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Water, mixture model

Thanatuksorn, P., Kajiwara, K., and Suzuki, T. (2007). Characterization of deep-fat frying in a wheat flour-water mixture model using a state diagram. J. Sci. Food Agric. 87, 2648-2656. [Pg.234]

Tests were made in the Super Noah facility to validate these models and the two phase reacting sodium water mixture model in the QUARK computer code. [Pg.216]

Whilst solving some ecological problems of metals micro quantity determination in food products and water physicochemical and physical methods of analysis are employed. Standard mixture models (CO) are necessary for their implementation. The most interesting COs are the ones suitable for graduation and accuracy control in several analysis methods. Therefore the formation of poly functional COs is one of the most contemporary problems of modern analytical chemistry. The organic metal complexes are the most prospective class of CO-based initial substances where P-diketonates are the most appealing. [Pg.405]

H. O. E. Karlsson, G. Tragadh. Pervaporation of dilute organic waters mixtures A literature review on modeling studies and applications to aroma recovery. J Membr Sci 75 121, 1993. [Pg.796]

Yu HB, Geerke DP, Liu HY, van Gunsteren WE (2006) Molecular dynamics simulations of liquid methanol and methanol-water mixtures with polarizable models. J Comput Chem 27(13) 1494-1504... [Pg.250]

Three main properties render clay suitable for making ceramic materials its plasticity when wet, its hardness when dry, and the toughness, increased hardness, and stability that it acquires when fired. The addition of water to dry clay produces a clay-water mixture that, within a narrow range of water content, has plastic properties it is deformed, without breaking or cracking, by the application of an external stress, and it retains the acquired shape when the deforming stress is removed. Wet clay mixtures can, therefore, be modeled, molded, or otherwise made to acquire a shape that will be retained after the forming operations. Water-poor mixtures are not plastic, however, and excess water results in mixtures, known as slips, that are too fluid to retain a shape, as shown in Table 56. [Pg.260]

In spite of the significant differences in the catalysts and conditions applied, essentially the same kinetic model was proposed for the catalytic reactions with two pyrazolate-bridged dicopper(II) complexes, [Cu2(LEP)2]2+ and [Cu2(BLEP)(OH)]2+ in 1 1 methanol-water mixture (47). The product was confirmed to be 3,5-di-ter -butyl-l,2-benzoquinone (DTBQ). [Pg.416]

Over the years, a large number of models of water structure have been developed in an attempt to reconcile all the known physical properties of water and to arrive at a molecular description of water that accounts correctly for its behavior over a large range of thermodynamic conditions. Early models of water structure have been categorized by Fennema (1996) and Ball (2001) into three general types mixture, uniformist, and interstitial. Mixture models are based on the concept of intermolecular hydrogen bonds... [Pg.18]

The selectivity of a number of organic modifiers was examined using the predicted log k values of the log P — 3 models from each group in different organic modifier-water mixtures. The composition of the eluent was adjusted so that either the solubility parameter,1 polarity (Po), proton acceptor (Xa), proton donor (Xd), or dipole moment (Xn) values were kept constant to determine which parameter affected the selectivity. The results are summarized in Table 4.3. [Pg.60]

In eq 51, the first term represents a convection term, and the second comes from a mass flux of water that can be broken down as flow due to capillary phenomena and flow due to interfacial drag between the phases. The velocity of the mixture is basically determined from Darcy s law using the properties of the mixture. The appearance of the mixture velocity is a big difference between this approach and the others, and it could be a reason the permeability is higher for simulations based on the multiphase mixture model. [Pg.461]

This model was shown to account for the observed trends of enthalpies, volumes, compressibilities and heat capacities of many types of hydrophobic solutes (hydrocarbons, alcohols and surfactants) In micellar solutions and also for the observed trends for the transfer of hydrophobic solutes to some alcohol-water mixtures. This latter observation supports the view that some alcohol-water mixtures exist as microphases which In many respects resemble micellar systems (11-12). [Pg.80]

In view of the different behavior of n-Bu4NBr in mixtures of DMF and NMF and of DMF and water, we recently (6) derived an equation for the excess enthalpy of solution in the DMF-water mixture (AHE(M)) by use of a simple hydrophobic hydration model. Summarizing this derivation, we conceived the enthalpies of solution in the DMF-H20 system (AH°(M)) as being the result of two effects (a) When the hydrophobic hydration of tetraalkylammonium ions is absent, the corresponding enthalpy of solution in pure water AH K O) and in the mixture AHJ(M) should be correlated by ... [Pg.295]

As a consequence of the model employed, values of Hb(H20) and N ought to be independent of the choice of the cosolvent as long as specific structural effects are absent. Therefore, we applied Equation 3 to the enthalpies of solution of n-Bu4NBr in DMSO-water mixtures (iO), since DMSO is a dipolar aprotic solvent like DMF. The best fit of the AHE values in this mixture yields Hb(H20) = —49.2 kj mol-1 and N/4 = 6.4, in excellent agreement with our values at 25°C given in Table III. [Pg.298]

The relatively simple spectral and kinetic behavior of 10-CPT in methanol-water mixtures can be described by a well-developed reversible diffusion influenced two-step model (Scheme 1). We successfully applied this scheme in the experimental and theoretical studies of reversible ESPT processes in solution. [Pg.202]

Uniformist, Average Models. We divide the current water structure models into two major categories. The first treats water essentially as an unstructured liquid while the second admits the simultaneous existence of at least two states of water—i.e., the structural models which Frank has termed the mixture models. ... [Pg.90]

Mixture Models Broken-Down Ice Structures. Historically, the mixture models have received considerably more attention than the uniformist, average models. Somewhat arbitrarily, we divide these as follows (1) broken-down ice lattice models (i.e., ice-like structural units in equilibrium with monomers) (2) cluster models (clusters in equilibrium with monomers) (3) models based on clathrate-like cages (again in equilibrium with monomers). In each case, it is understood that at least two species of water exist—namely, a bulky species representing some... [Pg.90]


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See also in sourсe #XX -- [ Pg.11 , Pg.12 , Pg.120 , Pg.121 ]




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