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Fractionation
Fractionation
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Fractional distillation apparatus using a Liebig condenser. A conical flask is used as a receiving flask. Here the distillation head and fractionating column are combined in one piece.
Differential centrifugation.

Fractionation is a separation process in which a certain quantity of a mixture (of gasses, solids, liquids, enzymes, or isotopes, or a suspension) is divided during a phase transition, into a number of smaller quantities (fractions) in which the composition varies according to a gradient.[1][2] Fractions are collected based on differences in a specific property of the individual components. A common trait in fractionations is the need to find an optimum between the amount of fractions collected and the desired purity in each fraction. Fractionation makes it possible to isolate more than two components in a mixture in a single run. This property sets it apart from other separation techniques.

Fractionation is widely employed in many branches of science and technology. Mixtures of liquids and gasses are separated by fractional distillation by difference in boiling point. Fractionation of components also takes place in column chromatography by a difference in affinity between stationary phase and the mobile phase. In fractional crystallization and fractional freezing, chemical substances are fractionated based on difference in solubility at a given temperature. In cell fractionation, cell components are separated by difference in mass.

Of natural samples

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Bioassay-guided fractionation

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A typical protocol to isolate a pure chemical agent from natural origin is step-by-step separation of extracted components based on differences in their bioassay-guided fractionation physicochemical properties, and assessing the biological activity, followed by next round of separation and assaying. Typically, such work is initiated after a given crude extract is deemed "active" in a particular in vitro assay.

Blood fractionation

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The process of blood fractionation involves separation of blood into its main components. Blood fractionation refers generally to the process of separation using a centrifuge (centrifugation), after which three major blood components can be visualized: plasma, buffy coat and erythrocytes (blood cells). These separated components can be analyzed and often further separated.

Of food

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Fractionation is also used for culinary purposes, as coconut oil, palm oil, and palm kernel oil are fractionated to produce oils of different viscosities, that may be used for different purposes. These oils typically use fractional crystallization (separation by solubility at temperatures) for the separation process instead of distillation. Mango oil is an oil fraction obtained during the processing of mango butter.

Milk can also be fractionated to recover the milk protein concentrate or the milk basic proteins fraction.

Isotope fractionation

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See also

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References

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Further reading

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Revisions and contributorsEdit on WikipediaRead on Wikipedia
from Grokipedia
Fractionation is a separation process in which a —whether of liquids, gases, solids, or biological materials—is divided into its individual components or fractions based on differences in physical or chemical properties, such as , , , or molecular size. This technique is fundamental across multiple disciplines, enabling the isolation and purification of substances for , production, or therapeutic use. In chemistry and , fractionation commonly refers to methods like , where liquid mixtures are separated by heating in a column, allowing components with different volatilities to condense at varying heights and be collected as distinct fractions; this is widely applied in refining to produce fuels such as , , and diesel from crude oil. In and biochemistry, cell fractionation involves homogenizing cells and using to separate organelles and macromolecules based on size and density, facilitating studies of cellular functions and . Similarly, in medical contexts, plasma fractionation separates into therapeutic proteins like and clotting factors through processes involving and adjustments in and temperature, supporting treatments for conditions such as hemophilia and immune deficiencies. In radiation oncology, fractionation denotes the division of a total dose into smaller, multiple sessions to maximize tumor cell destruction while minimizing damage to surrounding healthy tissues, a practice rooted in the differential repair capacities of normal and cancerous cells. In geochemistry and , isotope fractionation describes the preferential partitioning of stable isotopes during physical, chemical, or biological processes due to mass differences, which is crucial for tracing elemental cycles, such as carbon or oxygen in studies. Overall, fractionation's versatility underscores its role in advancing scientific understanding and industrial , with ongoing innovations enhancing precision and in these applications.

Principles and Methods

Definition and Basic Principles

Fractionation is a separation process that divides a into discrete fractions based on differences in physical or chemical properties, such as , , or molecular affinity, often occurring during phase transitions like or . This technique exploits variations in these properties to isolate components with distinct compositions in a single operation, enabling the production of purer fractions than simple separation methods. Common examples include leveraging differences in or in , though the process is broadly applicable across chemical, biological, and industrial contexts. The fundamental principles of fractionation center on balancing the number of fractions obtained against their purity, as finer separations require more stages or cycles, increasing energy demands while enhancing resolution— for instance, in , smaller fractions improve purity but yield more samples to analyze. Unlike batch separation methods, which process components sequentially in isolated operations, fractionation performs multi-component isolation continuously within one apparatus through repeated phase contacts. Central to this are phase equilibria, which dictate the distribution of components between phases (e.g., vapor-liquid equilibrium in ), and , which drives the movement of solutes across phase boundaries via and . For vapor-liquid separations, the Rayleigh equation quantifies the progressive enrichment in the remaining liquid: ln(LL0)=x0xdxy(x)x\ln \left( \frac{L}{L_0} \right) = \int_{x_0}^{x} \frac{dx'}{y(x') - x'} where L/L0L/L_0 is the fraction of liquid remaining, xx and x0x_0 are the mole fractions of the more volatile component in the remaining and initial liquid, respectively, and yy is the equilibrium vapor mole fraction. For binary mixtures assuming constant relative volatility α\alpha, this integrates to ln(LL0)=1α1ln(xx0)+αα1ln(1x1x0).\ln \left( \frac{L}{L_0} \right) = \frac{1}{\alpha - 1} \ln \left( \frac{x}{x_0} \right) + \frac{\alpha}{\alpha - 1} \ln \left( \frac{1 - x}{1 - x_0} \right). Historically, fractionation traces its roots to ancient practices, with describing around 350 BCE the and of to produce potable water, an early recognition of phase-based separation. The modern form emerged in 19th-century chemistry during the , when was refined for petroleum processing to separate hydrocarbons by , marking a shift to systematic, multi-stage separations. Key 20th-century milestones include Albert Claude's development of in the 1930s, using to isolate subcellular components like microsomes from ground cells, which laid the groundwork for understanding cellular architecture. In the 1940s, Edwin Cohn advanced plasma fractionation through , systematically dividing into five protein-rich fractions (I–V) based on solubility under controlled , , and levels, enabling large-scale production of for medical use.

Common Separation Techniques

Fractionation employs a variety of separation techniques categorized broadly as physical, chemical, and chromatographic methods, each exploiting differences in physical properties, chemical affinities, or molecular interactions to isolate components from mixtures. Physical techniques, such as and , rely on differences in , , or to achieve separation without altering the chemical of the components. Chemical methods, including , adsorption, and extraction, leverage , partitioning, or binding affinities to selectively isolate . Chromatographic approaches separate based on differential interactions between a mobile phase and a stationary phase, allowing for high-resolution fractionation according to molecular characteristics like polarity or charge. Centrifugation is a key physical technique that separates particles based on their sedimentation rates under centrifugal force, commonly implemented via differential or density gradient methods. In differential centrifugation, components are separated sequentially by applying increasing centrifugal speeds, where larger or denser particles sediment first due to faster settling velocities. Density gradient centrifugation, in contrast, uses a pre-formed gradient of increasing density (e.g., sucrose solutions) to band particles at positions matching their buoyant densities, enabling finer separations of similar-sized components. The sedimentation velocity vv in centrifugation follows Stokes' law adapted for centrifugal fields: v=dp2(ρpρf)ω2r18ηv = \frac{d_p^2 (\rho_p - \rho_f) \omega^2 r}{18 \eta} where dpd_p is the particle diameter, ρp\rho_p and ρf\rho_f are the densities of the particle and fluid, ω\omega is the angular velocity, rr is the radial distance from the rotation axis, and η\eta is the fluid viscosity; this equation highlights how velocity depends on particle properties and operational parameters to drive separation. Filtration complements centrifugation as a size-based physical method, where a porous medium retains particles larger than its pore size while allowing fluid and smaller solutes to pass through, governed by mechanisms such as direct interception and inertial impaction. Chemical separation techniques in fractionation include , which exploits differences in to form insoluble solids from solution, often by adjusting , , or adding counterions to selectively precipitate target while leaving others dissolved. Adsorption involves the partitioning of solutes from a phase onto a solid adsorbent surface through physical or chemical interactions, with separation efficiency determined by the adsorbent's affinity for specific molecules. Solvent extraction operates on the principle of differential between two immiscible phases, where solutes partition based on their K=[solute]organic[solute]aqueousK = \frac{[\text{solute}]_{\text{organic}}}{[\text{solute}]_{\text{aqueous}}}, and selectivity is quantified by the separation factor β=K1K2\beta = \frac{K_1}{K_2} for two competing solutes, enabling targeted isolation via repeated extractions. Chromatographic fractionation, while detailed separately, broadly relies on selective retention via adsorption, partition, or ion-exchange interactions between analytes and the stationary phase. These techniques offer distinct advantages and limitations in terms of scalability, resolution, throughput, and energy demands. Centrifugation provides rapid, continuous operation suitable for large-scale industrial use but is energy-intensive due to high-speed rotation and offers moderate resolution limited by particle size differences, often requiring complementary methods for finer separations. Filtration excels in scalability and low energy consumption for bulk separations but suffers from low resolution for submicron particles and potential clogging, reducing throughput over time. Precipitation and solvent extraction are cost-effective and highly scalable for chemical processing with good selectivity via tuned conditions, though they may generate waste and lack the precision for complex mixtures, balancing moderate energy needs against variable throughput. Adsorption and chromatographic methods deliver superior resolution through tunable selectivity coefficients but face scalability challenges for high-volume applications due to high operational costs and lower throughput, with energy requirements varying from low (batch adsorption) to moderate (pumped chromatography systems). Overall, trade-offs necessitate hybrid approaches, where high-resolution techniques like density gradient centrifugation or chromatography are paired with scalable ones like filtration for optimal fractionation efficiency.

Chemical and Industrial Applications

Fractional Distillation

Fractional distillation is a multi-stage separation technique that exploits differences in volatility between components in a liquid mixture through repeated and within a column. The process begins with heating the feed mixture in a at the column's base, generating vapor that ascends and contacts descending liquid on trays or packing material, achieving equilibrium at each stage. Tray columns, equipped with , bubble cap, or trays, promote vapor-liquid interaction via discrete stages, offering higher capacity for large-scale operations but with greater . In contrast, packed columns utilize random or structured packing to provide extensive surface area for continuous contact, resulting in lower pressure drops and suitability for smaller diameters or corrosive environments. The reflux ratio, the proportion of condensed overhead vapor returned to the column top relative to the distillate product, is optimized typically at 1.2 to 1.5 times the minimum ratio to enhance separation while minimizing energy input. At minimum , the operating line touches the equilibrium curve, but practical ratios balance purity and operational costs. For binary mixtures, the minimum number of theoretical stages at total is calculated using the :
Nmin=ln[(xD/(1xD))(xB/(1xB))]lnαN_{\min} = \frac{\ln \left[ \frac{(x_{D}/(1 - x_{D}))}{(x_{B}/(1 - x_{B}))} \right]}{\ln \alpha}
where xDx_D and xBx_B are the mole fractions of the more volatile component in the distillate and bottoms, respectively, and α\alpha is the . The McCabe-Thiele method graphically determines the actual number of stages by stepping off between the equilibrium curve and operating lines on an x-y diagram, assuming constant molar overflow for simplicity.
In industrial applications, is pivotal in refining, where crude oil is separated into fractions such as gases, , , diesel, and heavier residues in atmospheric and units. This enables the production of transportation fuels and feedstocks for further , with columns often exceeding 60 meters in height to handle high throughput. Cryogenic is employed for , liquefying and fractionating air into high-purity , oxygen, and by exploiting differences at low temperatures. Efficiency is quantified by the height equivalent to a theoretical plate (HETP), which measures the column height per equilibrium stage; values below 0.5 meters indicate high performance in modern designs. Recent advancements in for heavy oils, including deep-cut configurations post-2000, address the of heavier crudes. Safety and environmental considerations in focus on managing high temperatures and pressures, with process heaters in consuming substantial —accounting for approximately 70% of refinery CO₂ emissions—and requiring advanced controls to prevent leaks or fires. optimization, such as progressive designs, can reduce refinery-wide GHG emissions by nearly 5%. Emissions control measures include desulfurization to limit and releases from units, alongside carbon capture integration to mitigate gases, aligning with regulatory guidelines for sustainable operations.

Fractional Crystallization

Fractional crystallization is a separation technique that purifies solid compounds from solutions by exploiting differences in solubility among components. The process induces selective precipitation of the less soluble species through methods such as gradual cooling, which decreases solubility; evaporation, which concentrates the solution; or addition of an antisolvent that reduces the target compound's solubility. This iterative precipitation allows impurities to remain in solution or form separate phases, enabling high-purity isolation. In solvent-driven variants, gases like dimethyl ether dissolve into aqueous systems under pressure, altering water activity and triggering precipitation based on temperature-dependent solubility profiles—lanthanide sulfates, for instance, exhibit inverse temperature solubility, crystallizing at higher temperatures compared to transition metal sulfates. A key thermodynamic basis is the solubility product constant, KspK_{sp}, which defines the equilibrium for a sparingly soluble compound AmBnA_mB_n dissociating into mAm+mA^{m+} and nBnnB^{n-}: Ksp=[Am+]m[Bn]nK_{sp} = [A^{m+}]^m [B^{n-}]^n This constant quantifies the maximum ion product before precipitation occurs, guiding to maintain conditions below saturation for the target while exceeding it for impurities. For ultra-high purity, particularly in metals, zone refining employs a localized molten zone traversed along the material; impurities, more soluble in the liquid phase, segregate to the ends, yielding purities exceeding 99.9999% in elements like or aluminum. Industrial applications include salt production, where brine evaporation in vacuum crystallizers yields pure crystals for table and industrial uses, controlling morphology to prevent caking. In sugar refining, from or beet extracts is supersaturated and cooled to form uniform crystals, separating it from impurities for food-grade purity. Pharmaceutical active () isolation relies on this method for final purification, as in sodium ibuprofen production, where agitated bed crystallization reduces impurities from 4% to 0.2% w/w with 80% yield, integrating seamlessly with downstream formulation. Critical process variables center on supersaturation control, defined as σ=CC(T)C(T)\sigma = \frac{C - C^*(T)}{C^*(T)}, where CC is the solute concentration and C(T)C^*(T) is the at TT. Maintaining σ\sigma within the metastable zone—typically 1.05–1.20—prevents spontaneous , which produces fine, impure , and promotes controlled growth for larger, uniform particles; real-time monitoring with tools like ATR-FTIR adjusts dynamically. In alloys, fractional melting selectively liquefies low-melting phases, concentrating impurities and complementing solidification-based fractionation for applications like aluminum. Modern advancements emphasize reactive , coupling with to enhance efficiency and sustainability in . This approach minimizes waste by in-situ formation of sparingly soluble products, as seen in continuous processes for β-lactam antibiotics using under mild conditions, reducing solvent use and energy compared to batch methods. Patents from the , such as those for deep eutectic solvents in cocrystal synthesis, enable eco-friendly alternatives to volatile organic solvents, improving in pharmaceutical and production.

Chromatographic Fractionation

Chromatographic fractionation is a separation technique that exploits differences in the affinity of mixture components for a stationary phase and a mobile phase, enabling the isolation of individual compounds from complex mixtures. This method is particularly versatile for chemical analysis and purification, as it allows for high-resolution separations based on physical and chemical properties such as polarity, charge, , and volatility. Unlike static processes like , involves dynamic interactions where the mobile phase continuously transports analytes through the stationary phase, resulting in distinct times for each component. Common types of chromatographic fractionation include , (HPLC), and (GC). Column chromatography uses gravity or low-pressure flow to pass the sample through a of stationary phase, suitable for initial separations of larger sample volumes. HPLC employs high-pressure pumps to achieve faster and more efficient separations, often with smaller particle sizes in the stationary phase for enhanced resolution. GC, in contrast, vaporizes the sample and uses a gaseous mobile phase, ideal for volatile and thermally stable compounds. These techniques operate in various modes, including , which separates based on differences between a liquid stationary phase and mobile phase; adsorption chromatography, relying on surface interactions with a solid stationary phase; ion-exchange chromatography, which uses charged resins to separate ions via electrostatic attractions; and , which differentiates molecules by their ability to enter pores in the stationary phase. A key parameter in chromatographic fractionation is the retention factor kk, defined as the ratio of the time an analyte spends in the stationary phase relative to the mobile phase. It is calculated using the equation: k=tRt0t0k = \frac{t_R - t_0}{t_0} where tRt_R is the retention time of the analyte (the time from injection to ) and t0t_0 is the dead time (the time for an unretained compound to pass through the system). This factor quantifies retention behavior and is crucial for optimizing separations, with ideal values typically between 2 and 10 to balance resolution and analysis time. Operational principles center on elution profiles, which plot detector response against time to visualize separated peaks, reflecting differential migration rates due to varying affinities. can be isocratic, maintaining a constant mobile phase composition for simpler mixtures with similar retention, or , progressively changing the mobile phase (e.g., increasing strength) to elute strongly retained compounds faster and improve separation of diverse analytes. Preparative scale-up transitions from analytical to production levels by increasing , sample load, and flow rates while preserving linear conditions to maintain resolution, often using overloaded columns or simulated moving bed systems for continuous processing and higher yields. In chemical applications, chromatographic fractionation excels in natural product isolation, where techniques like HPLC and high-speed counter-current chromatography separate bioactive compounds such as and alkaloids from plant extracts by exploiting polarity differences. For polymer analysis, size-exclusion and interaction chromatographies determine molecular weight distributions and chemical compositions, enabling of synthetic materials like . The effectiveness of these separations is governed by the resolution equation: Rs=N4α1αk1+kR_s = \frac{\sqrt{N}}{4} \cdot \frac{\alpha - 1}{\alpha} \cdot \frac{k}{1 + k}
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