispensed NILSimulation Engine

Physical

prediction

Resist

model

Chip

design

ProcessSlide13

AcknowledgementsMatthew DirckxTheodor Nielsen, Brian Bilenberg and Kristian Smistrup at NIL TechnologyDuane Boning, MITJames Freedman, MIT Technology Licensing OfficeMark BreezeSlide14

IndexSimulation usesViscosity/pressuresModel capillary pressuresIntegrate with modelDependence on feature sizeExperimentalModel vs exptRLT homogenisationDroplet demo