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Transport Phenomena

1. What is Transport Phenomena

Transport phenomena refer to the processes involved in the movement of mass, energy, and momentum in a system. Transport phenomena include external mass transfer, internal mass transfer, and heat transfer (Bos et al., 2019)

a. External mass transfer refers to the process of mass transfer between the bulk fluid and the surface of a solid or liquid phase. It involves the transport of mass across a boundary layer or film surrounding the solid or liquid phase. This process is influenced by factors such as the concentration gradient, fluid velocity, and the properties of the fluid and the surface

b. Internal mass transfer, on the other hand, refers to the process of mass transfer within a solid or liquid phase. It involves the transport of mass from the surface of the solid or liquid phase to the interior or vice versa. Internal mass transfer can be limited by factors such as molecular diffusion, Knudsen diffusion, or viscous flow, depending on the specific system and conditions

c. Heat transfer refers to the process of thermal energy transfer from one object or system to another due to a temperature difference. It can occur through three main mechanisms: conduction, convection, and radiation.

2. Mass Ttransport : Diffusion

Diffusion is the process by which molecules or particles move from an area of high concentration to an area of low concentration, resulting in the equalization of concentration throughout a system.(Wang et al., 2019)

There are several factors that can cause diffusion:

a. Concentration gradient: Diffusion occurs due to the difference in concentration between two regions. Molecules or particles move from an area of high concentration to an area of low concentration to equalize the concentration throughout the system

b. Temperature: Higher temperatures generally increase the kinetic energy of molecules, leading to faster diffusion rates. This is because higher temperatures increase the speed and random motion of molecules, allowing them to move more quickly and cover larger distances

c. Molecular size: Smaller molecules tend to diffuse more rapidly than larger molecules.

This is because smaller molecules have lower molecular weights and experience less resistance from other molecules, allowing them to move more freely and diffuse more quickly

d. Medium or medium properties: The nature of the medium through which diffusion occurs can affect the diffusion rate. For example, diffusion through a liquid medium is generally faster than diffusion through a solid medium due to the greater mobility of molecules in liquids

e. Surface area: A larger surface area can facilitate faster diffusion. This is because a larger surface area provides more opportunities for molecules to come into contact with each other and diffuse across the interface

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f. Pressure: Changes in pressure can affect the diffusion rate. Higher pressure can compress the molecules, increasing their density and leading to faster diffusion. Conversely, lower pressure can decrease the density of molecules, resulting in slower diffusion

Utilities of Diffusion

Diffusion is a fundamental process that has various applications in different fields. Some of the utilities of diffusion include(Wang et al., 2019):

a. Biological systems: Diffusion plays a crucial role in biological processes such as the exchange of gases (e.g., oxygen and carbon dioxide) in the respiratory system . It is also involved in the transport of nutrients and waste products across cell membranes .

b. Chemical reactions: Diffusion is important in chemical reactions as it allows reactant molecules to come into contact with each other, leading to the formation of products. It helps in the mixing of reactants and facilitates the progress of reactions .

c. Industrial processes: Diffusion is utilized in various industrial processes such as separation techniques like distillation, extraction, and chromatography. It is also used in the production of semiconductors, where diffusion is employed to introduce impurities into the crystal lattice to modify its electrical properties .

d. Environmental processes: Diffusion plays a role in the dispersion of pollutants in the atmosphere, the movement of nutrients in soil, and the transport of contaminants in water bodies. Understanding diffusion processes is crucial for assessing and managing environmental pollution .

e. Material science: Diffusion is important in material science for processes like heat treatment, where it is used to control the diffusion of atoms within a solid to modify its properties. It is also involved in the diffusion of dopants in the fabrication of electronic devices .

Fick’s laws

Fick's laws of diffusion are a set of mathematical equations that describe the diffusion of substances. There are two laws (Lu, Lei and Dai, 2019):

1. Fick's First Law: This law states that the rate of diffusion of a substance is directly proportional to the concentration gradient. It can be expressed as:

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2. Fick's Second Law: This law describes how the concentration of a diffusing substance changes with time. It can be expressed as:

These laws are fundamental in understanding and predicting the diffusion of substances in various systems.

3. Thermal Conduction .

Thermal conduction refers to the transfer of heat through a material or between different materials due to the collision of particles and the transfer of kinetic energy. It occurs when there is a temperature gradient within a system, causing heat to flow from regions of higher temperature to regions of lower temperature.

Several factors influence thermal conduction, including the thermal conductivity of the material, the temperature gradient, the cross-sectional area through which heat is transferred, and the distance over which heat is transferred. The formula for thermal conduction can be expressed as:

q = -kA(dT/dx)

where q is the heat transfer rate, k is the thermal conductivity of the material, A is the cross- sectional area, dT/dx is the temperature gradient, and the negative sign indicates that heat flows from higher temperature to lower temperature (Wang and Cheng, 2019).

4. Viscosity of Gases

Viscosity is a measure of a fluid's resistance to flow. In the case of gases, viscosity is primarily influenced by intermolecular forces and the size and shape of gas molecules. Unlike liquids, gases have lower viscosities due to the larger distances between gas molecules and their higher kinetic energy

Factors Affecting Gas Viscosity: Several factors can affect the viscosity of gases, including temperature, pressure, and the presence of impurities. Generally, an increase in temperature leads to a decrease in gas viscosity, as higher temperatures increase the kinetic energy of gas molecules, reducing their interactions and resulting in lower viscosity. Pressure has a minimal effect on gas viscosity, especially at low pressures. Impurities, such as dust particles or other gases, can increase gas viscosity by interfering with the movement of gas molecules.

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Role of Gas Viscosity in Various Industries: Gas viscosity plays a crucial role in various industries, including petroleum and chemical industries.

a. In the petroleum industry, gas viscosity is important for the extraction, transportation, and processing of crude oil and natural gas. The viscosity of natural gas affects its flow through pipelines, and it is necessary to consider gas viscosity when designing and operating gas processing facilities. Additionally, the viscosity of crude oil is a critical parameter for determining its flow characteristics and can impact the efficiency of oil production and refining processes

b. In the chemical industry, gas viscosity is essential for the design and optimization of chemical processes. Viscosity affects the mixing and mass transfer of gases in reactors, as well as the flow of gases through pipes and equipment. Understanding gas viscosity is crucial for ensuring efficient and safe operations in chemical plants

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Formula for Gas Viscosity: The viscosity of a gas can be calculated using the kinetic theory of gases. The most commonly used formula for calculating gas viscosity is the Sutherland equation:

μ = μ₀ * (T/T₀)^(3/2) * (T₀ + S) / (T + S)

where: μ is the viscosity of the gas, μ₀ is the reference viscosity of the gas at a reference temperature T₀, T is the temperature of the gas, S is the Sutherland constant, which is specific to each gas and represents the effect of intermolecular forces on viscosity (Yao et al., 2019)

5. Ionic Conduction

Ion conduction refers to the movement of ions through a medium, typically a liquid or a solid, allowing for the transport of charge. It plays a crucial role in various electrochemical processes, such as fuel cells, batteries, and electrolysis(Deb and Bhattacharya, 2019)

Several factors influence ion conduction, including the nature of the medium, temperature, concentration of ions, and the presence of impurities or additives. For example, in ionic liquids, the fragility of the system and the presence of ion pairs can affect the strength of ion conduction . Additionally, the viscosity of the medium can impact the mobility of ions and, consequently, the rate of ion conduction.

Ionic conduction finds applications in various industries. In the field of energy storage, it is essential for the operation of batteries and fuel cells, enabling the efficient conversion and storage of energy. Ionic conduction is also utilized in electrochemical sensors and actuators, where the movement of ions allows for the detection and control of chemical species.

Furthermore, ion conduction plays a role in the pharmaceutical industry, particularly in drug delivery systems that rely on ion transport for controlled release

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Bos, M.J. et al. (2019) ‘Study on transport phenomena and intrinsic kinetics for CO2 adsorption in solid amine sorbent’, Chemical Engineering Journal, 377. Available at:

https://doi.org/10.1016/j.cej.2018.11.072.

Deb, D. and Bhattacharya, S. (2019) ‘Ion transport in surface functionalized SnO2 nanoparticles dispersed imidazolium ionanofluids: Decoupling from structural relaxation’, Journal of

Molecular Liquids, 285, pp. 697–706. Available at:

https://doi.org/10.1016/j.molliq.2019.04.101.

Lu, J.H., Lei, H.Y. and Dai, C.S. (2019) ‘Lattice Boltzmann equation for mass transfer in multi solvent systems’, International Journal of Heat and Mass Transfer, 132, pp. 519–528. Available at:

https://doi.org/10.1016/j.ijheatmasstransfer.2018.12.010.

Wang, D. and Cheng, P. (2019) ‘A solid-liquid local thermal non-equilibrium lattice Boltzmann model for heat transfer in nanofluids. Part I: Model development, shear flow and heat conduction in a nanofluid’, International Journal of Heat and Mass Transfer, 130, pp. 1288–1298. Available at: https://doi.org/10.1016/j.ijheatmasstransfer.2018.10.048.

Wang, Z. et al. (2019) ‘Coupled thermal transport and mass diffusion during vapor absorption into hygroscopic liquid desiccant droplets’, International Journal of Heat and Mass Transfer, 134, pp. 1014–1023. Available at: https://doi.org/10.1016/j.ijheatmasstransfer.2019.01.084.

Yao, C. et al. (2019) ‘Characteristics of gas-liquid Taylor flow with different liquid viscosities in a rectangular microchannel’, Chemical Engineering Journal, 373(February), pp. 437–445.

Available at: https://doi.org/10.1016/j.cej.2019.05.051.

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