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US4894172A Expired / Lapsed US ⏱️ 0.0 years remaining

Process for programming of field-flow franctionation

Assignee: University of Utah
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Filing: 1988-08-29
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Granted: 1990-01-16
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Expires: 2008-08-29
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Abstract

Abstract A process for programming of field decay or of increase of channel flow in field-flow fractionation which imparts improved uniformity of fractionating power which comprises an improvement in the field-flow fractionation technique which involves varying one of the parameters that affect the interaction of the sample components with the field and fluid medium in order to reduce separation time and better equalize component separation. These parameters include decreasing the field strength according to a specific power equation, or increasing the flow rate according to another power equation, or use of both parameters together.

Inventors

  • 👤 Philip S. Williams

Bibliographic Details

Application Number —
Jurisdiction US
Data Source google_patents
Last Synchronized 2026-11-04 20:10
CPC Classifications
G; G01; G01N; G01N30/00; G01N30/0005; B; B01; B01D; B01D43/00; B01D61/00; G01N2030/007

Claims Analysis

Total Claims: 16
Claim 1
Independent Claim 252 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis with flow velocity and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the field strength S of the field force constant at an initial level S o for a time lag period t 1 , and then decaying the field strength with time t according to the equation ##EQU8## where t≧t 1 >t a , t 1 ≧0 and p>0, and holding the mean channel flow velocity <v> constant at an initial level <v> o for a time-lag period t 2 and then increasing the flow velocity with time t according to the equation ##EQU9## wherein t≧t 2 >t b , t 2 ≧0 and q<0, with the above symbols representing the following S=field strength S o =field strength at initial constant level t 1 =time lag period which is time for field strength held constant t=time for decaying field strength t a =remaining time parameter when decaying field strength p=number of power when decaying field strength <v>=mean flow velocity <v> 0 =initial mean flow velocity t 2 =time lag period which is time for holding flow velocity constant t b =remaining time parameter with increasing flow velocity q=number of power when increasing flow velocity.
Claim 2
Dependent Claim 252 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis with flow velocity and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the field strength S of the field force constant at an initial level S o for a time lag period t 1 , and then decaying the field strength with time t according to the equation ##EQU8## where t≧t 1 >t a , t 1 ≧0 and p>0, and holding the mean channel flow velocity <v> constant at an initial level <v> o for a time-lag period t 2 and then increasing the flow velocity with time t according to the equation ##EQU9## wherein t≧t 2 >t b , t 2 ≧0 and q<0, with the above symbols representing the following S=field strength S o =field strength at initial constant level t 1 =time lag period which is time for field strength held constant t=time for decaying field strength t a =remaining time parameter when decaying field strength p=number of power when decaying field strength <v>=mean flow velocity <v> 0 =initial mean flow velocity t 2 =time lag period which is time for holding flow velocity constant t b =remaining time parameter with increasing flow velocity q=number of power when increasing flow velocity.
Claim 3
Dependent Claim 23 words
A process for sedimentation field-flow fractionation as in claim 1 with p and q such that (p+5q)=8 and t a =(q-p)t 1 .
Claim 4
Dependent Claim 23 words
A process for flow FFF as in claim 1 wherein p and q are such that (p+q)=2 and t a =(q-p)t 1 .
Claim 5
Dependent Claim 23 words
A process for thermal FFF as in claim 1 wherein p and q are such that (p+q)=2 and t a =(q-p)t 1 .
Claim 6
Dependent Claim 102 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the field strength S of the field force constant at an initial level S o for a time-lag period t 1 , and then decaying the field strength with time t according to the equation ##EQU10##
Claim 7
Dependent Claim 102 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the field strength S of the field force constant at an initial level S o for a time-lag period t 1 , and then decaying the field strength with time t according to the equation ##EQU10##
Claim 8
Dependent Claim 71 words
wherein t≧t 1 >t a , t 1 ≧0 and p>0, and holding the mean channel flow velocity <v> constant, with the above symbols representing the following S=field strength S o =field strength at initial constant level t 1 =time lag period which is time for field strength held constant t=time for decaying field strength t a =remaining time parameter p=number of power when decaying field strength <v>=mean channel flow velocity.
Claim 9
Dependent Claim 71 words
wherein t≧t 1 >t a , t 1 ≧0 and p>0, and holding the mean channel flow velocity <v> constant, with the above symbols representing the following S=field strength S o =field strength at initial constant level t 1 =time lag period which is time for field strength held constant t=time for decaying field strength t a =remaining time parameter p=number of power when decaying field strength <v>=mean channel flow velocity.
Claim 10
Dependent Claim 19 words
A process for sedimentation field-flow fractionation as in claim 2 wherein p=8 and t a is -8t 1 .
Claim 11
Dependent Claim 17 words
A process for flow FFF as in claim 2 wherein p=2 and t a =-2t 1 .
Claim 12
Dependent Claim 18 words
A process for thermal field-flow fractionation as in claim 2 where p=2 and t a =-2t 1 .
Claim 13
Dependent Claim 101 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis with flow velocity and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the mean channel flow velocity <v> constant at an initial level <v> o for a time-lag period t 2 amd then increasing the velocity with time t according to the equation ##EQU11##
Claim 14
Dependent Claim 101 words
In a field-flow fractionation process wherein a carrier fluid containing a small particulate, polymeric or macromolecular sample to be separated is forced through a thin flow channel with the carrier fluid flowing in the direction of the flow axis with flow velocity and a field force or gradient is used to induce a driving force acting across the thin channel perpendicular to the flow axis, the improvement comprising holding the mean channel flow velocity <v> constant at an initial level <v> o for a time-lag period t 2 amd then increasing the velocity with time t according to the equation ##EQU11##
Claim 15
Dependent Claim 66 words
wherein t≧t 2 >t b , t 2 ≧0 and q<0, and holding the field strength S constant, with the above symbols representing the following S=field strength <v>=mean flow velocity <v> o =initial mean flow velocity t 2 =time lag when holding flow velocity constant t=time for increasing flow velocity t b =remaining time parameter with increasing flow velocity q=number of power when increasing flow velocity.
Claim 16
Dependent Claim 66 words
wherein t≧t 2 >t b , t 2 ≧0 and q<0, and holding the field strength S constant, with the above symbols representing the following S=field strength <v>=mean flow velocity <v> o =initial mean flow velocity t 2 =time lag when holding flow velocity constant t=time for increasing flow velocity t b =remaining time parameter with increasing flow velocity q=number of power when increasing flow velocity.

References Cited (Backward Citations)

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