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Solid-liquid equilibrium in the system 2-Keto-L-gulonic acid + hydroxide + Fabian Jirasek, Nadia Galeotti, Jakob Burger, Hans Hasse Laboratory of Engineering Thermodynamics (LTD), University of Kaiserslautern, Germany Introduction 2-Keto-L-gulonic acid (HKGA) is a key intermediate of the L-Ascorbic acid (Vitamin C) Regarding the of HKGA the knowledge of the of HKGA and its sodium production process. The HKGA production process is one of the exemplary processes within salt NaKGA in water are of crucial importance. Within PRODIAS, physico-chemical properties the EU Horizon 2020 research project PRODIAS (Processing Diluted Aqueous Systems). After relevant for the purification process of HKGA are experimentally measured and modeled. This the fermentation HKGA is present within a highly diluted aqueous that also contains a work presents the experimental elucidation of the -liquid equilibrium in the system HKGA + large variety of process- and product-related impurities, including sodium salts. Crystallization NaKGA + water between 2 and 39.6 °C as well as the development of a thermodynamic model offers a possibility to recover and simultaneously purify biotechnologically produced HKGA. to describe the solid-liquid equilibrium. Solid-liquid experiments Binary systems HKGA + water and NaKGA + water Procedure: • Preparation of synthetic solid-liquid samples by mixing HKGA, NaOH and water • Isothermal equilibration at ranging from 2.0 °C to 39.6 °C

Water Water

Fig. 3: Solubilities of HKGA and NaKGA Fig. 4: Van’t Hoff plot of the products K SP HKGA NaOH HKGA NaKGA (anhydrous mass) in water as a function of the of HKGA·H2O  HKGAIIIIIIIIIII H2 O  and NaKGA·H2O K SP nHKGA = nNaOH (symbols: experiments, lines: IIIIIIIIIIIIIIIIIINaKGA H2 O  and the dissociation constant of diss (NaKGA·H2O) model). HKGA IIIIIIIIIIIIIKHKGA  (symbols: experiments, lines: Fig. 1: Left: diagram of the ternary system HKGA + NaOH + water. The dashed line marks the model) binary system NaKGA + water. The synthetic samples (circles) are located in the gray area. Van’t Hoff equation and plot: Equilibrium h / kJ/mol s / J/(mol K) Right: Enlarged depiction of the gray area. The continuous line represents the solubility line in an constant eutectic system. The dashed lines mark the boundaries of the two-phase and three phase regions. h 1 s SP lnK (T )     K 15.1 58.7 Analysis: HKGA H2 O RRT SP • Analysis of clear supernatant and wet solid residue KNaKGA H O 10.0 24.7 + - 2 • Determination of of Na and KGA ions by ionic Ideally diluted solution at 푝 = 1 bar diss K 63.7 164.9  Determination of solubility and composition of the crystal phase Here: hs,() fT HKGA Solid-liquid model Ternary system HKGA + NaKGA + water The species in the ternary solid-liquid system HKGA + NaKGA + water are described by four Water equilibrium processes (chemical reactions and phase transitions) (see Fig. 2).

diss mm+ - + - liquid T = const. K H KGA H KGA K diss HKGA Liquid phase at HKGA mm(aq)  (aq) HKGA(aq) H + + KGA HKGA0 HKGA equilibrium T = const. K m + m - W H OH Solid phase at +  KW   +-  H2 O H + OH H OH mm00 equilibrium

 (aq) mm - Na + KGA + H2 O HKGA + H2 O SP Na KGA KaNaKGA H O   H O +-  SP SP 22Na KGA K K mm00 NaKGA H2 O HKGA H2 O (solid) (solid) SP m (aq) Fig. 5: Representative part of the solid-liquid NaKGA H2 O HKGA H2 O HKGA HKGA NaKGA Ka   (aq) solid HKGA H22 Om H O HKGA of the system HKGA + NaKGA 0 + water. The symbols (experimental data) and Fig. 2: Schematic of the reactive solid-liquid equilibrium of the ternary system HKGA + NaKGA + water lines (simulation) show the composition of the (left) and related equilibrium constants (right). Sodium salts are assumed to be completely dissociated liquid phase at equilibrium. in the liquid phase. HKGA and NaKGA are assumed to crystalize as monohydrate. 푚푗 of species in liquid phase, = 1 mol/kg, activity coefficient of species in liquid phase, water 푗 푚0 훾푗 푗 푎H2O Results: activity. • Very good agreement of calculated composition of the liquid phase with experimental results Activity coefficient model for ionic species (extended Debye-Hückel model [1]): • No necessity for binary or higher Pitzer interaction parameters

 • The developed model offers a valuable tool for the HKGA crystallization process development I 2 A Debye-Hückel coefficient ln  A  ln 1  b I i   I Ionic strength Summary and outlook 1 bI b b Debye-Hückel parameter = 1.2 [2] 1 3 N0 Avogadro’s number The solid-liquid equilibrium of the ternary system HKGA + NaKGA + water was experimentally 2 2 2 W Density of water determined at temperatures between 2.0 and 39.6 °C. A thermodynamic model was developed  1 2N0W e A   e Absolute elementary charge including an extended Debye-Hückel activity coefficient model. The predicted solubilities of 3 1000 W kT  Static dielectric constant of water  W HKGA and NaKGA in water as well as the crystallizing phase show very good agreement with 1 m k Boltzmann’s constant Izi 2 T Absolute temperature experimental data. The model will be extended to multi-component systems in further steps to  i investigate e.g. the influence of other acids and salts on the solid-liquid equilibrium. 2 i m0 zi Charge number of ion i [1] K. S. Pitzer: The Journal of Physical Chemistry, Vol. 77, No. 2, 1973 [2] L. F. Silvester, K. S. Pitzer: Journal of Solution Chemistry, Vol. 7, No. 5, 1978

PRODIAS CONSORTIUM ABOUT THE PROJECT

• Start date: 1st January 2015 • Duration 48 Months, until 31st December 2018 • Budget: 14 million € • Project web site: www.spire2030.eu/prodias/

The research project receives funding from the European Community‘s Framework Programme for Research and Innovation Horizon 2020 (2014-2020) under grant agreement no. 637077