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January 4, 2023
© Agilent Technologies, Inc. 2016
1
BUILDING
BETTER SCIENCE
AGILENTAND YOU
High Performance
Liquid Chromatography
Fundamentals - Theory
For teaching purpose only
January 4, 2023
© Agilent Technologies, Inc. 2016
2
Agilent Technologies is committed to the
educational community and is willing to provide
access to company-owned material contained
herein.
This slide set is created by Agilent Technologies. The usage of the slides is
limited to teaching purpose only.
These materials and the information contained herein are accepted “as is” and
Agilent makes no representations or warranties of any kind with respect to the
materials and disclaims any responsibility for them as may be used or
reproduced by you. Agilent will not be liable for any damages resulting from or
in connection with your use, copying or disclosure of the materials contained
herein. You agree to indemnify and hold Agilent harmless for any claims
incurred by Agilent as a result of your use or reproduction of these materials.
In case pictures, sketches or drawings should be used for any other purpose
please contact Agilent Technologies a priori.
January 4, 2023
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For teaching purpose only
3
Introduction
High-performance liquid chromatography (HPLC) is a standard technique in
analytical chemistry to separate, identify and/or quantify compounds that are
dissolved in a solution.
HPLC instruments consists of a pump, an injector, a separation column and
a detector. An aliquot of the sample is injected onto the column. Each
compound in the sample interacts slightly differently with the column
material, and therefore, causing different flow rates for the different
components and leading to the separation of the components.
January 4, 2023
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For teaching purpose only
4
Table of Content (ToC)
Introduction
• What happens inside the column?
Key Parameters
• Retention Time & Peak Width
• Resolution – Baseline Separation
• Resolution – The Fundamental Equation
• Efficiency or Number of Theoretical Plates
• Retention Factor
• Selectivity or Separation Factor
How to Influence Selectivity?
• Selectivity – Example 1
• Selectivity – Example 2
• Selectivity – Example 3
• Plate Number
Van Deemter Equation
• Eddy Diffusion
• Axial Diffusion
• Resistance to Mass Transfer
• More on Van Deemter
Peak Capacity
• Gradient Analysis
• Definition
• Calculation of Peak Capacity
• Peak Width
• Example
January 4, 2023
© Agilent Technologies, Inc. 2016
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5
Introduction
What happens inside the column?
Time t
Separation tr2-tr1
Peak width Wb1,2
ToC
January 4, 2023
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6
Introduction
What happens inside the column?
tr2-tr1
Superior separation Inferior separation
Superior separation Inferior separation
Wb1 Wb2
Wb1
Wb2
vs
vs
tr2-tr1
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
7
Introduction
What happens inside the column?
ToC
)
(
2
/
1 1
2
1
2
b
b
r
r
s
W
W
t
t
R




Resolution describes the ability of a
column to separate the peaks of
interest.
Resolution describes whether you
have achieved base line separation or
not.
Time t
Separation tr2-tr1
Peak width Wb1,2
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
8
Key Parameters
Retention Time & Peak Width
tr1
tr2
Wb1 Wb2
W1/2
h
t
tri Retention time
compound i
W1/2 Peak width at half
height
Wbi Peak width at baseline
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
9
Key Parameters
Resolution – Baseline Separation
Resolution describes the ability of a
column to separate the peaks of interest.
Resolution takes into consideration
efficiency (N), selectivity (a) and
retention (k).
• A value of 1 is the minimum for a
measureable separation to occur and to
allow adequate quantitation.
• A value of 0.6 is required to discern a
valley between two equal-height peaks.
• Values of 1.7 or greater generally are
desirable for rugged methods.
• A value of 1.6 is considered to be a
baseline separation and ensures the most
accurate quantitative result.
h
t
Rs = 1.5
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
10
Rs  1
4
N 
a 1
a






k
1k






Key Parameter
Resolution – The Fundamental Equation of (U)HPLC
Selectivity
Efficiency Retention
One can improve resolution by improving any of these parameters:
• Selectivity has the highest influence on the resolution. Small changes
in selectivity lead to big hanges in resolutions.
• Retention has only a significant influence at small k-values.
• Efficiency describes the separation power of the column.
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
11
Key Parameter
Resolution – The Fundamental Equation of (U)HPLC
The figure explains resolution as a function of selectivity, column efficiency
or retention.
ToC
Selectivity impacts resolution most
• Change stationary phase
• Change mobile phase
Plates are easiest to increase
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
12
Key Parameter
Efficiency or Number of Theoretical Plates (N)
Column efficiency is used to compare the performance of different columns.
It is expressed as the theoretical plate number, N.
Columns with high plate numbers are more efficient. A column with a high N
will lead to narrower peak at a given retention time than a column with a
lower N number.
Parameters influencing column efficiency:
• Column length (increasing colum length increases efficiency)
• Particle size (decreasing particle size increases efficiency)
ToC
2
2
/
1
54
.
5 









W
t
N r
2
16 









b
r
W
t
N
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
13
Key Parameter
Retention Factor (k)
k =
tr -t0
t0
æ
è
ç
ö
ø
÷
The retention factor measures the time that the sample component resides
in a stationary phase relative to the time it resides in the mobile phase. It is
calculated from the retention time divided by the time for an unretained
peak (t0).
Parameters influencing retention factor:
• Stationary phase
• Mobile phase
• Gradient slope*
• System dwell volume*
*gradient elution only
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
14
The equation shows how the retention factor is influenced by flow rate (F),
gradient time (tG), gradient range (ΔΦ), and column volume (Vm).
Remember: To keep the retention factor constant, changes in the
denominator need to be offset by proportional changes in the numerator,
and vice versa.
Key Parameter
Retention Factor (k) – Gradient Elutions
ToC
m
G
V
S
F
t
k





`
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
15
Key Parameter
Selectivity or Separation Factor (α)
Selectivity is a measure of the time or distance between the maxima of two
peaks. If α = 1, the two peaks have the same retention time and co-elute. It
is defined as the ratio in capacity factors.
Parameters influencing retention factor:
• Stationary phase
• Mobile phase
• Temperature
ToC
a Selectivity
k1 Retention factor of 1st peak
k2i Retention factor of 2nd peak
1
2
k
k

a
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
16
Key Parameter
Influence of N, α, and k on Resolution
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
17
How to Influence Separation?
Same sample, analyzed with different stationary phases but always same
temperature, mobile phase and gradient.
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
18
How to Influence Separation?
Same sample, analyzed with same stationary phase and temperature but
with different mobile phases (same gradient).
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
19
Same sample, analyzed with same stationary and mobile phase, same
gradient but different temperatures.
How to Influence Separation?
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
20
How to Influence Separations?
What is a “plate” in HPLC?
A theoretical plate is the hypothetical stage in which two phases of a
substance (its liquid and vapor phase) establish an equilibrium.
ToC
LC Column length
dp Particle size
h Reduced height of a theoretical plate
N
4
1
~
Rs
p
c
d
h
L
4
1
~

H
L
4
1
~
R c
s
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
21
How to Influence Separations?
High plate number (N) provides:
• Sharp and narrow peaks
• Better detection
• Peak capacity to resolve complex samples
But resolution increases only with the square root of the plate number.
• RS ~ N
Plate number increase is limited by experimental conditions
• Analysis time, pressure
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
22
How to Influence Separations?
Bringing It Together – Peak Width and Reduced Height of a Theoretical Plate
h: reduced height of a theoretical plate
ToC
)
W
W
(
2
/
1
t
t
R
1
b
2
b
2
r
1
r
s




p
c
s
d
h
L
4
1
~
R

)
w
(
f
h 
)
w
w
w
(
f
h C
ax
eddy 


January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
23
Van Deemter Equation
Eddy Diffusion
weddy ~ λ dp λ: Quality of column packing
Differences in diffusion paths due to:
Different paths Poor column packing Broad particle size
distribution
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
24
Van Deemter Equation
Axial or Longitudinal Diffusion
Increase in peak width due to self-diffusion of the analyte
At low flow the analyte remains in the mobile phase for a long time
• High increase in peak width
• Increased height of a theoretical plate
Flow
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
25
Van Deemter Equation
“Resistance to Mass Transfer”
wC ~ dp
2
Different diffusion paths
Porous particle
Stationary layer of mobile phase
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
26
Van Deemter Equation
The Van Deemter equation relates the variances per unit length of a
separation column to the linear mobile phase velocity by considering
physical, kinetic and thermodynamic properties of a separation (Wikipedia).
h = f ( weddy + wax + wC )
h = A + B/u + C u
• Eddy diffusion
• Diffusion coefficient
• Resistance to mass transfer
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
27
Van Deemter Equation
Reduced
height
of
a
theor.
Plate
(h)
Flow
Sum curve: Van Deemter
Axial diffusion
Eddy diffusion
Resistance to mass transfer
h = A + B/u + C u
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
28
Van Deemter Equation
Measured for Different Particle Sizes
5.0 m
3.5 m
1.8 m
ToC
• Small particles lead to
lower heights of
theoretical plates and
therefore higher
separation efficiency
• For smaller particles
the separation
efficiency suffers less
when increasing the
flow
• Compound and
instrument specific
• Optimum flowrate
depends on
compound
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
29
Isocratic run:
Peak width depends on diffusion processes only.
Gradient run:
Peak width depends on diffusion processes and gradient focusing on the
column head.
Peak Capacity
Gradient Analyses
ToC
Reduced height of theoretical
plate as function of peak width
)
w
(
f
h 2

January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
30
Peak capacity is the number of peaks (n) that can be separated in a given
time with a given resolution.
The peak capacity depends on different factors like column length and
particle size.
Peak Capacity
Definition
Peak capacity: 32 peaks in 2.5 min
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
31
Peak Capacity
Calculation of Peak Capacity
Simplification:
ToC
wav Average peak width
n Number of peaks
tG Gradient time
w Peak width of selected peak
w
t
1
P G


av
G
n
1
G
w
t
1
w
n
1
t
1
P 




January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
32
Peak Capacity
Peak Width
Peak width according to tangent method
Peak width at half height
Peak width at 5 % height
Peak width at 4.4 % height (5σ)
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
33
Peak Capacity
Example
min
20 40 60 80 100
mAU
0
10
20
30
40
50
min
10 20 30 40 50
mAU
0
20
40
60
Column: 2.1 x 150 mm, 1.8 µm
Back pressure: 402 bar
Peak capacity: 313
Column: 2.1 x 300 mm*, 1.8 µm
Back pressure: 598 bar
Peak capacity: 406
*300 mm column by coupling two 150 mm columns
ToC
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
34
Further Information
For more information on products from Agilent visit www.agilent.com or
www.agilent.com/chem/academia
Have questions or suggestions to this presentation?
Contact academia.team@agilent.com
Publication Title Pub. No.
Primer The LC Handbook 5990-7595EN
Application note
The influence of silica pore size on efficiency, resolution and loading in Reversed-
Phase HPLC
5990-8298EN
Application note Increasing resolution using longer columns while maintaining analysis time 5991-0513EN
Poster
Study of physical properties of superficially porous silica on its superior
chromatographic performance
Application note
Maximizing chromatographic peak capacity with the Agilent 1290 Infinity LC system
using gradient parameters
5990-6933EN
Application note Maximizing chromatographic peak capacity with the Agilent 1290 Infinity LC 5990-6932EN
Application note Increased peak capacity for peptide analysis with the Agilent 1290 Infinity LC system 5990-6313EN
Web CHROMacademy – free access for students and university staff to online courses
ToC
For teaching purpose only
January 4, 2023
© Agilent Technologies, Inc. 2016
35
ToC
THANK YOU
Publication number 5991-5411EN
January 4, 2023
© Agilent Technologies, Inc. 2016
For teaching purpose only
36
Abbreviations
Abbreviation Definition
α Selectivity
dp Particle size
ΔΦ Gradient range
F Flow rate
h Reduced height of a theoretical plate,
a measure of the resolving power of
a column
k Retention factor (formerly known:
k` - capacity factor)
Lc Column length
λ Quality of column packing
N Efficiency or column plate number
P Peak capacity
R Resolution
Abbreviation Definition
t Time
tr Retention time
t0 Column dead-time
tG Gradient time
Vm Colum volume
w Peak width
W1/2 Peak width at half height
Wbi Peak width at baseline
weddy Eddy diffusion
wax Axial or longitudinal diffusion
wC Resistance to mass transfer
wav Average peak width
ToC

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5991-5411EN_Agilent_LC_Theory_English.pptx

  • 1. For teaching purpose only January 4, 2023 © Agilent Technologies, Inc. 2016 1 BUILDING BETTER SCIENCE AGILENTAND YOU High Performance Liquid Chromatography Fundamentals - Theory
  • 2. For teaching purpose only January 4, 2023 © Agilent Technologies, Inc. 2016 2 Agilent Technologies is committed to the educational community and is willing to provide access to company-owned material contained herein. This slide set is created by Agilent Technologies. The usage of the slides is limited to teaching purpose only. These materials and the information contained herein are accepted “as is” and Agilent makes no representations or warranties of any kind with respect to the materials and disclaims any responsibility for them as may be used or reproduced by you. Agilent will not be liable for any damages resulting from or in connection with your use, copying or disclosure of the materials contained herein. You agree to indemnify and hold Agilent harmless for any claims incurred by Agilent as a result of your use or reproduction of these materials. In case pictures, sketches or drawings should be used for any other purpose please contact Agilent Technologies a priori.
  • 3. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 3 Introduction High-performance liquid chromatography (HPLC) is a standard technique in analytical chemistry to separate, identify and/or quantify compounds that are dissolved in a solution. HPLC instruments consists of a pump, an injector, a separation column and a detector. An aliquot of the sample is injected onto the column. Each compound in the sample interacts slightly differently with the column material, and therefore, causing different flow rates for the different components and leading to the separation of the components.
  • 4. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 4 Table of Content (ToC) Introduction • What happens inside the column? Key Parameters • Retention Time & Peak Width • Resolution – Baseline Separation • Resolution – The Fundamental Equation • Efficiency or Number of Theoretical Plates • Retention Factor • Selectivity or Separation Factor How to Influence Selectivity? • Selectivity – Example 1 • Selectivity – Example 2 • Selectivity – Example 3 • Plate Number Van Deemter Equation • Eddy Diffusion • Axial Diffusion • Resistance to Mass Transfer • More on Van Deemter Peak Capacity • Gradient Analysis • Definition • Calculation of Peak Capacity • Peak Width • Example
  • 5. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 5 Introduction What happens inside the column? Time t Separation tr2-tr1 Peak width Wb1,2 ToC
  • 6. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 6 Introduction What happens inside the column? tr2-tr1 Superior separation Inferior separation Superior separation Inferior separation Wb1 Wb2 Wb1 Wb2 vs vs tr2-tr1 ToC
  • 7. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 7 Introduction What happens inside the column? ToC ) ( 2 / 1 1 2 1 2 b b r r s W W t t R     Resolution describes the ability of a column to separate the peaks of interest. Resolution describes whether you have achieved base line separation or not. Time t Separation tr2-tr1 Peak width Wb1,2
  • 8. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 8 Key Parameters Retention Time & Peak Width tr1 tr2 Wb1 Wb2 W1/2 h t tri Retention time compound i W1/2 Peak width at half height Wbi Peak width at baseline ToC
  • 9. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 9 Key Parameters Resolution – Baseline Separation Resolution describes the ability of a column to separate the peaks of interest. Resolution takes into consideration efficiency (N), selectivity (a) and retention (k). • A value of 1 is the minimum for a measureable separation to occur and to allow adequate quantitation. • A value of 0.6 is required to discern a valley between two equal-height peaks. • Values of 1.7 or greater generally are desirable for rugged methods. • A value of 1.6 is considered to be a baseline separation and ensures the most accurate quantitative result. h t Rs = 1.5 ToC
  • 10. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 10 Rs  1 4 N  a 1 a       k 1k       Key Parameter Resolution – The Fundamental Equation of (U)HPLC Selectivity Efficiency Retention One can improve resolution by improving any of these parameters: • Selectivity has the highest influence on the resolution. Small changes in selectivity lead to big hanges in resolutions. • Retention has only a significant influence at small k-values. • Efficiency describes the separation power of the column. ToC
  • 11. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 11 Key Parameter Resolution – The Fundamental Equation of (U)HPLC The figure explains resolution as a function of selectivity, column efficiency or retention. ToC Selectivity impacts resolution most • Change stationary phase • Change mobile phase Plates are easiest to increase
  • 12. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 12 Key Parameter Efficiency or Number of Theoretical Plates (N) Column efficiency is used to compare the performance of different columns. It is expressed as the theoretical plate number, N. Columns with high plate numbers are more efficient. A column with a high N will lead to narrower peak at a given retention time than a column with a lower N number. Parameters influencing column efficiency: • Column length (increasing colum length increases efficiency) • Particle size (decreasing particle size increases efficiency) ToC 2 2 / 1 54 . 5           W t N r 2 16           b r W t N
  • 13. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 13 Key Parameter Retention Factor (k) k = tr -t0 t0 æ è ç ö ø ÷ The retention factor measures the time that the sample component resides in a stationary phase relative to the time it resides in the mobile phase. It is calculated from the retention time divided by the time for an unretained peak (t0). Parameters influencing retention factor: • Stationary phase • Mobile phase • Gradient slope* • System dwell volume* *gradient elution only ToC
  • 14. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 14 The equation shows how the retention factor is influenced by flow rate (F), gradient time (tG), gradient range (ΔΦ), and column volume (Vm). Remember: To keep the retention factor constant, changes in the denominator need to be offset by proportional changes in the numerator, and vice versa. Key Parameter Retention Factor (k) – Gradient Elutions ToC m G V S F t k      `
  • 15. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 15 Key Parameter Selectivity or Separation Factor (α) Selectivity is a measure of the time or distance between the maxima of two peaks. If α = 1, the two peaks have the same retention time and co-elute. It is defined as the ratio in capacity factors. Parameters influencing retention factor: • Stationary phase • Mobile phase • Temperature ToC a Selectivity k1 Retention factor of 1st peak k2i Retention factor of 2nd peak 1 2 k k  a
  • 16. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 16 Key Parameter Influence of N, α, and k on Resolution ToC
  • 17. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 17 How to Influence Separation? Same sample, analyzed with different stationary phases but always same temperature, mobile phase and gradient. ToC
  • 18. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 18 How to Influence Separation? Same sample, analyzed with same stationary phase and temperature but with different mobile phases (same gradient). ToC
  • 19. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 19 Same sample, analyzed with same stationary and mobile phase, same gradient but different temperatures. How to Influence Separation? ToC
  • 20. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 20 How to Influence Separations? What is a “plate” in HPLC? A theoretical plate is the hypothetical stage in which two phases of a substance (its liquid and vapor phase) establish an equilibrium. ToC LC Column length dp Particle size h Reduced height of a theoretical plate N 4 1 ~ Rs p c d h L 4 1 ~  H L 4 1 ~ R c s
  • 21. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 21 How to Influence Separations? High plate number (N) provides: • Sharp and narrow peaks • Better detection • Peak capacity to resolve complex samples But resolution increases only with the square root of the plate number. • RS ~ N Plate number increase is limited by experimental conditions • Analysis time, pressure ToC
  • 22. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 22 How to Influence Separations? Bringing It Together – Peak Width and Reduced Height of a Theoretical Plate h: reduced height of a theoretical plate ToC ) W W ( 2 / 1 t t R 1 b 2 b 2 r 1 r s     p c s d h L 4 1 ~ R  ) w ( f h  ) w w w ( f h C ax eddy   
  • 23. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 23 Van Deemter Equation Eddy Diffusion weddy ~ λ dp λ: Quality of column packing Differences in diffusion paths due to: Different paths Poor column packing Broad particle size distribution ToC
  • 24. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 24 Van Deemter Equation Axial or Longitudinal Diffusion Increase in peak width due to self-diffusion of the analyte At low flow the analyte remains in the mobile phase for a long time • High increase in peak width • Increased height of a theoretical plate Flow ToC
  • 25. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 25 Van Deemter Equation “Resistance to Mass Transfer” wC ~ dp 2 Different diffusion paths Porous particle Stationary layer of mobile phase ToC
  • 26. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 26 Van Deemter Equation The Van Deemter equation relates the variances per unit length of a separation column to the linear mobile phase velocity by considering physical, kinetic and thermodynamic properties of a separation (Wikipedia). h = f ( weddy + wax + wC ) h = A + B/u + C u • Eddy diffusion • Diffusion coefficient • Resistance to mass transfer ToC
  • 27. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 27 Van Deemter Equation Reduced height of a theor. Plate (h) Flow Sum curve: Van Deemter Axial diffusion Eddy diffusion Resistance to mass transfer h = A + B/u + C u ToC
  • 28. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 28 Van Deemter Equation Measured for Different Particle Sizes 5.0 m 3.5 m 1.8 m ToC • Small particles lead to lower heights of theoretical plates and therefore higher separation efficiency • For smaller particles the separation efficiency suffers less when increasing the flow • Compound and instrument specific • Optimum flowrate depends on compound
  • 29. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 29 Isocratic run: Peak width depends on diffusion processes only. Gradient run: Peak width depends on diffusion processes and gradient focusing on the column head. Peak Capacity Gradient Analyses ToC Reduced height of theoretical plate as function of peak width ) w ( f h 2 
  • 30. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 30 Peak capacity is the number of peaks (n) that can be separated in a given time with a given resolution. The peak capacity depends on different factors like column length and particle size. Peak Capacity Definition Peak capacity: 32 peaks in 2.5 min ToC
  • 31. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 31 Peak Capacity Calculation of Peak Capacity Simplification: ToC wav Average peak width n Number of peaks tG Gradient time w Peak width of selected peak w t 1 P G   av G n 1 G w t 1 w n 1 t 1 P     
  • 32. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 32 Peak Capacity Peak Width Peak width according to tangent method Peak width at half height Peak width at 5 % height Peak width at 4.4 % height (5σ) ToC
  • 33. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 33 Peak Capacity Example min 20 40 60 80 100 mAU 0 10 20 30 40 50 min 10 20 30 40 50 mAU 0 20 40 60 Column: 2.1 x 150 mm, 1.8 µm Back pressure: 402 bar Peak capacity: 313 Column: 2.1 x 300 mm*, 1.8 µm Back pressure: 598 bar Peak capacity: 406 *300 mm column by coupling two 150 mm columns ToC
  • 34. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 34 Further Information For more information on products from Agilent visit www.agilent.com or www.agilent.com/chem/academia Have questions or suggestions to this presentation? Contact academia.team@agilent.com Publication Title Pub. No. Primer The LC Handbook 5990-7595EN Application note The influence of silica pore size on efficiency, resolution and loading in Reversed- Phase HPLC 5990-8298EN Application note Increasing resolution using longer columns while maintaining analysis time 5991-0513EN Poster Study of physical properties of superficially porous silica on its superior chromatographic performance Application note Maximizing chromatographic peak capacity with the Agilent 1290 Infinity LC system using gradient parameters 5990-6933EN Application note Maximizing chromatographic peak capacity with the Agilent 1290 Infinity LC 5990-6932EN Application note Increased peak capacity for peptide analysis with the Agilent 1290 Infinity LC system 5990-6313EN Web CHROMacademy – free access for students and university staff to online courses ToC
  • 35. For teaching purpose only January 4, 2023 © Agilent Technologies, Inc. 2016 35 ToC THANK YOU Publication number 5991-5411EN
  • 36. January 4, 2023 © Agilent Technologies, Inc. 2016 For teaching purpose only 36 Abbreviations Abbreviation Definition α Selectivity dp Particle size ΔΦ Gradient range F Flow rate h Reduced height of a theoretical plate, a measure of the resolving power of a column k Retention factor (formerly known: k` - capacity factor) Lc Column length λ Quality of column packing N Efficiency or column plate number P Peak capacity R Resolution Abbreviation Definition t Time tr Retention time t0 Column dead-time tG Gradient time Vm Colum volume w Peak width W1/2 Peak width at half height Wbi Peak width at baseline weddy Eddy diffusion wax Axial or longitudinal diffusion wC Resistance to mass transfer wav Average peak width ToC