Retention Volume
The retention volume is the volume of mobile phase passed through the column between the injection point and the peak maximum. In liquid-chromatography, the compressibility of the mobile phase is very small, so the retention volume can be taken as the product of the time interval between the injection point and the peak maximum and the mobile phase flow rate. In gas-chromatography, however the compressibility of the mobile phase is very significant, so the corrected retention volume must be taken as the product of the time interval between the injection point and the peak maximum and the mobile phase flow rate (measured at the column exit) corrected for the compressibility of the gas. The correction factor is 1.5 times times (the inlet-outlet pressure ratio squared minus 1) over (the inlet-outlet pressure ratio cubed minus 1). The ‘corrected retention volume’ is the retention volume minus the dead volume and is used to help identify the eluted solute.
Author: RPW Scott
Book:Plate Theory and Extensions
Section:Plate-Theory Experimental-Dead-Volume
cavities were obtained by measuring the retention volumes of salts
having different molar volumes. The salts were ionically excluded from the
pores of the packing and, thus, only penetrated the interstitial cavities as
they passed through the column. The results are shown as a curve relating
retention volume against ion volume in Figure 6.
Courtesy of the Analyst (ref.11)
Figure 6.
Graph of Retention Volume of a Series of Ions against Their Ionic Volume
The retention
volume decreases linearly as the ion volume increases. It should be pointed out
that the retention i not related to the charge on the ion. The intercept of the
curve on the retention volume axis gives a value for the total interstitial
volume of the column, which differs only slightly from the retention volume of
sodium nitrate. Thus, the retention volume of sodium nitrate would give a close
approximation to the interstitial volume of the column. The slope of the curve
shown in Figure 6 clearly
Plate-Theory Experimental-Dead-Volume
Author: RPW Scott
Book:Plate Theory and Extensions
Section:Plate-Theory Experimental-Dead-Volume
is clear
that the retention volumes of the solutes are virtually unaffected by the
composition of the mobile phase. It should be pointed out, however, that
methanol concentrations below 10%v/v were not examined and so the effect of
methanol adsorption on the stationary phase surface was not disclosed. (At
concentrations of methanol below 10%v/v the retention volume will be inversely
proportional to the methanol concentration in accordance with the Langmuir
adsorption isotherm.
The smallestretention volume was obtained for the silica 'dispersion'. (However, the authors
reported that the silica dispersion required sonicating for 5 hours before the
silica was sufficiently dispersed to be used as "pseudo-solute"). The
retention volume of the silica dispersion gave a value for the kinetic dead
volume, i.e., the volume of the moving portion of the mobile
phase. The difference between the retention volume of sodium nitroprusside and
that of the silica dispersion was very small
Plate-Theory Experimental-Dead-Volume
Author: RPW Scott
Book:Plate Theory and Extensions
Section:Plate-Theory Experimental-Dead-Volume
The retention
volume of a small molecule that could enter all the pores but, at the same
time, not be retained by differential interactive forces would provide a value
for the thermodynamic dead volume. The maximum retention volume was obtained
for methanol and water (viz. about 2.8 ml) which can be taken as the
thermodynamic dead volume for small molecules (i.e., for concentrations
of methanol above 10%v/v where the Langmuir adsorption isotherm become
constant, see
The Mechanism of Chromatographic Retention).
It should be
noted that there is no significant difference between the retention volume of
water and that of methanol over the complete range of solvent compositions
examined, which confirms the validity of this method for measuring the
thermodynamic dead volume. Again, however, the lower concentrations of
Plate-Theory Experimental-Dead-Volume
Author: RPW Scott
Book:Liquid Chromatography
Section:HPLC Bonded-Phases Retention-Properties
It follows
that the retention of the solute will depend only on the volume or surface area
of the bonded material. Thus, providing all the bonded phase is available for
solute interaction, the retention volume will be proportional to the carbon
content of the phase. Scott and Kucera (28) examined a series of commercially
available reverse phases and determined the carbon content of each phase and
the retention volume of a series of solutes on columns packed with each
adsorbent. The retentive properties of the five reverse phase are shown in figure
37 where the corrected retention volume (V'r) of 2-ethyl
anthraquinone is plotted against carbon content of the reverse phase. It is
seen, somewhat surprisingly, that there is a linear relationship between
retention volume and carbon content of the brush phases (R2, R8, R18). This
relationship can only be expected to occur if all the stationary phase is
HPLC Bonded-Phases Retention-Properties
Author: RPW Scott
Book:Principles and Practice of Chromatography
Section:Principles Nomenclature
Thus, Vo
= Qto where Q is the flow rate in ml/min.
The retention
time (tr) is the time elapsed between the injection point
and the peak maximum. Each solute has a characteristic retention time.
The retention
volume (Vr) is the volume of mobile phase passed through the column between
the injection point and the peak maximum.
Thus, Vr =
Qtr where Q is the flow rate in ml/min.
Each solute will also have a
characteristic retention volume.
The corrected
retention time (t'r) is the time elapsed between the dead
point and the peak maximum.
The corrected
retention volume (V'r) is the volume of mobile phase passed
through the column between the dead point and the peak
maximum. It will also be the retention volume minus the dead
volume.
Thus, V'r
= Vr - Vo = Q(tr - to) where Q is
the flow rate in ml/min
Principles Nomenclature
Author: RPW Scott
Book:Plate Theory and Extensions
Section:Plate-Theory Mobile-Phase-Compressibility
; accuracy need to be examined. The retention
volume of a solute (from equation (13)) is given by,
Vr = Vm + KVS Thus,
If the mobile
phase is a liquid, and can be considered incompressible, then the volume of the
mobile phase eluted between the injection point to the peak maximum will be
given by the product of the flow rate and the retention time. If the mobile
phase is compressible, however, the volume of mobile phase that passes through
the column, measured at the exit, will no longer represent the true retention
volume, as the volume flow will increase continuously along the column as the pressure falls. James and Martin [3], derived a correction factor that
expressed the true retention volume in terms of the retention volume measured
at the column outlet at atmospheric pressure and a function of the inlet/outlet
Plate-Theory Mobile-Phase-Compressibility