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Enzyme kinetics and associated reactor design: Immobilized enzymes

CP504 – Lecture 5. Enzyme kinetics and associated reactor design: Immobilized enzymes. enzyme mobility gets restricted in a fixed space. Immobilized enzyme reactor (example). Recycle packed column reactor . Advantages of immobilized enzymes:

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Enzyme kinetics and associated reactor design: Immobilized enzymes

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  1. CP504 – Lecture 5 Enzyme kinetics and associated reactor design: Immobilized enzymes enzyme mobility gets restricted in a fixed space

  2. Immobilized enzyme reactor (example) Recycle packed column reactor

  3. Advantages of immobilized enzymes: - Easy separation from reaction mixture, providing the ability to control reaction times and minimize the enzymes lost in the product - Re-use of enzymes for many reaction cycles, lowering the total production cost of enzyme mediated reactions - Ability of enzymes to provide pure products - Possible provision of a better environment for enzyme activity

  4. Disadvantages of immobilized enzymes: - Problem in diffusional mass transfer - Enzyme leakage into solution - Reduced enzyme activity and stability - Lack of controls on micro environmental conditions

  5. Methods of immobilization • Entrapment Immobilization • Surface Immobilization • Cross-linking

  6. Entrapment Immobilization • It is the physical enclosure of enzymes in a small space. • Matrix entrapment (matrices used are polysaccharides, proteins, polymeric materials, activated carbon, porous ceramic and so on) • Membrane entrapment (microcapsulation or trapped between thin, semi-permeable membranes)

  7. Entrapment Immobilization Advantage is enzyme is retained. Disadvantages are - substrate need to diffuse in to access enzyme and product need to diffuse out - reduced enzyme activity and enzyme stability owing to the lack of control of micro environmental conditions

  8. 2) Surface Immobilization • Physical adsorption (Carriers are silica, carbon nanotube, cellulose, and so on; easily desorbed; simple and cheap; enzyme activity unaffected ) • Ionic binding (Carriers are polysaccharides and synthetic polymers having ion-exchange centers) • Covalent binding (Carriers are polymers containing amino, carboxyl, hydroxyl, or phenolic groups; loss of enzyme activity; strong binding of enzymes)

  9. Methods of immobilization

  10. 3) Cross linking is to cross link enzyme molecules with each other using agents such as glutaraldehyde.

  11. Comparison between the methods

  12. Immobilized enzyme reactor (example) Recycle packed column reactor - Allow the reactor to operate at high fluid velocities

  13. Immobilized enzyme reactor (example) Fluidized bed reactor - A high viscosity substrate solution - A gaseous substrate or product in a continuous reaction system - Care must be taken to avoid the destruction and decomposition of immobilized enzymes

  14. Immobilized enzyme reactor (example) - An immobilized enzyme tends to decompose upon physical stirring. - The batch system is generally suitable for the production of rather small amounts of chemicals. Continuous stirred tank reactor

  15. Effect of mass-transfer resistance in immobilized enzyme systems: Mass transfer resistance is present - due to the large particle size of the immobilized enzymes - due to the inclusion of enzymes in polymeric matrix

  16. Effect of mass-transfer resistance in immobilized enzyme systems: Mass transfer resistance are divided into the following: - External mass transfer resistance (during transfer of substrate from the bulk liquid to the relatively unmixed liquid film surrounding the immobilized enzyme and during diffusion through the relatively unmixed liquid film) - Intra-particle mass transfer resistance (during diffusion from the surface of the particle to the active site of the enzyme in an inert support)

  17. Ss Sb Enzyme Liquid Film Thickness, L External mass-transfer resistance: • Assumption: • - Enzymes are evenly distributed on the surface of a nonporous support material. • - All enzyme molecules are equally active. • Substrate diffuses through a thin liquid film surrounding the support surface to reach the reactive surface. • - The process of immobilization has not altered the enzyme structure and the M-M kinetic parameters (rmax, KM) are unaltered. CSs CSb Enzyme Liquid film thickness, L

  18. Ss Sb Enzyme Liquid Film Thickness, L External mass-transfer resistance: Diffusional mass transfer across the liquid film: CSs CSb JS = kL (CSb – CSs) kL liquid mass transfer coefficient (cm/s) CSb substrate concentration in the bulk solution (mol/cm3) CSs substrate concentration at the immobilized enzyme surface (mol/cm3) Enzyme Liquid film thickness, L

  19. Ss Sb Enzyme Liquid Film Thickness, L External mass-transfer resistance: At steady state, the reaction rate is equal to the mass-transfer rate: CSs CSb rmax CSs JS = kL (CSb – CSs) = KM + CSs rmax maximum reaction rate per unit of external surface area (e.g. mol/cm2.s) is the M-M kinetic constant (e.g. mol/cm3) KM Enzyme Liquid film thickness, L

  20. Example 3.4 in Shuler & Kargi: Consider a system where a flat sheet of polymer coated with enzyme is placed in a stirred beaker. The intrinsic maximum reaction rate of the enzyme is 6 x 10-6 mols/s.mg enzyme. The amount of enzyme bound to the surface has been determined to be maximum 1 x 10-4 mg enzyme/cm2 of support. In solution, the value of KM has been determined to be 2 x 10-3 mol/l. The mass-transfer coefficient can be estimated from standard correlations for stirred vessels. We assume in this case a very poorly mixed system where kL = 4.3 x 10-5 cm/s. What is the reaction rate, when the bulk concentration of the substrate (CSb) is (a) 7 x 10-3 mol/l and (b) 1 x 10-2 mol/l?

  21. Solution to Example 3.4 in Shuler & Kargi: Data provided: rmax = 6 x 10-6 x 1 x 10-4 mols/s.cm2 = 6 x 10-10 mols/s.cm2 KM = 2 x 10-3 mol/l = 2 x 10-6 mol/cm3 kL = 4.3 x 10-5 cm/s CSb = 7 x 10-3 mol/l OR 1 x 10-2 mol/l = 7 x 10-6 mol/cm3 OR 1 x 10-5 mol/cm3 Equation to be solved: rmax CSs JS = kL (CSb – CSs) + KM + CSs where CSs should be solved for, which can then be used to calculate JS.

  22. Solution to Example 3.4 in Shuler & Kargi:

  23. External mass-transfer resistance: rmax CSs JS = kL (CSb – CSs) = KM + CSs Non dimensionalizing the above equation, we get 1 - C’Ss β C’Ss = NDa 1 + β C’Ss where C’Ss = CSs / CSb NDa rmax / (kL CSb ) is the Damköhler number = β = CSb / KM is the dimensionless substrate concentration

  24. Damköhler number(NDa) rmax Maximum rate of reaction NDa= = kL CSb Maximum rate of diffusion If NDa >> 1, rate of diffusion is slow and therefore the limiting mechanism rp = JS = kL (CSb – CSs) If NDa << 1, rate of reaction is slow and therefore the limiting mechanism rmax CSs rp = KM + CSs If NDa = 1, rates of diffusion and reaction are comparable.

  25. Effectiveness factor(η) actual reaction rate η= rate if not slowed by diffusion rmax CSs β C’Ss KM + CSs 1 + β C’Ss η= = β rmax CSb 1 + β KM + CSb Effectiveness factor is a function of βand C’Ss

  26. Internal mass transfer resistance: • Assumption: • - Enzyme are uniformly distributed in spherical support particle. • Substrate diffuses through the tortuous pathway among pores to reach the enzyme • Substrate reacts with enzyme on the pore surface • Diffusion and reaction are simultaneous • Reaction kinetics are M-M kinetics CSs CSr2

  27. Diffusion effects in enzymes immobilized in a porous matrix: Under internal diffusion limitations, the rate per unit volume is expressed in terms of the effectiveness factor as follows: rmax’ CSs rS = η KM + CSs rmax’ maximum reaction rate per volume of the support KM M-M constant CSs substrate concentration on the surface of the support η effectiveness factor

  28. Diffusion effects in enzymes immobilized in a porous matrix: Definition of the effectiveness factor η reaction rate with intra-particle diffusion limitation η = reaction rate without diffusion limitation For η< 1, the conversion is diffusion limited For η= 1, the conversion is limited by the reaction rate Effectiveness factor is a function of βand C’Ss

  29. Diffusion effects in enzymes immobilized in a porous matrix: β η φ Theoretical relationship between the effectiveness factor (η) and first-order Thiele’s modulus (φ) for a spherical porous immobilized particle for various values of β, where β is the substrate concentration at the surface divided by M-M constant.

  30. Diffusion effects in enzymes immobilized in a porous matrix: Relationship of effectiveness factor (η) with the size of immobilized enzyme particle and enzyme loading

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