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Kinetics, defined

The crystallization kinetics defines the open time of the bond. For automated industrial processes, a fast crystallizing backbone, such as hexamethylene adipate, is often highly desirable. Once the bond line cools, crystallization can occur in less than 2 min. Thus, minimal time is needed to hold or clamp the substrates until fixturing strength is achieved. For specialty or non-automated processes, the PUD backbone might be based on a polyester polyol with slow crystallization kinetics. This gives the adhesive end user additional open time, after the adhesive has been activated, in which to make the bond. The crystallization kinetics for various waterborne dispersions were determined by Dormish and Witowski by following the Shore hardness. Open times of up to 40 min were measured [60]. [Pg.791]

Figure 13.3. Model of Stella and Himmelstein, adapted from reference [5] (Section 13.3.1). The drug-carrier conjugate (DC) is administered at a rate i c(DC) into the central compartment of DC, which is characterized by a volume of distribution Fc(DC). DC is transported with an inter-compartmental clearance CLcr(DC) to and from the response (target) compartment with volume Fr(DC), and is eliminated from the central compartment with a clearance CZ.c(DC). The active drug (D) is released from DC in the central and response compartments via saturable processes obeying Michaelis-Menten kinetics defined by Fmax and Km values. D is distributed over the volumes Fc(D) and Fr(D) of the central and response compartment, respectively. D is transported with an inter-compartmental clearance CLcr(D) between the central compartment and response compartment, and is eliminated from the central compartment with a clearance CLc(D). Figure 13.3. Model of Stella and Himmelstein, adapted from reference [5] (Section 13.3.1). The drug-carrier conjugate (DC) is administered at a rate i c(DC) into the central compartment of DC, which is characterized by a volume of distribution Fc(DC). DC is transported with an inter-compartmental clearance CLcr(DC) to and from the response (target) compartment with volume Fr(DC), and is eliminated from the central compartment with a clearance CZ.c(DC). The active drug (D) is released from DC in the central and response compartments via saturable processes obeying Michaelis-Menten kinetics defined by Fmax and Km values. D is distributed over the volumes Fc(D) and Fr(D) of the central and response compartment, respectively. D is transported with an inter-compartmental clearance CLcr(D) between the central compartment and response compartment, and is eliminated from the central compartment with a clearance CLc(D).
We study here the A + 5B2 —> 0 reaction upon a disordered square lattice on which only a certain fraction S of lattice sites can be accessed by the particles (the so-called active sites). We study the system behaviour as a function of the mole fractions of A and B in the gas phase and as a function of a new parameter S. We obtain reactive states for S > Sq where Sq is the kinetically defined percolation threshold which means existence of an infinite cluster of active sites. For S < Sq we obtain only finite clusters of active sites exist. On such a lattice all active sites are covered by A and B and no reaction takes place as t —> 00. [Pg.544]

We have studied above a model for the surface reaction A + 5B2 -> 0 on a disordered surface. For the case when the density of active sites S is smaller than the kinetically defined percolation threshold So, a system has no reactive state, the production rate is zero and all sites are covered by A or B particles. This is quite understandable because the active sites form finite clusters which can be completely covered by one-kind species. Due to the natural boundaries of the clusters of active sites and the irreversible character of the studied system (no desorption) the system cannot escape from this case. If one allows desorption of the A particles a reactive state arises, it exists also for the case S > Sq. Here an infinite cluster of active sites exists from which a reactive state of the system can be obtained. If S approaches So from above we observe a smooth change of the values of the phase-transition points which approach each other. At S = So the phase transition points coincide (y 1 = t/2) and no reactive state occurs. This condition defines kinetically the percolation threshold for the present reaction (which is found to be 0.63). The difference with the percolation threshold of Sc = 0.59275 is attributed to the reduced adsorption probability of the B2 particles on percolation clusters compared to the square lattice arising from the two site requirement for adsorption, to balance this effect more compact clusters are needed which means So exceeds Sc. The correlation functions reveal the strong correlations in the reactive state as well as segregation effects. [Pg.549]

An elementary reaction is in classical chemical kinetics defined under conditions where energy transfer among the molecules in the reaction scheme or with surrounding solvent molecules can take place. In this case, we write... [Pg.13]

Catalysis relies on changes in the kinetics of chemical reactions. Thermodynamics acts as an arrow to show the way to the most stable products, but kinetics defines the relative rates of the many competitive pathways available for the reactants, and can therefore be used to make metastable products from catalytic processes in a fast and selective way. Indeed, cafalysis work by opening alternative mechanistic routes with lower activation energy barriers than those of the noncatalyzed reactions. As an example, Figure 1 illustrates how the use of metal catalysts facilitates the dissociation of molecular oxygen, and with that the oxidation of carbon monoxide. Thanks to the availability of new pathways, catalyzed reactions can be carried out at much faster rates and at lower temperatures than noncatalyzed reactions. Note, however, that a catalyst can shorten the time needed to achieve thermodynamic equihbrium, but caimot shift the position of that equihbrium, and therefore cannot catalyze a thermodynamicaUy unfavorable reaction. ... [Pg.1495]

Binding thermodynamics defines the average number of active cross-links at any point in time, while the binding kinetics defines how quickly the active cross-links dissociate. This study identifies an important and striking influence on bulk properties as it would seem intuitive that the number of active cross-links (thermodynamics) would dominate over the timescale each cross-link remains active (dissociation kinetics) in determining material properties. However, this study clearly identifies that the dynamic nature of supramoiecuiar interactions is directly responsible for observed properties and for the comparative differences with covalently aoss-linked systems, rather than the relative weakness of the interactions. [Pg.611]

The apparent character of many-electron processes, and thus the experimental possibility to observe the one-electron electrochemical steps, depends on the stabilities of the LVls, either thermodynamically or kinetically defined. A process should appear as raie-stage many-electron one at low stabilities of LVls and will split into sequential reactions at higher stabilities. The intermediate region exists where the overall process is represented by one distorted electrochemical wave in an electrochemical curve. Thus, the discussion on one- or many-electron electrochemical steps is becoming of quantitative rather than qualitative nature. [Pg.6]

It must be noted that the extents of reaction determined by calorimetric measurements are kinetically defined. The reaction is considered to be finished when its rate falls below the limit of detection, that is when the rate of heat production has decreased by 2-3 decades with respect to the maximum rate. Below we will show that the reaction may go on for quite a long time at a very low and continuously decreasing rate. [Pg.39]

It is a prerequisite that after implantation of the newly established tissue into an organism the scaffold, as a foreign material, should show clear effects of bioerosion and bioresorption under the influence of cells after a short period. A few polymers exhibit this behaviour, such as polyesters like poly(lactic acid) (PLA), poly(glycolic acid) or their copolymers poly(lactic-co-glycolic acid) (PLGA). Polyphosphazenes are known to be converted into harmless phosphates and ammonia salts and, together with residues of carbon-based side arms, should be excreted easily from the body. Furthermore, polyphosphazenes and their properties can be tailored, leading to defined bioresorption kinetics, defined pore sizes and defined additional chemical functionalities. Thus, polyphosphazenes can be considered as extraordinary materials for the synthesis of scaffolds to be applied in TE. [Pg.138]

For reaction kinetics defined in Equation 7.115, for a pseudo-first-order reaction, the same expressions are obtained for the flux and the enhancement factor, Nfj and Ea, as for fast first-order reactions, from Equations 7.117 and 7.119. Equations 7.130 and 7.131 can, therefore, be used for fast pseudo-first-order reactions, but the parameter M is defined as... [Pg.278]

The time-resolved spectroscopy using 310 nm pulses of 100 fs duration has demonstrated that the electron solvation subsequent to a photodetachment of an electron proceeds through one intermediate state. At 1230 nm an intermediate state of electron appears with a time constant of 100 +/- 20 fs and relaxes towards a fully solvated species following a first order kinetics with a time constant of 220 +/- 30 fs. The signal observed in the red spectral region (720 nm) follows the kinetics defined by the equation of (figure ). [Pg.25]

The adhesive characteristics of the waterborne polyurethanes are mainly defined by the melting point and the crystalK2ation kinetics of the polymer backbone. It is highly desirable to activate the adhesive at room temperature, but most of the waterborne polyurethane adhesives have melting point above 55° C, and need reactivation. The crystallization kinetics defines the open time of the adhesive. On the other hand, unlike solvent-borne adhesives, the viscosity of waterborne polyurethane adhesives is not dependent on the molar mass of the polymer but on the solids content, average particle size of the dispersion, and the existence of additives in the formulation. [Pg.1334]

In spite of this apparent success, another important aspect of this mechanism is the concentration of A at which one should observe a transition from first- towards second-order kinetics. Defining a rate constant for the first-order process at high pressures, kj. [Pg.211]

The rate of enzyme-catalyzed reactions follows Michaelis-Menten kinetics, defined as... [Pg.343]


See other pages where Kinetics, defined is mentioned: [Pg.234]    [Pg.474]    [Pg.420]    [Pg.424]    [Pg.27]    [Pg.218]    [Pg.447]    [Pg.57]    [Pg.65]    [Pg.109]    [Pg.279]    [Pg.146]    [Pg.110]    [Pg.17]    [Pg.441]    [Pg.445]    [Pg.19]   
See also in sourсe #XX -- [ Pg.69 ]

See also in sourсe #XX -- [ Pg.245 ]

See also in sourсe #XX -- [ Pg.237 ]




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