Mixing & Reaction in Chemical Methods

This lecture covers chemical methods for mixing and reaction, including consecutive and parallel competitive reactions. It explains the definition of the segregation index, the Villermaux-Dushman reaction, and the determination of C12 and C13. The instructor discusses the neutralization and ester hydrolysis, the IEM mixing model, and the calculation of mixing time. Experimental considerations, choice of concentrations, and absorbance prediction are also addressed, along with the IEM mixing model's kinetics and differential equations. The lecture concludes with an example of an experimental setup for mixing characterization.

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Related concepts (84)

The first part of the course (~20%) is devoted to green chemistry and life cycle assessment. The remainder focuses on process intensification (fundamentals, detailed description of a few selected te

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Ordinary differential equation

In mathematics, an ordinary differential equation (ODE) is a differential equation (DE) dependent on only a single independent variable. As with other DE, its unknown(s) consists of one (or more) function(s) and involves the derivatives of those functions. The term "ordinary" is used in contrast with partial differential equations which may be with respect to one independent variable. A linear differential equation is a differential equation that is defined by a linear polynomial in the unknown function and its derivatives, that is an equation of the form where a_0(x), .

Differential equation

In mathematics, a differential equation is an equation that relates one or more unknown functions and their derivatives. In applications, the functions generally represent physical quantities, the derivatives represent their rates of change, and the differential equation defines a relationship between the two. Such relations are common; therefore, differential equations play a prominent role in many disciplines including engineering, physics, economics, and biology.

Linear differential equation

In mathematics, a linear differential equation is a differential equation that is defined by a linear polynomial in the unknown function and its derivatives, that is an equation of the form where a0(x), ..., an(x) and b(x) are arbitrary differentiable functions that do not need to be linear, and y′, ..., y(n) are the successive derivatives of an unknown function y of the variable x. Such an equation is an ordinary differential equation (ODE).

Homogeneous differential equation

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