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rFinder - Search FunctionalityAll of this information is accessible through the
rFinder interfaceA rheology search engine;
• just type to search
This includes:
▪ rSpace standard sequence
▪ Your own customer sequences
▪ rSpace recorded data
▪ Data chart & table templates
▪ Rheology application notes
Viewing Data in Tables
Table templates can be
opened to view the
data in a similar way to
the charts
Search for results data in rFinder for typical views
rFinder can be used to view other data such as model fit
coefficients
▪ Simply search for the appropriate template
Editing Charts
Charts can also be edited with the Properties box
Variables are categorised for
easy navigation
▪ Basic contains the common variables
▪ All, contains everything, even the variable field that are unfilled;
useful for setting up templates in advance
Making Analysis Easy
Any open analysis can be applied by the
same method
Remember, all sequences can be edited
Any sequences that are copy/pasted or saved in the User
Analyses are available with a right click on a data graph
▪ Just go to the Analyse menu
Model Fitting
rSpace comes with a large
selection of model fits
▪ Simply search for Analyse
in rFinder
To run a model fit, simply run analyse sequence
▪ Open the sequence and leave it in the background
▪ Open the data in a chart, and select the data
• Ensure that the mode is set to Point selection mode by right clicking
• Then goto Measure, Start Sequence and select the Analyse Sequence
Model Fitting
Model fitting can help to describe the shape of a flow curve using fitting parameters.
Parameters can be used for direct comparisons between products
Fit Models :
Ellis Model,
Newtonian Model,
Power Law Model,
Casson Model,
Sisko Model,
Moore Model,
Arrhenius Model,
Maxwell Model,
Herschel-Bulkley Model,
Bingham Model,
Linear Model,
Non-linear Model,
Polynomial Model…
Different Processes, Different shear rates!
SAMPLE STORAGE
Very low shear rates/stresses: ~ 0.001s-1
How stable is it? sample quality, perception
Storage
End use
SAMPLE DELIVERY
Medium shear rates: ~10-1000s-1
Pumpability? Scoopability?
SAMPLE APPLICATION 1
Low to high shear rates: ~1-100s-1
Flows away? Flows off hand? Spreads easily?
RUBBING
Higher shear rates: ~1000-10000s-1
Too thick to spread? Nice feel?
Viscometry test – Two Hand Creams
STORAGE
RUBBING
DELIVERY
APPLICATION
Data becomes more relevant when you know
application shear rate
What is the right shear rate?
Process Typical shear rate range (s-1)
Reverse gravure 100,000 - 1,000,000
Roller coating 10,000 - 1,000,000
Spraying 10,000 - 100,000
Blade coating 1,000 - 100,000
Mixing/stirring 10 - 1,000
Brushing 10 - 1,000
Pumping 1 - 1,000
Extrusion 1 - 100
Curtain coating 1 - 100
Levelling 0.01 - 0.1
Sagging 0.001 - 0.1
Sedimentation 0.000001 - 0.0001
Measurable
on a Rosand
capillary
rheometer
Faster processes,
squeezing
materials through
smaller gaps
Measurable
on a Malvern
rotational
rheometer
Model Fitting
Model fitting can help
to describe the shape
of a flow curve using
fitting parameters.
The appropriate
model fit will depend
on the material type
and range of data
available.
Models can give information on extent of shear thinning and an
estimation of limiting viscosities at high and low shear rates.
Parameters can be used for direct comparisons between products
η0
η∞
Model Fitting Parameters
mK )(1
1
0
+=
−
−
nk =
+= nk
CROSS MODEL
POWER LAW MODEL
SISKO MODEL
η0 is the zero shear viscosity
η∞ is the infinite shear viscosity
K is the Cross constant
m is shear thinning index
n is power law index
k is consistency index
These model fits are commonly available
in most rheological software packages
Power law model
Power law model can be used to help quantify a materials response
to shear.
▪ k is numerically equal to viscosity at 1s-1
▪ n tells us how shear thinning (0 = infinite; 1 = Newtonian)
Important to check
that correlation
coefficient suggests
a good fit (r > 0.95)
Mapping Performance
Same map can be used to compare between specific formulations or competitor products to optimise performance
Spreadability
Shear rate increases as film thickness reduces so spreading cannot
be attributed to a specific shear rate.
Power law model is therefore better for describing
spreading.
The lower the stress input required the easier to
spread.
nk =
Lower k means lower viscosity and hence lower stress input
Lower n, means more shear thinning which translates to a smaller
stress increase at higher shear rates.
THICKNESS
VELOCITYRATESHEAR =
Product comparison
Water and Syrup are both
Newtonian but water is
much thinner and easier
to spread.
Honey and body lotion
have similar consistency
index but body lotion is
more shear thinning and
easier to spread
For easier spreading follow the green arrow!
For thicker coating go the other way!
Bingham and Herschel-Bulkley Models