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Longjiaxin Zhong1, Erica Gunn Ph.D.2, Jillian L. Goldfarb Ph.D.3 1. Department of Chemistry, Boston University, 590 Commonwealth Ave, Boston MA 02215
2. Department of Chemistry, Simmons College, 300 The Fenway, Boston, MA 02115 3. Department of Mechanical Engineering , Division of Materials Science & Engineering, Boston University, 110 Cummington Mall, Boston MA 02215
References Burks, G.A. and Harmon, T.C. J. Chem. Eng. Data. 2001, 46, 944-‐949. Drozdzewska, K., V. Kestens, A. Held, G. Roebben, T. Linsinger. J. Thermal Anal. Calorimetry. 2007, 88, 757 Fitzpatrick, E.M., Bartle, K.D., Kubacki, M.L., Jones, J.M., Pourkashanian, M., Ross, A.B., Williams, A. and Kubica, K. Fuel. 2009.88, 2409. Goldfarb, J.L. and I. Külaots J. Thermal Anal. Calorimetry. 2010. 102, 1063. Goldfarb, J.L. and E.M. Suuberg. J. Chem. Thermodyn. 2010, 42, 1009 Gupta, P., T. Agrawal, S.S. Das, N.B. Singh. J. Chem. Thermodyn. 2012. 48, 291. Huber, G.W., Iborra, S. and Corma, A. Chem. Rev. 2006, 106, 4044. Hsu, E. C.-‐H.; Johnson, J. F. Mol. Cryst. Liq. Cryst. 1974,27, 95. I. Kikic, P. Alessi, P. Rasmussen and A. Fredenslund, Can. J. Chem. Eng., 1980, 5, 253. Mahmoud, R., E. Rogalska, R. Solimando, M. Rogalski. Thermochemica Acta. 1999, 325, 119. Mostafa, A.R., Hegazi, A.H., El-‐Gayar, M.Sh. and Anderson, J.T. Fuel. 2009, 88, 95. Müller M., Kübel, C. and Müllen, K. Chem. Eur. J. 1998, 4, 2099. Murthy, S.S.N. Thermochim. Acta. 2000, 359, 143 Oja, V. and Suuberg, E. M. A.C.S. Symposium Series. 2005, 895, 113 Rice, J.W., J. Fu. E.M. Suuberg. J. Chem. Eng. Data. 2010, 55, 3598. Rice, J.W., J. Fu, E.M. Suuberg. Ind. Eng. Chem. Res. 2011, 50, 3613. Sharma, B.L., S. Gupta, S. Tandon, R. Kant. Materials Chemistry and Physics. 2008, 111, 423. Yilmaz, N. and A. B. Donaldson. Fuel. 2007, 86, 2377.
Image Munich city lantern ward Wilhelm Schuepfer lights a gas street light in July, 1961. RED GRANDY/STARS AND STRIPES\
Fluorene + Acenaphthene
Eutec7c Behavior of Binary Polycyclic Aroma7c Hydrocarbon Mixtures
U n i n t e n d e d c o n s e q u e n c e s o f industrializa2on: PAH abound at the former manu f a c t u r e d g a s plants that lit the way to our modern society.
Eutec7c Systems • Phase diagram at low temperatures
dominated by a two-‐phase field of two
different solid structures, one enriched in
component A, other in component B
• Stable, intermediate mixtures form between
the extremes of pure component A and pure
component B
Solid&A&+&B&
Melt&
Tme&
TmA&TmB&
TA+B!&AB&
Melt&+&A&
Melt&&+&B&
100%&A&& &&&&&&&&&&&&&&&&&&&&&100%&B&
Abstract Polycyclic aromahc hydrocarbons (PAH) are byproducts of incomplete combushon. Despite their ubiquitous environmental and industrial posihoning, likle is known about the phase behavior of PAH mixtures, which is important in predichng their fate and transport, and in industrial crystallizahon processes. These compounds precipitate during hydrocracking, underscoring the need to fully understand their solid-‐liquid equilibrium behavior and the intermolecular forces at play. Phase diagrams of binary polycyclic aromahc hydrocarbon (PAH) mixtures display single and mulhple eutechc points depending on the compounds. We studied the behavior of acenaphthene-‐fluorene and fluorene-‐phenanthrene mixtures of varying composihon using differenhal scanning calorimetry to measure their melhng points and fusion enthalpies. As is omen the case with interachng components, the enthalpies of fusion of these eutechc mixtures are lower than those calculated by an ideal mixture of the sum of the individual components.
Fluorene + Phenanthrene
Degrees of Devia7on from Ideal Mixtures and Future Work
Ideal Mixtures • If there were no intermolecular
interachons in a mixture, we
expect the enthalpy of fusion to be
sum of its individual components
• Eutechc enthalpies of fusion omen
considerably lower than ideal
predichons due to an interachon
energy between the compounds
Materials & Methods • Compounds from TCI America at minimum purity of 98%; frachonally sublimed to
remove impurihes
• Mixtures fabricated by weighing on microbalance, melted together on hot plate at
2°C above lowest melhng point
• Melhng points and enthalpies of fusion of pure components and mixtures
determined on a TA Instruments Q2000 Differenhal Scanning Calorimeter (DSC)
using hermehcally sealed aluminum pans
he ability of a binary mixture to form an ideal solution stems from the constituents’ molecular sizes and, more importantly in the case of these similar sized PAH, specific intermolecular interactions between the components (Dorset et al. 1989). In an ideal solution, we would expect the liquidous curve to follow the Schröder equation for freezing point depression, representing the melting point of the mixture, T, as
!" !! = −∆!!!!1! −
1!!,!
(1)
where R is the universal gas constant; x1 is the mole fraction of component 1 (e.g. the solvent); ΔHf1 its corresponding enthalpy of fusion at an absolute temperature of Tm,1. The same relation would hold for component 2 as in the binary mixture x2 = 1 – x1. The eutectic temperature, Te, of an ideal binary mixture is found by setting x1 = xe and T=Te (Hsu and Johnson 1974).
In a similar vein, if there were no intermolecular interactions, one might expect the enthalpy of fusion of a mixture to be the sum of the individual components, such that:
∆!!!"#,!"#$% = !!∆!!! + !!∆!!! (5)
However, this if often not the case; the enthalpies of fusion of eutectic mixtures are often considerably lower than those calculated by equation (5), attributed to an interaction energy between the compounds, equal to the difference between the measured and mixing law prediction (Gupta et al. 2012).
xi = Mole frachon of component i ΔHfi = Enthalpy of fusion component I
n, if there were no intermolecular interactions, one might expect the enthalpy of fusion of a mixture to be the sum of the individual components, such that:
∆!!!"#,!"#$% = !!∆!!! + !!∆!!! (5)
However, this if often not the case; the enthalpies of fusion of eutectic mixtures are often considerably lower than those calculated by equation (5), attributed to an interaction energy between the compounds, equal to the difference between the measured and mixing law prediction (Gupta et al. 2012).
∆!!"#$%&'#!(" = ∆!!!"#,!"#$%&"' − ∆!!!"#,!"#$% (6)
Sample Calculation (Acenaphthene-fluorene mixture in 50:50):
[Not pretty sure how to use this equation]
66.55℃ = 339.7!K
Fluorene C13H10 Molecular Weight: 166.2185 Acenaphthene C12H10 Molecular Weight: 154.2078 g/mol
Heat/Cool Thermal cycle at 5°C/min, 50wt% (0.14mol%) Fluorene
69.5°C 64.3°C 56.5°C 51.5°C 49.3°C 46.0°C 44.5°C
48.5°C 50.5.3°C 55.3°C 51.5°C 67.5°C 72.0°C 72.8°C
Cooling and reheahng of mixture. Some evidence of low temperature phase growing back in at low temperature, and then re-‐converhng as the sample is heated.
RT# 50.8#°#C# 55.0#°#C#
55.5#°#C#(b)#
66.0°#C# 67.0#°#C#(b)#
Sample quenched from melt between coverslips. (b) Images taken between crossed polarizers; crystalline material appears bright, melt appears dark. Appearance changes with temperature, but sample remains crystalline. Changes very possibly due to solid-‐solid phase transformahon, which completes around 66°C.
1mm
Mixtures of 40-‐60wt% (46-‐63mol%) acenapthene in fluorene show single melhng points across composihon range
Mixtures of 40-‐60wt% (46-‐63mol%) acenapthene in fluorene have enthalpies of fusion similar to
that predicted by an ideal mixture. Outside of this range, we find negahve interachon enthalpies.
Fluorene C13H10 Molecular Weight: 166.2185 Phenanthrene C14H10 Molecular Weight: 178..2292
Conclusions & Implica7ons
Mixtures with more than 20wt% of either compound show single melhng points
Enthalpies of fusion are fairly close to ideal mixture
predichons
Fluorene + Phenanthrene mixtures show considerably lower enthalpies of interachon than Fluorene + Acenaphthene mixtures
The degree to which a mixture deviates from ideal behavior can also be described by excess functions for enthalpy (ΔHE), Gibbs free energy (ΔGE), and entropy (ΔSE).
∆!! = −!!! !!!"#!!!" + !!
!"#!!!"
(7)
∆!! = !" !!!"!! + !!!"!! (8)
∆!! = −! !!!"!! + !!!"!!+!!!!"#!!!" + !!!
!"#!!!"
(9)
!
*Explain ΔGE minimization at eutectic!
The degree to which a mixture deviates from ideal behavior can also be described by excess funchons for enthalpy (ΔHE), Gibbs free energy (ΔGE), and entropy (ΔSE).
We will explore the degree to which deviahons from ideality stem from entropic versus enthalpic contribuhons based on Gibbs minimizahon at the eutechc
The acenaphthene-‐fluorene system exhibits both single and double melhng peaks from low mass frachon to high mass frachon. The fluorene-‐phenanthrene mixture goes from eutechc to non-‐eutechc and then going back to eutechc behavior. As a result, the range of acenaphthene’s mass frachon across the single phase melhng for the acenaphthene-‐fluorene mixture was between 44.6 and 64.3%, and the range of temperature of the eutechcs was between 67.5 and 66.6 °C. The range of fluorene’s mass frachon to achieve this eutechc for the fluorene-‐phenanthrene mixture is between 5.27 to 54.89% and 79.89 to 95.06%, and the eutechcs formed for these mass frachons between 97.98 and 114.85 °C. The fluorene-‐phenanthrene system has a considerably broader eutechc. As is omen the case with interachng components, the enthalpies of fusion of these eutechc mixtures are lower than those calculated by an ideal mixture of the sum of the individual components.