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Rochester Institute of Technology

RIT Scholar Works

Theses Thesis/Dissertation Collections

2-1-1988

A model for non-image area of offset lithographic

process

Vinay Chhajlani

Follow this and additional works at:http://scholarworks.rit.edu/theses

This Thesis is brought to you for free and open access by the Thesis/Dissertation Collections at RIT Scholar Works. It has been accepted for inclusion in Theses by an authorized administrator of RIT Scholar Works. For more information, please [email protected].

Recommended Citation

(2)

Certificate of Approval -- Master's Thesis

School of Printing and Management and Sciences Rochester Institute of Technology

Rochester, New York

CERTIFICATE OF APPROVAL

MASTER'S THESIS

This is to certify that the Master's Thesis of

Vinay Chhajlani name of student

with a major in printing Technology

has been approved by the Thesis Committee as satisfactory for the thesis requirement for the Master of Science degree at the convocation of

February 1988 date

Thesis committee : Julius Silver

-:T,....h-e-s-::i-s-A-d-v-i~s-o...r

-Joseph L. Noga

~du~~ pz~gram C~orAinator Miles Southworth

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A MODEL FOR NON-IMAGE AREA OF OFFSET LITHOGRAPHIC PROCESS

by

Vinay Chhajlani

A thesis submitted in partial fulfillment of the

requirements for the degree of Master of Science in the

School of Printing Management and Sciences in the College of Graphic Arts and Photography of the

Rochester Institute of Technology

February, 1988

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Title of Thesis:

A MODEL FOR NON-IMAGE AREA OF OFFSET LITHOGRAPHIC PROCESS

I, vinay Chhajlani, hereby grant permission to the Wallace Memorial Library, of RIT, to reproduce my thesis in whole or in part. Any reproduction will not be for commercial use or profit.

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ACKNOWLEDGEMENTS

I am very thankful to my advisor Dr. J. L. Silver for his

help and guidance in completing this thesis. I am also

thankful to Prof. J. L. Noga for for his advise and

Mr. Frank Cost for being on my thesis committee and his

support on the subject matter I chose. I am grateful to my

wife for her constant support during the entire period of my

thesis work.

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TABLE OF CONTENTS

LIST OF FIGURES IV

ABSTRACT v

1. INTRODUCTION 1

2. NEED FOR A MODEL 3

3. THE PHYSICAL MODEL 9

4. DEVELOPING THE MODEL 16

5. CONCLUSION 25

6. RECOMMENDATIONS 28

APPENDIX A 31

APPENDIX B 32

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LIST OF FIGURES

Figure 2.1: Model of water flow in an offset unit

Figure 3.1: Diagram showing the plate surface and

the various films present at the plate inking form roller nip.

Figure 4.1: Diagram showing a three phase interface

with respective interfacial tension and contact angle.

Figure 4.2: Diagram showing a three phase interface

with respective interfacial tension and

contact angles where one phase is solid.

Figure A.l: Graphical determination of tolerance range

for the surface properties of the fountain

solution based on Griffith's surface energy

for fracture.

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ABSTRACT

Lithography is the most common printing process. However,

very little is known about the theory of lithography.

Pressroom practices have evolved more out of experience than

on the basis of any theory. The objective of this paper is

to develope a mathematical model for the non-image area of

the offset lithographic plate. A model of this kind would

provide a rationalization for the observed behavior in

lithographic process.

The study concentrates on the various materials and the

phenomenons involved. Properties of aluminum oxide surface

and gum arabic that make them suitable for the process have

been presented. Rheological properties of ink have been

discussed to show their effect on the print quality. Most

importantly the subject of surface energetics has been used

to explain the interfacial behavior of the three phases

involed

-ink, fountain solution and plate surface.

The study of the interfacial behavior helps in arriving at

the final model. There are several phenomenon taking place

in making lithography work. Adsorption of gum arabic,

wetting of the plate by fountain solution and film splitting

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at the nip exit are explained and the interrelationship

between them derived. Surface energetic equations and

Griffith's free energy for fracture have been usedto present

the final model for the system.

The model as proposed in this paper gives a deeper insight

into the lithographic process and helps- in understanding the

reasons for the printing abberations. There is a need to

model other aspects of the process and design methods to

test them so as to help in development of better equipment

and standard practices for lithography.

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CHAPTER I

INTRODUCTION

Lithographic offset printing is the most commonly used

printing process. It is different from the other printing

processes in that the printing plate is planar. There is no

mechanical separation between the image and the non-image

areas instead their delineation is achieved chemically.

Lithography, to a layman, means a process involving two

liquids, ink and fountain solution, that do not mix and two

different surfaces

-1. hydrophilic and oleophobic 2.

hydrophobic and oleophilic. The ink being solvent based gets

attracted to the oleophilic image area and the fountain

solution being an aqueous solution gets attracted to the

hydrophilic non-image areas. This is a very simple

explanation for the theory of lithography but it is not

accurate.

The theory of lithographic offset printing is not well

understood. In the past not much work has been done to

explain the process. In recent years with the growth of the

industry there is a growing interest in the theory of

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The lack of theory and well developed mechanisms means that

there is no well marked approach to press room practices.

There is also no set procedure to correcting printing

abberations. Press room practices have evolved more out of

experience than based on any theory. Researchers are now

attempting to explain the mechanism.

The purpose of this thesis is to develope a model for the

non-image area of the plate and the process of keeping the

non image clean. A study and a model of this kind would aid

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CHAPTER II

THE NEED FOR A MODEL

The lithographic process is very complex and involves

several variables and mechanisms. Studies have been

conducted to study different aspects of the process. In

order to get a understanding of the process it is very

necessary to understand all the mechanisms and their role in

the process. Theories have been proposed for:

1. Ink transfer mechanism

2. Fountain solution transfer

3. Ink and fountain solution transfer

4. Ink water emulsification

The above mentioned theories are discussed in brief in this

paper. The main mechanism dealt in each is explained along

with the significance and how it helps in understanding

lithography

-INK TRANSFER MECHANISM

Several models have been proposed to calculate ink film

thickness through the various rollers in the inking system,

plate, blanket and the image area on the paper. These models

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reasons for ink transfer related problems like ghosting.

There have been studies by Bradford1, Hull2, Mill3

addressing the issue of ink distribution. Guerrette4

has

proposed a model for calculating steady state ink film thickness throughout the inking system.

The method uses inversion of a matrix representing volume

continuity of ink within a roller distribution. It is based on an ink split at each nip and incorporates the effect of

plate coverage on the transfer. Along with the thickness

distribution, the amount of ink contributed to the plate by

each form roller and principal ghost magnitude have been

calculated. It has been shown that thickness distribution on

rollers and contribution by each roller is highly dependent

on the image coverage.

This model based on volume continuity is useful in

understanding ink transfer mechanism. However it gives no

insight to what causes the ink to transfer to the image

areas and not transfer to the non image areas.

FOUNTAIN SOLUTION TRANSFER

Fountain solution flow model has been proposed by Kartunnen

and Lindqvist5. This model gives water flow schematically

only. It does not represent ink and water interaction. The

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continuous as a function of time. It also assumes that water

flow is even and equal in all image and non image areas

respectively.

Figure 2. 1 below shows the water flow as proposed by the

authors. Variable Io is the water feed, K]_, K3 , K5, K8, K10

are the evaporation factors in the process and K2, K4, K6,

K7, K9, K^ are the splitting coefficients. X and Y are the

transfer parameters.

Non-image area io

y'o

IN_KER_

W

k7l7>2

kil3M

k,IA1!

U=R\

Image area 12

Plate kfil6'2

kcl

t t=

Blanket

kinl/.

Paper 3

Scale

0 1 2 3 U um

Fig. 2.1 Model of water flow in an offset unit

The model also proposes that the most important criterion

for the print quality are the amounts of water transferred

to the image and the non image areas. If too much water is

transferred to the image areas it would result in water

[image:14.513.135.408.272.477.2]
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areas it would cause scumming. It is very important

therefore that a proper water feed level be maintained to

ensure good print quality.

A simulation program was developed based on the model which

can be used to calculate tolerance limits of water feed

based on relative printing area and interaction parameters.

This model does not however deal with the factors that

affect the water and ink transfer.

INK AND FOUNTAIN SOLUTION TRANSFER

This model also proposed by Kartunnen and Lindqvist6 is a

composite model. It discusses both ink and fountain solution

transfer. An offset unit simulator has been proposed based

on both ink and water transfer. Presence and the effect of

surface water and emulsified water have proposed.

The models described in this chapter provide a understanding

of the quantitative flow. However a study of the factors

that cause this flow is required. The theory of lithographic

printing process is very incomplete. Many press subsystems

like dampening and inking systems designs have evolved over

the years and have been improvised by experience. There is

very little theoretical basis for many designs. Press room

practices have been developed mofe out of experience than

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certain operating conditions on the print quality but there

is not much work done to understand the mechanisms. A better

understanding of the mechanism would explain the reason for

the effects of certain conditions on print quality.

The main objective of this thesis is to develop a model for

the lithographic plate non image area at the dampening form

roller

-plate nip and at the inking form roller

-plate

nip. Various phenomena taking place at these two nips are

described in detail. A relationship is developed between

these phenomena which would lead to the model.

This thesis is focused on a conventional lithographic

grained aluminum plate surface, a conventional dampening

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References for Chapter II

1. Bradford, Dr. J. R. , 'Lithographic Press Ink Distribution Studies by Radio Tracer Techniques'

, TAGA Proceedings

(1954) , p.279.

2. Hull, H. H. , 'The Theoretical Analysis and Practical Evaluation of Roller Ink Distribution Systems', TAGA

Proceedings (1968) .

3. Mill, C. C, 'An Experimental Test of a Theory of Ink

Distribution', Advances in Printing Sciences and

Technology, Vol. 1 (1961), Ed. by Banks.

4. Guerrette, D. J., 'A Steady State Inking System Model for Predicting Ink Film Thickness Distribution', TAGA Proceedings , p. 404

5. Karttunen, S., Lindqvist, U. , 'Water Flow and Surfactant Effects in Offset Litho Printing', Advances in Printing Science and Technology, Vol. 15, Ed. W. H. Banks

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CHAPTER III

THE PHYSICAL MODEL

In lithography, keeping the non image area free of ink is

very critical to the quality of printing. The non image area

is kept clean chemically. In order to arrive at a

mathematical model it is necessary to start with a simple

descriptive model. As a starting point a simple model is

being assumed.

This model assumes that when the plate is "gummed"

before

running the press the porous non image area made of a

grained aluminum surface adsorbs gum arabic. When the

dampening form roller passes over the non image area a water

film is left on it. This happens because the gum arabic

molecules attract the water dipole and hence reduce the

surface tension and so the water spreads on the non image

area. When the inking form roller passes over the image area

there are three different films at the nip. These films are:

1. Water film

2. Ink film

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10

At the nip exit a cleavage takes place. The film requiring the minimum force will split. In order to get a clean non

image area, the water film should split. This will happen only when the ink film thickness is such that it requires a

larger force to split than the water film. The composite

film should backtrap onto the ink film on the form roller

and the interfacial tension between the composite film and

water film should be so that there is no split at this

interface.

INK RLrf

XrlAC-,6 A*EA

^ |M|

f

^^-^ / MoN

^e^RE*

GRAIHED AUUniHurn

SURFACE

Figure 3. 1 Diagram showing the plate surface and

the various films present at the plate

inking form roller nip.

In order to develop a mathematical model for the non image

area it would be necessary to understand the various

phenomena taking place at the non

image1

areas. It is also

necessary to know the materials involved and their physical,

chemical and interfacial properties. One of the most

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11

This chapter concentrates on the materials, their

interaction and the surface phenomena that make lithography

work. The actual mathematical relationships would be derived

based on surface energetics.

ALUMINUM PLATE SURFACE

The conventional lithographic plate is made of anodized

aluminum and has a grained surface. The plate is grained to

give it a large surface area and porosity. The grains serve

two important functions, they help hold the image area

coating in place and the grained surface serves as the non

image area.

Chemical and physical structures of an anodized aluminum

plate have been described in detail by Salgo1. Chemically,

the aluminum plate surface is covered by solid A1203.H20 and

the top layer consists of gamma A1203 crystal grains. The

oxide layer thickness ranges from 5 to 4 0 microns.

When wetted with water, the water content of this oxide

hydrogel depends on the condition under which it was

manufactured. Physically the oxide layer is cellular and

porous2- Its properties depend on the following variables:

pore dimension, cell wall thickness, boundary layer

thickness at the cell bottom, nature of oxide formed and

pore sealing. This microstructure makes the plate surface

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12

The wettability of water to this aluminum oxide surface is

increased by adsorption of gum arabic. The type of

adsorption and the factors affecting it are discussed later

in this chapter.

GUM ARABIC ADSORPTION

Gum arabic plays a very important role in keeping the non

image area of a lithographic plate clean. When using

conventional lithography, the plate is usually "gummed"

before starting the press. Gum is also a component of the

fountain solution.

Gum arabic is a natural product obtained from acacia trees.

Chemically it consists of the mixed magnesium and calcium

salts of complex polymeric hydroxiacid3. It has a mean

molecular weight of about 250000. In solution it behaves as

a typical colloidal electrolyte and the free acid, arabic

acid, can be obtained by using an ion exchange column to

remove the cations.

The free acid has an equivalent weight of about 1250. It has

about 2 00 carboxyl groups present per molecule. This means

at very low pH gum arabic solution could cause active

corrosion or dissolution of a metal by the free acids.

The gum arabic molecules are adsorbed by the grained

aluminum. Since gum arabic in solution is a highly hydrated

anion with multiplicity of carboxyl group the sorption would

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13

A monolayer of gum arabic adsorbed is enough to make the non

image area hydrophilic i.e. it reduces the surface tension

for the formation of the water film. Contact angle studies

as reported by Adams4

prove that adsorption rates depend on

the concentration and pH of the solution. Contact angle is a

good measure of wettability of a surface by a liquid.

FILM SPLITTING AT NIP EXIT

When the non image area passes under the dampening form

roller a water film forms on it. At the inking form roller

-plate nip there are at least three films present, ink, ink

& water and water film. At the nip exit one of the films or

an interface has to cleave. The force necessary to split a

film between two surfaces is expressed by Stefan's equation:

F = CuVA/t

Where F = force required to split the film

C = constant

u =

viscosity V =

velocity at which parted A = surface area

t = film thickness

If there are two more films then the film requiring the

lesser force will cleave at the cavitation nuclei4.

It can be seen by the above discussions that it is very

important to have a proper plate surface, desired level of

gum adsorption, proper water film thickness, and proper ink

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14

There is a need to understand these procedures and their

operating limits.

The main objective in this thesis is to establish the

relationship between these practices and explain the need

for each from a theoretical stand point. These relationships

would be used to derive at a model that would rationalize

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15

References for Chapter III

1. Salgo, V., Theoretical principles of the application of

aluminum oxide layers in the printing industry' , APST

Vol.2 (1962) ed. W.Banks, p.235.

2. Severn, I.D., Burring, S.L., 'The wetting properties of litho printing surfaces. 'London:Academic Press(1978)

3. Mantell, C.L., 'Water soluble gums' ,reinhold (1947)

4. Adams, R. A. C. Sorption of Gum arabic from aqueous

solution onto aluminum', Printing technology, Vol.15,

No.2, (1971) , p.24.

5. McPhee, J., 'An engineers analysis of the lithographic

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16

CHAPTER IV

Chapter 4: DEVELOPING THE MODEL

Two fields are very important in the study of the theory of

lithography, they are Rheology and Surface energetics.

Rheology helps in understanding the properties and behavior

of ink and surface energetics gives an insight to the

interfacial behavior in the process.

RHEOLOGICAL PROPERTIES OF THE INK

Ink is a non newtonian fluid. It is a solid in liquid

dispersion. The solid is the pigment and the liquid is the

solvent. One of the most important rheological property of

the ink is the tack. Tack of ink is a function of elasticity

and viscosity of the ink. It is very important for the

working of the lithographic process that the ink and the

fountain solution be insoluble in each other but be miscible

with each other.

*-Water take up of ink has been a subject of study in several

experiments. There has been work on water take up of ink

with time and its effect on print quality. Lindqvist has

determined that the emulsification tendency of ink depends

on its viscosity and interfacial tension. A higher viscosity

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17

interfacial tension also reduces the total water content,

evidently by decreasing the amount of surface water on the

form rollers2.

The tack of ink-water emulsion is less than that of the ink

on the form rollers. This is also very important because a

low tack ink would trap onto a high tack ink. At the plate

inking form roller nip, water film on the plate comes in

contact with the ink on the form roller. The interfacial

tension should be such that the ink and water are able to

mix to form an emulsion. This emulsion would backtrap onto

the ink on the form roller which is necessary so that no ink

is left on the non image area.3

Ink and water surface

properties are also critical to the process. The next

section concentrates on the surface properties of these two

and the interfacial phenomenon in lithography

-SURFACE ENERGETICS OF LITHOGRAPHY

The most important subjects required to understand the

relationship between the three phase namely plate, ink and

water are surface chemistry and surface energetics. Concepts

of interfacial tension, surface tension and contact angle

should be well understood.

Surface chemistry or the physical chemistry of surfaces is a

science that deals with the study of two or more phases at

their interface. The phases could be

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18

liquid, a liquid and a solid, a liquid and a vapor , a

vapor and a solid.

When two phases are brought together so that one would

dissolve in the other they would form a composite single

phase called a solution, an example is when salt is mixed

with water a saline solution is formed. When the two phases

do not form a solution but can be mixed with one phase

finely divided and dispersed in the other, it forms a

dispersion.

In lithography, there are three phases in the non image

area, the plate surface, the fountain solution and the ink.

It is desired that the fountain solution has a greater

affinity for the solid phase as compared to the ink. One of

the measures of affinity is the contact angle between two

surfaces.

Contact angle is the angle that a phase makes with another

at the interface. The contact angle is a good measure of

wettability of a solid phase by a liquid phase. The

properties that determine the contact angle are interfacial

tension and interfacial free energy- Surface tension is

defined as the energy required (work done) to create a unit

area of additional surface. If there are two liquid phases

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19

would have more affinity for the solid phase. For example,

when something is greasy water will not stick to it because

water has a greater surface tension than the oil. But whenl

detergent is mixed with water it wets the surface and

replaces the oil because the solid is preferentially wet by

the detergent solution as compared to oil or grease.

When more than one phase come in contact they form contact

angles that are related to their surface tension. Consider

figure 4.1 with three phases 1, 2 and 3 with #13, ^23' ^12

and !, 2' ^3 as tne contact angles. Y12

23

Fig. 4.1: diagram showing a three phase interface with respective interfacial tension and

contact angle.

When the phases are in a state of equilibrium the three

forces balance themselves.

At the inking form roller

-plate nip the lithographic

process is a special case of this where phase 1 is ink,

[image:28.513.47.465.207.510.2]
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20

surface. This is a case with one solid phase. The schematic

diagram of the three phase interface is shown in figure 4.2.

*12

Fig.4. 2: diagram showing a three phase interface

with respective interfacial tension and contact angles where one phase is solid.

In this situation the contact angle 03 is equal to 180

degrees due to solid constraint. This schematic will be used

to derive at a model for the non image area of lithographic

plate. In this three phase situation the horizontal forces

balance as:

^

13 =

*

23 +

^12

+ cos2 equation 1

where Y = interfacial tension Q = contact angle

There are no direct ways of measuring the interfacial

tensions. However, equations to calculate interfacial

tension between two phases, i and j have been proposed by

Kaeble, Dynes and Pav4.

[image:29.513.44.474.45.265.2]
(30)

21

where <*= square root

of that part of interfacial

tension due to dispersion type (London)

bonding forces

^<- = square

root of that part of interfacial

tension due to polar type (Keesom)

bonding forces

This equation can be used to calculate the forces knowing

the measurable material properties which are the dispersion

and polar type bonding forces. Appendix A shows calculated

interfacial tension for some common lithographic material

based on equation 2.

Of special interest to lithography is the application of

Griffith fracture theory. Using the theory of fracture the

criteria for failure by crack can be expressed as:

J-c- J-""' TT rt-~

equation 3

where dc= the critical crack propagation stress

c = length of the crack

E =

Young' s modulus

3e> = Griffith's free

energy for fracture

The adhesion of ink and fountain solution to the image or

non image area of the plate is related by the Griffith's

free energy which is defined as follows:

$ = -S2/2 = R2 - Rq2

equation 4

where S2 =

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z

22

S2 is the spreading coefficient of the fountain solution.

The spreading coefficient provides a criteria for describing

spontaneous mechanism of bonding and debonding between

phases. If the value of S is greater than or equal to zero

then one phase would bond with the other. Constants R and R0

are derived from the values of =k and > . This relationship

is given by equation 5.

^ ^ 2- ^

Equation 5

Equation 4 defines a circle in the ~6g, <'2, >2 cartesian

space. It can be seen that if R < RO then the spreading

coefficient S2 > 0 which means that phase 2 would debond

phase 1 from phase 3. This is the conditions desired in the

non image area of the lithographic plate. This models the

non image area and describes the properties required in the

three phases, the interaction between the three phase and

the actual process at the inking form roller

-plate nip.

The image area is also described by the same equation when

the spreading coefficient S2 < 0. The circles defined by

equation 4 which give a graphic representation of the

interfacial phenomenon are shown in Appendix II.

A relationship between measurable surface properties of the

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23

established with the help of equations 1 to 5. This model

helps in understanding the surface interactions that come

into play in the lithographic printing process. They also

help in graphically establishing a criteria and surface

property tolerance for the ink and fountain solution in the

process.

The discussions and derivations in this chapter have shown

how each phenomenon is important to the success of good

lithographic printing. The study of rheology of ink and the

surface properties of the phases involved lead to the final

model for the process. Studies addressing Gum Arabic

adsorption and contact angle as a measure of wettability and

Griffith theory of fracture by propagation of crack have

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24

References for Chapter IV

1. Silver, J., Course Lecture notes from Ink, Color and

Substrates, Spring 86.

2. Lindqvist, U. , 'Ink Emulsification and its Effect on

Print Quality in Offset',Graphic Arts in Finland,

Vol. 5, No. 1 (1976)

3. Silver, J., Course Lecture notes from Ink, Color and

Substrates, Spring 86.

4. Kaelbel, D. H. , Dynes, P. J., and Pav, D. E. , 'Surface

Energetics Analysis of Lithography', Adhesion Science

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25

CHAPTER V

CONCLUSION

A model has been proposed in this paper that takes into

account the materials involved and the phenomenon that take

place in the plate

-dampening form roller nip and the plate

-ink form roller nip. emphasis has been placed on the

surface properties of the phase involved. The model was

aimed at giving a better insight into the theory of

lithography.

The model has not been proved through an experiment designed

to test it. The author has instead, in the following

sections, supported the model by the conditions often

reported by the pressmen from their experience of the

lithographic process. Conditions reported by other

researchers in lithography have also been used for this

purpose. These are presented in the appendix section. The

model also provides an explanation for the commonly reported

printing abberations.

One of the most common problems in lithography is scumming.

The causes for scumming could be several as can be seen from

the model. Scumming could result if there is not an optimum

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26

area as this would cause the ink film to split at the nip

exit hence causing ink transfer in the non image areas.

Wearing out of gum arabic from the plate surface can also

cause scumming. If the gum wears out it results in increased

interfacial tension between the fountain solution and plate

surface thus affecting the debonding of ink from the non

image area by propagation of crack. This also results in

scumming.

The common practice to start up printing also supports the

model. When a press is started, the dampening form roller is

always dropped onto the plate first and the inking form

roller is dropped only after a film of fountain solution is

formed on the plate surface. If the pressman makes a mistake

and drops the ink roller first, the entire plate surface

gets covered by an ink film. But when the dampening form

roller is dropped the plate starts to clear from the non

image area. This is consistent with the model. This happens

because the non image area has a positive spreading

coefficient for the fountain solution so even if the area is

covered with ink the fountain solution will spontaneously

debond ink from the non image area.

Critical to running of the process is the ink water balance.

The need for this balance also arises from the phenomenon

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27

solution necessary for keeping the non image area clean.

There is also a maximum limit on fountain solution feed

above which water mark up of the image area would appear.

The model explains the observed press behavior

qualitatively. A quantitative proof would require the use of

measuring techniques that would enable measuring the values

of key variables on a running press. An understanding of

materials and mechanisms involved and their inter

relationships presented as a mathematical model provides a

rational for the behavior of the non image area in

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28

CHAPTER VI

RECOMMENDATIONS

The non image area of a conventional lithographic plate has

been studied in this thesis. There are several other

mechanisms involved in this process. Ther is a need to

understand all of these in greater detail to provide a

complete theory for lithography- Research needs to be done

to develope models for the other mechanisms involved.

Another area of interest is the developement of

instrumentation to aid in verification of the models. A

major difficulty involved in the design of proper measuring

device is the non newtonian nature of ink and its behavior

at high speeds. There is a need for measuring film

thicknesses, ink properties and interfacial properties on a

running press. The dynamic measurements would represent the

true value for the process.

There is a need for a better way to explain the relationship

between ink viscocity, elasticity and the ink tack, limits

on ink tack that would aid in keeping the non image area

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29

The model desribed in this paper is specific to a grained

aluminum plate and a conventional dampening system. There

are several other types of plates, fountain solutions and

dampening system in use. Each has its unique properties.

Each of these have to be studied individually to explain the

principles underlying them.

A thechnique that can be very useful in testing the various

models is simulation. A computer program could be designed

to test the model under various conditions by using assumed

realistic values of variables.

Developing models for all the mechanisms and having

techniques to test them would greatly aid in the design of

equipment and would lead to more controlled process. It

would also enable the standardization of press room

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Figure2. 1 belowshows the water flow asproposed by theauthors.Variable Io is the water feed,K]_,K3 ,K5,K8 ,K10are the evaporation factors in the processand K2 ,K4 ,K6 ,K7,K9, K^are the splitting coefficients.XandY are thetransfer parameters.
figure 4.1 with three phases 1,
Fig. 4. 2:

References

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