Photocatalytic Activity of TiO2 Polycrystalline Sub-micron Fibers with Variable Rutile
Fraction
Jian Liu 1, Danielle L. McCarthy 1, Michael J. Cowan 1, Emilly A. Obuya 2, Jared B. DeCoste 3, 4,
Kenneth H. Skorenko 1, Linyue Tong 1, Steven M. Boyer 1, William E. Bernier 1, Wayne E.
Jones, Jr. 1*
1, Department of Chemistry, Binghamton University-State University of New York,
Binghamton, New York, 13902, USA
2, Department of Chemistry and Biochemistry, Russell Sage College, 65 First Street, Troy, New
York, 12180, USA
3, Leidos, Inc., PO Box 68, Gunpowder, Maryland, 21010, USA
4, Edgewood Chemical Biological Center, 5183 Blackhawk Road, Aberdeen Proving Ground,
Maryland, 21010, USA
* Corresponding Author. Tel: 607-777-2421. Fax: 607-777-4478.
E-mail: wjones@binghamton.edu.
1
© 2016. This manuscript version is made available under the Elsevier user license
http://www.elsevier.com/open-access/userlicense/1.0/
Abstract
TiO2 polycrystalline sub-micron fibers can be used as photocatalysts for the degradation of a
variety of organic molecules.
Here we report on the optimization of these fibers for
decontaminating pharmaceutical agents in aqueous medical waste streams. Mixed-phase TiO2
fibers have been prepared via a sol-gel technique followed by electrospinning and calcination.
By adjusting the calcination temperature, the rutile phase fraction in TiO2 fibers can be tuned
relative to the anatase phase from 0% to 100%. The effect of rutile phase fraction on grain size
and specific surface area as well as their subsequent influences on the photocatalytic activity was
investigated. An optimal grain size in post-calcined TiO2 fibers was found to be critical to
balance the e-/h+ volume recombination, surface recombination rate, and charge diffusion rate.
The photocatalytic activities of the post-calcined TiO2 fibers with different rutile fractions were
measured by monitoring the decreasing concentration of phenazopyridine in aqueous solution
under UV illumination using UV-Vis absorption spectroscopy. Post-calcined TiO2 fibers
composing of 38 wt% rutile and 62 wt% anatase exhibited the highest initial degradation rate
constant of 0.044 min-1. This optimal photocatalytic activity can be attributed to the combined
influences of the fibers’ phase composition, surface area and grain size.
Keywords:
Photocatalyst, Rutile fraction, Grain size, Electron-hole separation, Pharmaceutical agents.
2
1. Introduction
Many pharmaceutical and medical facility waste streams are considered hazardous and toxic.
Hospitals, nursing homes, private clinics, and laboratories are a growing source of this type of
environmental pollution [1,2]. Residual and waste drugs are discarded into environmental waters
through sewers with human waste or direct disposal causing serious contamination. A number of
conventional techniques, such as dilution and incineration [3], are widely used to minimize the
impact, however they still cannot be removed from contaminated water efficiently. Advances in
the field of chemistry have resulted in many improved methods for environmental cleanup. One
main focus of study has been using photocatalysts to degrade environmental pollutants [4-8].
Fujishima and Honda first reported that TiO2 exhibited a photocatalytic activity [9]. Since the
initial discovery, it has been regarded as an efficient photocatalyst for degradation of organic
pollutants from water due to its strong oxidative power, high stability, low cost and
environmental friendliness [10-16]. The three polymorphs of TiO2, anatase, rutile and brookite,
show very different photocatalytic activities. The photocatalytic activity of TiO2 is related to
several different factors including electronic structure, degree of crystallinity, specific surface
area, porosity, and crystal size [17-21]. Compared to the pure rutile phase, the anatase phase of
TiO2 exhibits better photocatalytic activity due to its higher adsorption affinity for organic
molecules [22] and lower electron-hole recombination rate [23-26].
Meanwhile, it has been known that anatase nanopowders with a small fraction of rutile phase,
such as commercial TiO2 Degussa P25 consisting of ~20 wt% rutile and ~80 wt% anatase, show
3
an enhanced photocatalytic activity compared with pure anatase powders due to enhanced
electron and hole transfer between the two phases [24,27]. The synergistic effect between TiO2
anatase and rutile phases has been reported. Zachariah et al. [20] demonstrated that the
photocatalytic activity of mixed-phase TiO2 nanoparticles was a function of rutile content with
the maximum photocatalytic activity observed for 40 wt% rutile. Su et al. [28] also investigated
the influence of the anatase-to-rutile ratios on their photoreactivities. A TiO2 film with ~60 wt%
anatase and ~40 wt% rutile exhibited optimal performance and a 50% improved activity
compared with pure anatase. However, Pal et al. [29] observed that TiO2 microspheres prepared
by spray drying and calcined at 400 °C with 52.2 wt% of rutile phase achieved the best
photocatalytic efficiency for degradation of dyes. It is clear that the TiO2 phase contents and their
ratios are the key factors in optimizing their photocatalytic activities. The optimum ratio between
the different phases is the focus of these current studies.
Compared with TiO2 nanopowders, one dimensional TiO2 fibers have attracted considerable
attention in recent years for photocatalytic applications [30,31] due to their higher surface-tovolume ratio [32], improved light absorption through the light scattering within the porous
structure [32], and faster electron diffusion to the surface [33,34]. Here, we report TiO2
polycrystalline sub-micron fibers prepared with different rutile fractions ranging from 0 wt% to
100 wt% by adjusting their calcination temperature. These fibers were applied to the
photocatalytic degradation of a model pharmaceutical agent, phenazopyridine [2,6-diamino-3(phenylazo)-pyridine hydrochloride, (PAP)] (Scheme 1), which is used commercially as an
analgesic for urinary tract infections [35,36]. To our knowledge, this is the first study on
optimization of photocatalytic performance of electrospun TiO2 fibers with different rutile
4
fractions. Physical characterization combined with the determination of initial degradation rate
constant provides insights into the mechanism and optimization of these fiberous materials for
decontaminating toxic pharmaceutical agents in aqueous waste streams and for application to
industrial and environmental pollutants as well.
2. Experimental
2.1. Materials
Polymethylmethacrylate (PMMA) (Mw = 960,000 g/mol), titanium isopropoxide (TTIP), N, Ndimethylformamide anhydrous (DMF), chloroform, Degussa P25, and phenazopyridine
hydrochloride (PAP) (Mw = 249.70 g/mol) were all purchased from Sigma Aldrich and used as
received.
2.2. Synthesis of TiO2 Polycrystalline Sub-micron Fibers
TiO2 polycrystalline sub-micron fibers were prepared by a typical sol-gel synthesis followed by
electrospinning of polymer sol-gel and calcination treatment of polymer fibers as shown in the
schematic presented in Fig. 1. A polymeric sol-gel was generated by stirring and hydrolysis of
TTIP using 1:2 mass ratio of PMMA:TTIP, where 320 mg of PMMA was completely dissolved
in 2 mL of chloroform followed by drop wise addition of 640 mg of TTIP with continuous
stirring for 30 min. 2 mL of DMF was then added and stirred for another 2 h to increase the
dielectric constant of the composite solution to aid in the electrospinning process. The kinematic
5
and absolute viscosity of the sol-gel solution at room temperature were 60.72 cSt and 0.071
Ns/m2, respectively.
As shown in Fig. 1, the electrospinning working distance was fixed at 11 cm. The syringe was
tilted 4 degrees below the horizontal level. The sol-gel solution can reach the syringe tip by its
gravity with a flow rate of 0.5 mL/min. 25 kV was the optimal voltage for continuous formation
of smooth polymer fibers. The high voltage pulled the precursor sol-gel from the syringe onto the
conductive Al collector forming polymer fibers. The resulting polymer fibers were left overnight
to allow for complete hydrolysis of TTIP to Ti(OH)4 and further condensation to amorphous
TiO2 [37] followed by calcination treatment to create TiO2 crystal phases. Pre-calcined polymer
fibers are composed of PMMA, amorphous TiO2 and residual solvent remaining following the
electrospinning process. By adjusting the calcination temperatures from 285 to 600 °C for 4 h,
TiO2 fibers with varying content fractions of anatase and rutile phases can be fabricated under
ambient atmosphere.
2.3. Photodegradation Procedure
PAP solution with concentration of 144 μM was prepared using distilled water as a solvent. After
blanking the UV-Vis Spectrophotometer with distilled water in a quartz cell, an initial reading
(marked as t = - 60 min) was taken by diluting 0.5 mL of PAP solution with 3.0 mL of distilled
water. 12 mL of PAP solution was transferred into a 16 mL cylindrical quartz container and
placed in the dark. Next, 12 mg of TiO2 fibers were added into the 12 mL of PAP solution with
constant stirring. After 30 and 60 min stirring in the dark, a 1.0 mL aliquot of the sample was
6
taken and centrifuged for 5 min, which were recoded as sample of t = - 30 min and t = 0 min
separately. Once the sample at t = 0 min was taken, a UV lamp was turned on at a fixed distance
of 9 cm from the center of the quartz cell and a 1.0 mL aliquot of the sample was taken at certain
intervals (10, 20, 30, 45, 60 min) and centrifuged for 5 min. Once the centrifuging was complete,
0.5 mL of the upper solution was taken and diluted with 3.0 mL of distilled water. The diluted
sample was run through the UV-Vis Spectrophotometer and an absorbance spectrum was
obtained as t = - 30, 0, 10, 20, 30, 45, 60 min.
2.4. Characterization Methods
The pre-calcined polymer fibers were fabricated using a high voltage Spellman SL 30 generator,
where a high electrical potential was applied across the syringe needle attached to a copper wire
and the collector screen. The photodegradation experiments were performed using an Oriel
66001 UV lamp with Oriel 68805 40-200 Watt universal Arc lamp power supply, which covered
all the UV range with wavelength from 100 to 400 nm. The lamp power supplied 12 Amperes,
120 Volts and 240 Watts. The distance between the center of the solution container and the UV
lamp was controlled at 9 cm. UV-Visible analysis of the aliquot was performed on an 8452A
Hewlett Packard Diode Array spectrophotometer instrument with the wavelength from 190 to
820 nm to characterize the absorption spectrum of each aliquot to determine the PAP
concentration. Sample analyses for photodegradation were performed in distilled water unless
otherwise noted. The morphological and structural characteristics of the pre-calcined polymer
fibers and post-calcined TiO2 fibers were measured using the field emission scanning electron
microscope (FESEM, Supra 55 VP from Zeiss equipped with an EDAX energy dispersive X-ray
7
spectroscopy detector), and X-ray diffraction (XRD, PANalytical's X'Pert PRO Materials
Research Diffractometer with Cu Kα X-radiation (λ = 1.5418 Å)), respectively. TEM images
were obtained from JEOL 2010 FETEM instrument. The TEM samples were dispersed in EtOH
by sonication and the resulting solution were placed on a lacey carbon grid, which was left in air
to evaporate the solvent. Thermogravimetric analysis (TGA) was done using Netzsch TG 209 F1
Iris with QMS 403 Aёolos. Differential scanning calorimetry (DSC) measurements were done
using TA instruments Q200 with a finned air cooling system. The conditions were 20°C/min
ramp rates from room temperature to 800 °C using air as the gas. Raman analyses were
performed using Thermo Scientific DXR Raman microscope with the laser wavelength of
532nm. The Raman peaks were reported over the range from 50 to 3400 cm-1. The kinematic and
absolute viscosity of the sol-gel solution were measured at room temperature using a CannonFenske Viscometer. Optical absorption spectra were recorded using JASCO V-650 UV Vis
spectrophotometer with the ILV-724 integrating sphere accessory. Data was taken from 200-800
nm with a data interval of 1nm and a scan rate of 200 nm/min. The PL spectra were recorded
using a Lumex Ltd. Fluorat-02 spectrometer with excitation wavelength of 300 and 350 nm.
Nitrogen adsorption isotherms were measured for post-calcined TiO2 fibers using a
Micromeritics 3Flex Surface Characterization Analyzer at 77 K. Prior to analysis, each material
was activated overnight at 100 °C under a flow of dry nitrogen. Brunauer-Emmett-Teller (BET)
modeling was performed to obtain the specific surface areas.
8
3. Results & Discussion
3.1. Characterization of TiO2 Polycrystalline Sub-micron Fibers
Pre-calcined polymer fibers and post-calcined TiO2 polycrystalline sub-micron fibers after
calcination at 285, 320, 360, 400 and 600 °C for 4 h under ambient atmosphere were investigated
using scanning electron microscope. As shown in Fig. 2, each type of fiber had a uniform
diameter and dispersed without evidence of aggregation. The diameter of the fibers decreased
from 848.9 ± 74.0 to 457.7 ± 46.2 nm as the calcination temperature increased to 600 °C as
shown in Table 1. This decrease in diameter was related to the polymer matrix decomposition
and phase transformation because the anatase-to-rutile phase transformation was known to be
accompanied by approximately a 10% decrease in the volume [18]. Magnified SEM images of
the fibers were shown as inserts and demonstrated that the pre-calcined polymer fibers had a
wrinkled surface morphology and TiO2 fibers after calcination at 285, 320, 360 and 400 °C all
maintained that wrinkled surface morphology as indicated by the arrows. When the calcination
temperature increased to 600 °C, the morphology of the fibers showed a much smoother surface.
Compared with the pre-calcined polymer fibers, the crystal grains inside the post-calcined TiO2
fibers started to form. The grains became larger as the calcination temperature increased and they
were measured based on the inserted cross section SEM images and listed in Table 1 as GSEM.
To better understand the surface morphology and grain size changes, pre-calcined polymer fibers
and post-calcined TiO2 polycrystalline sub-micron fibers after calcination at 285, 320, 360, 400
and 600 °C for 4 h under ambient atmosphere were also investigated using transmission electron
microscope. In Fig. 3 a, it showed a porous structure in the pre-calcined polymer fibers. Postcalcined TiO2 fibers were made of TiO2 grains with different sizes after calcination under
9
different temperatures. Growth between grains and grain aggregations were also observed in Fig.
3 b-f. When the calcination temperature increased from 285 to 600 °C, the grain size increased
dramatically from approximate 15 nm to more than 50 nm, which was consistent with the grain
size measured from SEM images.
The XRD patterns of pre-calcined polymer fibers and post-calcined TiO2 polycrystalline submicron fibers at 285, 320, 360, 400 and 600 °C with 4 h holding times under ambient atmosphere
were shown in Fig. 4. The XRD pattern of the pre-calcined polymer fibers showed a largely
amorphous phase. As the calcination temperature was increased, well defined diffraction peaks
for the post-calcined TiO2 fibers appeared, which suggested the presence of both anatase and
rutile phases. Pure anatase and rutile fibers could be observed after calcination at 285 and 600
°C, respectively. For the anatase phase, the major peaks were obtained at 2θ values of 25.5, 37.9,
48.2, 53.8, and 55.0° representing the Miller indices of (101), (004), (200), (105), and (211)
planes, respectively. For the rutile phase, peaks were observed at 2θ values of 27.6, 36.1, 41.2,
and 54.3°, respectively, representing the Miller indices of (110), (101), (111), and (211) planes,
respectively. The weight fraction of rutile phasein the post-calcined TiO2 fibers can be calculated
from the equation of WR=1/[1+0.8(IA/IR)] [20, 28], where IA is the X-ray integrated intensities of
the (101) reflection of anatase at 2θ of 25.5° and IR is that of the (110) reflection of rutile at 2θ of
27.6°. It was clearly seen that IA/IR decreased with increasing calcination temperature. The
weight fraction of rutile phase in TiO2 fibers was found to increase with increasing calcination
temperature from 0% to 100% shown in Table 1. According to the Scherrer Equation
[18,19,20,29], the grain sizes of anatase phase and rutile phase were calculated based on A (101)
and R (110) in the XRD pattern and listed in Table 1 as GXRD. GXRD showed a consistent trend
with GSEM that the size of anatase and rutile grains both increased as the rutile fraction increased.
10
This suggested that the transformation from anatase to rutile phase and the grains growth
happened simultaneously. GSEM was larger than GXRD, which was considered to be the
aggregation of grains inside the fibers. Baiju et al. [18] explained this size differences calculated
using XRD and SEM as a result of TiO2 powder aggregation having different average
aggregation size, average nanoparticle size, and average nanocrystallite size.
In order to confirm that PMMA existed in the pre-calcined polymer fibers and it completely
decomposed in the post-calcined TiO2 fibers, Raman analysis was performed on pre-calcined
polymer fibers and post-calcined TiO2 fibers. As shown in Fig. 5, Raman peaks can be detected
at 1450, 1735, 2850, 2958, 3000 cm-1 for pre-calcined polymer fibers, which confirmed the
presence of PMMA. For the post-calcined TiO2 fibers under different calcination temperatures,
the PMMA peaks completely disappeared, which suggested PMMA decomposed during the
calcination process. Anatase phase showed characteristic peaks in Raman spectra at 146, 393,
509 and 630 cm-1 and rutile phase showed peaks at 234, 443 and 606 cm-1. As the calcination
temperature increased from 285 to 600 °C, Raman peaks of the anatase phase disappeared
leaving only rutile phase peaks. This Raman result is consistent with the information from XRD
patterns.
As shown in Fig. 6, TGA and DSC measurement were performed on the pre-calcined polymer
fibers and post-calcined TiO2 fibers with different rutile fractions. For pre-calcined polymer
fibers, TGA curves showed that 13 % weight loss was observed before 285 °C from the adsorbed
solvent and surface water on the fibers. PMMA started to decompose around 285 °C and the
decomposition continued until 370 °C. It contained approximate 56% of PMMA in the pre-
11
calcined polymer fibers. Between 370 and 800 °C, no further weight loss was observed and 31%
of the sample was left. It was considered as TiO2 with amorphous phase coming from TTIP
hydrolysis. In the DSC curve, there was a sharp exothermic peak at about 350 °C, which was
mainly due to the decomposition of PMMA. Between 400 and 500 °C, another exothermic peak
appeared, which was attributed to the phase transition from amorphous TiO2 to TiO2
polycrystalline. For TiO2 fibers with different rutile fractions, TGA and DSC curves overlapped
together. No weight loss and heat flow happened between room temperature and 700 °C, which
indicated there were no PMMA left in post-calcined TiO2 fibers. It further confirmed the fact that
PMMA polymer matrix decomposed during the calcination process.
3.2. Photocatalytic Activity and Mechanism
In order to study the influence of the rutile weight fraction in TiO2 sub-micron fibers on the
photodegradation activities, six degradation experiments were performed under identical
condition as shown in Fig. 7. The 144 µM PAP solution was used as the initial pollutant for the
photodegradation experiments. Based on the UV-Vis absorbance peak changes at 428 nm, the
PAP concentration changes were observed both in the dark and under UV irradiation and plotted
as a function of time. Pure PAP solution without any catalyst present was very stable under both
dark and UV irradiation conditions. As the weight fraction of the rutile phase increased up to 38
wt%, the photodegradation activity of the TiO2 fibers was found to improve. However, further
increase of the rutile fraction led to slower degradation activity. All of the PAP solution was
completely degraded within 45 min by using the TiO2 sub-micron fibers with 38 wt% of rutile
phase. Degussa-P25 was also used for comparison on the photocatalytic performance. As it
showed in Fig. 7, in the first 30 min under UV irradiation, P25 has a better degradation
12
performance than 38 wt% rutile fibers. However, after 30 min irradiation the degradation rate of
P25 got slower. At t=45 min, the performance of 38 wt% rutile fibers surpassed the degradation
performance of P25.
The degradation data from Fig. 7 could be best fit as a pseudo-first-order reaction. The rate
constant and the kinetic equation can be expressed as C=C0 e-kt, where t is the reaction time; k is
the rate constant; C0 and C are the PAP initial concentration and concentration at reaction time of
t, respectively. The initial degradation rate constant k during the first 30 min degradation period
using five TiO2 fibers with different rutile fractions were calculated. They were plotted with the
rutile fractions as a function of calcination temperature shown in Fig. 8a. It is clear that the initial
degradation rate constant of TiO2 polycrystalline sub-micron fibers strongly depended on the
rutile fraction in the mixed-phase fibers, which could be tuned through the calcination
temperature. The optimal initial rate constant was 0.044 min-1 using TiO2 fibers with 38 wt% of
rutile after calcination at 360 °C for 4 h under ambient atmosphere.
In order to determine the possible reasons that TiO2 polycrystalline sub-micron fibers with 38
wt% of rutile phase exhibited the optimal initial PAP photodegradation rate constant, specific
surface area of the five TiO2 fibers was measured by Brunauer-Emmett-Teller (BET) method and
plotted with their initial rate constants as a function of their rutile fractions in Fig. 8 b. The
results demonstrate that as the rutile fraction increased, the surface area of the TiO2 fibers
decreased. This suggested that the TiO2 fibers with higher fraction of rutile phase had a lower
surface area. This surface area result was consistent with the surface morphology observation
from SEM images in Fig. 2. If other factors were not considered, higher surface area would leave
more active sites to interact with H2O, O2, and PAP to generate more active radicals and to
13
achieve a faster initial rate constant for the degradation of PAP. In this way, one could
hypothesize that TiO2 fibers with higher surface area would adsorb more PAP in the dark and
have a better initial rate constant under UV irradiation. However, as shown in Figure 8 c, TiO2
fibers with higher surface area had a lower adsorption of PAP in the dark, which indicated that
the surface properties of the fibers would affect the PAP adsorption-desorption process in the
dark. In addition, the TiO2 fibers with 38 wt% of rutile and surface area of 39 m2/g had the best
initial rate constant of 0.044 min-1 rather than pure anatase fibers with the higher surface area of
50 m2/g. This result supports that the surface area is not the only factor in affecting the
photodegradation activity. There should be one or more other factors playing a role in the
photodegradation process and overall photocatalytic activity.
The grain size difference between different post-calcined TiO2 polycrystalline sub-micron fibers
was regarded to be another possible factor that could influence the initial degradation rate
constant. According to the anatase GXRD and rutile GXRD in Table 1 calculated from Scherrer
Equation, the grain size was plotted as a function of rutile fraction shown in Fig. 9 a. Both the
anatase and rutile grain sizes increased with increasing rutile fraction. The TiO2 sub-micron
fibers with medium grain size (anatase GXRD of 13 nm, rutile GXRD of 23 nm and GSEM of 25 ± 3
nm) were found to have the optimal initial degradation rate constant shown in Fig.9 b. This could
be explained by the existence of an optimal grain size for TiO2 photocatalytic efficiency.
There are two types of e-/h+ recombination, which occur either inside the bulk (volume
recombination) or on the surface (surface recombination). Volume recombination will be a
dominant process within large grains. However, when the grain size decreases to smaller sizes,
the surface recombination on the grains will weaken the charge carrier transfer process between
14
the grains because surface recombination is much faster than that of the interfacial charge
transfer. Therefore, an optimal electron transfer grain size would be expected to exist. This
argument about the optimal grain size is supported by Zhang et al. [19] who reported that TiO2
particles with a diameter of 13.3 nm had the longest emission decay time. For post-calcined TiO2
sub-micron fibers with the same diameter, larger grain sizes would make the e-/h+ hop to the
fiber surface faster and should lead to increased reaction rates. In Fig. 2, SEM images
demonstrated that post-calcined TiO2 sub-micron fibers with higher rutile fractions had a smaller
diameter and a larger grain size. It suggests that 100% rutile fibers should have the fastest charge
diffusion rate during the degradation process. However, 100% rutile fibers with the largest grain
size would also have the largest e-/h+ volume recombination, which limits the yield of e-/h+
diffusing to the surface despite the faster diffusion rate.
Besides the influence of surface area and grain size, the rutile fraction was another possible
factor leading to the different initial rate constants. Recently a new understanding of the band
alignment between rutile and anatase TiO2 showed that the electron affinity of anatase was
higher than rutile [38]. This suggests that it is thermodynamically favorable for electron transfer
from rutile to anatase. This would help explain the enhanced electron-hole separation during the
photodegradation process of PAP. The hypothesized electron transfer diagram is shown in Fig.
10 showing the favorable migration of photoexcited electrons from the conduction band of rutile
to conduction band of anatase. At the same time, the electrons in the valence band of rutile are
also favorable to migrate into the valence band of anatase. This electron transfer process could
also be regarded as the holes transport from anatase to rutile. This flow of electrons will
effectively increase the effective charge separation and consequently improve the photocatalytic
efficiency of the post-calcined TiO2 sub-micron fibers.
15
Surface adsorbed H2O and O2 react with the electrons and holes trapped on the surface to form
reactive hydroxyl radicals and superoxide radical anions, respectively as is also shown in Fig. 10.
Both of the radicals are oxidants, among which the hydroxyl radical is an extremely powerful
and indiscriminate oxidant. Hydroxyl radical can rapidly attack pollutants at the surface or in the
solution [39]. These oxidizing radicals react with PAP leading to the cleavage of azo linkage and
the decomposition into some smaller molecules [40]. The products of these redox reactions lead
to regeneration of the ground state in the fibers for reuse in the photocatalysis.
The rutile fraction in TiO2 fibers affected the optical band gap of the fibers. The band gap energy
of TiO2 fibers with different rutile fractions was determined from optical absorption spectrum
recorded by a UV spectrophotometer compatible for solid sample analysis. (αhυ)2 was used as Y
axis to plot for the indirect band gap transitions from TiO2 [41, 42]. As shown in Fig. 11, the
band gap energy of TiO2 fibers was determined to be 3.16 eV, 3.12 eV, 3.06 eV, 3.03 eV and
3.02 eV with increasing rutile weight fraction, respectively. The inset plot shows that the band
gap energy of TiO2 nanofibers decreases as the rutile fraction increases. This shift can be
elucidated as a consequence of the changes of fibers’ diameter, grain size and surface energy
[43].
The results shown above confirm our hypothesis that there are many possible factors involved in
optimizing the photocatalytic performance of TiO2 sub-micron fibers. As the calcination
temperature increased, more of the anatase phase was transformed to rutile phase and the crystal
grains became larger in the post-calcined TiO2 fibers. This change made the surface area of postcalcined TiO2 fibers decrease. Theoretically, the initial rate constant would decrease as a result of
16
decreased specific surface area. However, more rutile phase in the post-calcined TiO2 fibers help
improve the electron-hole pair separation to increase the initial rate constant. In addition, the
existence of an optimal grain size in post-calcined TiO2 fibers balances the e-/h+ volume
recombination, surface recombination, and charge diffusion rate. It is concluded that the
combination of surface area, grain size and phase composition result in TiO2 sub-micron fibers
with 38 wt% of rutile phase having the optimal initial degradation rate constant.
4. Conclusion
TiO2 polycrystalline sub-micron fibers with varying rutile fractions ranging from 0 wt% to 100
wt% were successfully synthesized from sol-gel solution followed by electrospinning and
calcination at different temperatures under ambient atmosphere. As the calcination temperature
increased, the rutile fraction in TiO2 fibers increased and the surface area decreased. The
photocatalytic activity showed that post-calcined TiO2 fiber calcined at 360 °C containing 38
wt% of rutile had the highest initial degradation rate constant and the fastest degradation
efficiency for the degradation of PAP. A 144 μM aqueous PAP solution could be completely
degraded within 45 min. The existence of an optimum rutile fraction in TiO2 sub-micron fibers
can be explained by the combined influence between surface area, grain size and phase
composition. TiO2 fibers with the optimized rutile to anatase ratio provides a new type of
material for future application in the pharmaceutical waste treatment and other environmental
remediation.
17
Acknowledgements
We acknowledge funding from the National Science Foundation under grant number IIP1318202, Strategic Partnership for Industrial Resurgence (SPIR) and the Army Research Office
(ARO) W911NF1310235. Additional funding was provided by the Joint Science and Technology
Office for Chemical Biological Defense (JSTO-CBD) under contract BA13PHM210 at the
Edgewood Chemical Biological Center by Leidos, Inc. contract number W911SR-10-D-00040014. This experimental work has been carried out with support from the Department of
Chemistry at Binghamton University, State University of New York. The authors would like to
further acknowledge Shirmonda Smith (Leidos, Inc.) for assistance with BET analysis conducted
at the Edgewood Chemical Biological Center.
Supplementary Data
The supplementary data are attached to this article, including nitrogen adsorption/desorption
isotherms, pore size distribution and photoluminescence spectra of TiO2 fibers with different
rutile fractions.
References
[1] F. Abdulla, H. A. Qdais, A. Rabi, Waste Manage. 28 (2008) 450-458.
[2] Q. Frederic, P. Yves, Chemosphere 115 (2014) 31-39.
[3] H. S. Hilal, G. Y. Al-Nour, A. Zyoud, M. H. Helal, I. Saadeddin, Solid State Sci. 12 (2010)
578-586.
18
[4] L. A. Pérez-Estrada, M. I. Maldonado, W. Gernjak, A. Agüera, A. R. Fernández-Alba, M. M.
Ballesteros, S. Malato, Catal. Today 101 (2005) 219-226.
[5] A. L. Boreen, W. A. Arnold, K. McNeill, Aquat. Sci. 65 (2003) 320-341.
[6] A. Chatzitakis, C. Berberidou, I. Paspaltsis, G. Kyriakou, T. Sklaviadis, I. Poulios, Water Res.
42 (2008) 386-394.
[7] S. Kaniou, K. Pitarakis, I. Barlagianni, I. Poulios, Chemosphere 60 (2005) 372-380.
[8] S. Ledakowicz, M. Solecka, R. Zylla, J. of Biotechnol. 89 (2001) 175-184.
[9] A. Fujishima, Nature 238 (1972) 37-38.
[10] K. Dai, H. Chen, T. Peng, D. Ke, H. Yi, Chemosphere 69 (2007) 1361-1367.
[11] J. M. Herrmann, C. Duchamp, M. Karkmaz, B. T. Hoai, H. Lachheb, E. Puzenat, C.
Guillard, J. of Hazard. Mater. 146 (2007) 624-629.
[12] O. Carp, C. L. Huisman, A. Reller, Prog. Solid State Chem. 32 (2004) 33-177.
[13] E. Bizani, K. Fytianos, I. Poulios, V. Tsiridis, J. of Hazard. Mater. 136 (2006) 85-94.
[14] H. S. Hilal, L. Z. Majjad, N. Zaatar, A. El-Hamouz, Solid State Sci. 9 (2007) 9-15.
[15] C. Chen, Z. Wang, S. Ruan, B. Zou, M. Zhao, F. Wu, Dyes Pigm. 77 (2008) 204-209.
[16] Y. Li, X. Li, J. Li, J. Yin, Water Res. 40 (2006) 1119-1126.
[17] R. J. Tayade, P. K. Surolia, R. G. Kulkarni, R. V. Jasra, Sci. Technol. of Adv. Mater. 8
(2007) 455-462.
[18] K. V. Baiju, S. Shukla, K. S. Sandhya, J. James, K. G. K. Warrier, J. Phys. Chem. C 111
(2007) 7612-7622.
[19] Z. Zhang, C. C. Wang, R. Zakaria, J. Y. Ying, J. Phys. Chem. B 102 (1998) 10871-10878.
[20] A. Zachariah, K. V. Baiju, S. Shukla, K. S. Deepa, J. James, K. G. K. Warrier, J. Phys.
Chem. C 112 (2008) 11345-11356.
19
[21] Z. Ding, G. Q. Lu, P. F. Greenfield, J. Phys. Chem. B 104 (2000) 4815-4820.
[22] U. Stafford, K. A. Gray, P. V. Kamat, A. Varma, Chem. Phys. Lett. 205 (1993) 55-61.
[23] D. C. Hurum, A. G. Agrios, K. A. Gray, T. Rajh, M. C. Thurnauer, J. Phys. Chem. B 107
(2003) 4545-4549.
[24] G. Riegel, J. R. Bolton, J. Phys. Chem. 99 (1995) 4215-4224.
[25] K. Nagaveni, G. Sivalingam, M. S. Hegde, G. Madras, Appl. Catal. B 48 (2004) 83-93.
[26] M. Kolar, H. Mešt'ánková, J. Jirkovský, M. Heyrovský, J. Šubrt, Langmuir 22 (2006) 598604.
[27] G. Tian, H. Fu, L. Jing, B. Xin, K. Pan, J. Phys. Chem. C 112 (2008) 3083-3089.
[28] R. Su, R. Bechstein, L. Sø, R. T. Vang, M. Sillassen, B. Esbj rnsson, A. Palmqvist, F.
Besenbacher, J. Phys. Chem. C 115 (2011) 24287-24292.
[29] S. Pal, A. M. Laera, A. Licciulli, M. Catalano, A. Taurino, Ind. Eng. Chem. Res. 53 (2014)
7931-7938.
[30] E. A. Obuya, W. Harrigan, D. M. Andala, J. Lippens, T. C. Keane, W. E. Jones, Mol. Catal.
A. Chem. 340 (2011) 89-98.
[31] E. A. Obuya, P. C. Joshi, T. A. Gray, T. C. Keane, W. E. Jones, Int. J. Chem. 6 (2014) 1-16.
[32] M. Lu, C. Shao, K. Wang, N. Lu, X. Zhang, P. Zhang, M. Zhang, X. Li, Y. Liu, ACS Appl.
Mater. & Interfaces 6 (2014) 9004-9012.
[33] X. Zhang, V. Thavasi, S. G. Mhaisalkar, S. Ramakrishna, Nanoscale 4 (2014) 1707-1716.
[34] Y. I. Lee, J. S. Lee, E. S. Park, D. H. Jang, J. E. Lee, K. Kim, N. V. Myung, Y. H. Choa, J.
Nanosci. Nanotechnol. 14 (2014) 8005-8009.
20
[35] M. Citak, S. Yilmaz, Y. Dilgin, G. Turker, S. Yagmur, H. Erdugan, N. Erdugan, Curr.
Pharm. Anal. 3 (2007) 141-145.
[36] S. Yagmur, S. Yilmaz, M. Sadikoglu, G. Saglikoglu, M. Yildiz, C. Yengin, E. Kilinc, Int. J.
Electrochem. Sci. 8 (2013) 6818-6828.
[37] S. Mahshid, M. Askari, M. S. Ghamsari, J. Mater. Process. Technol. 189 (2007) 296-300.
[38] D. O. Scanlon, C. W. Dunnill, J. Buckeridge, S. A. Shevlin, A. J. Logsdail, S. M. Woodley,
C. R. A. Catlow, M. J. Powell, R. G. Palgrave, I. P. Parkin, G. W. Watson, T. W. Keal, P.
Sherwood, A. Walsh and A. A. Sokol, Nat. Mater. 12 (2013) 798-801.
[39] S. Sun, J. Ding, J. Bao, C. Gao, Z. Qi, C. Li, Catal. Lett. 137 (2010) 239-246.
[40] M. Fathinia, A. Khataee, Appl. Catal. A. Gen. 491 (2015) 136-154.
[41] R. Lopez, R. Gomez, J. Sol-Gel Sci. Technol. 61 (2012) 1-7.
[42] S. Ebraheem, A. EI-Saied, Mater. Sci. App. 4 (2013) 324-329.
[43] K. Mondal, S. Bhattacharyya, A. Sharma, Ind. Eng. Chem. Res. 53 (2014) 18900-18909.
[44] J. Landers, G. Y. Gor, A. V Neimark, Colloid Surface A: Physicochem. Eng. Aspects 437
(2013) 3-32.
[45] J. Jing, Y. Qu, B. Wang, S. Li, B. Jiang, L. Yang, W. Fu, H. Fu, J. Sun, Sol. Energ. Mat. Sol.
C. 90 (2006) 1773-1787.
21
Table 1. Pre-calcined polymer fibers and post-calcined TiO2 polycrystalline sub-micron fibers prepared under
different temperature calcination conditions showing different diameters, rutile fractions and grain sizes. The grain
sizes calculated and measured from XRD patterns and SEM images were marked as GXRD and GSEM, respectively.
sample in
SEM image
calcination
temperature (°C)
fiber diameter
(nm)
rutile fraction
(%)
anatase GXRD
(nm)
rutile GXRD
(nm)
GSEM
(nm)
a
N/A
849 ± 74
N/A
N/A
N/A
N/A
b
285
723 ± 75
0
7
N/A
21 ± 2
c
320
668 ± 71
16
11
16
24 ± 2
d
360
570 ± 58
38
13
23
25 ± 3
e
400
487 ± 47
67
17
25
28 ± 4
f
600
458 ± 46
100
N/A
34
67 ± 5
N
N
H2N
N
NH2
HCl
Scheme 1. The chemical structure of phenazopyridine.
Figure 1. Schematic figure showing the processes involved in the fabrication of TiO2 polycrystalline sub-micron
fibers including sol-gel preparation, electrospinning using polymer sol-gel solution and calcination treatment of
polymer fibers.
Figure 2. SEM images of (a) pre-calcined polymer fibers; post-calcined TiO2 polycrystalline sub-micron fibers after
(b) 285, (c) 320, (d) 360, (e) 400, (f) 600 °C calcination for 4 h under ambient atmosphere. Inserted cross section
SEM images were used to measure their grain sizes and the arrows pointed at their surface showing their surface
morphologies.
Figure 3. TEM images of (a) pre-calcined polymer fibers; post-calcined TiO2 polycrystalline sub-micron fibers after
(b) 285, (c) 320, (d) 360, (e) 400, (f) 600 °C calcination for 4 h under ambient atmosphere.
Figure 4. XRD patterns of pre-calcined polymer fibers and post-calcined TiO2 polycrystalline sub-micron fibers
after 285, 320, 360, 400 & 600 °C calcination for 4 h under ambient atmosphere, where the “A” and “R” in the
figure denote the anatase and rutile phase of TiO2, respectively.
Figure 5. Raman spectra of pre-calcined polymer fibers and post-calcined TiO2 sub-micron fibers after 285, 320, 360,
400 & 600 °C calcination for 4 h under ambient atmosphere.
Figure 6. TGA and DSC curves of pre-calcined polymer fibers and post-calcined TiO2 sub-micron fibers with rutile
fraction of 0 wt%, 16 wt%, 38 wt%, 67 wt% and 100 wt%.
Figure 7. PAP concentration changes based on liquid UV-Vis spectroscopy on aliquots picked up at t = - 60, - 30, 0,
10, 20, 30, 45, 60 min using TiO2 sub-micron fibers with different rutile fractions.
Figure 8. Rutile weigh fraction, specific surface area and first 30-min initial degradation rate constants for
photodegradations using post-calcined TiO2 polycrystalline sub-micron fibers with different rutile fractions after
calcination at 285, 320, 360, 400, 600 °C for 4 h under ambient atmosphere.
Figure 9. Anatase and rutile grain size in post-calcined TiO2 polycrystalline sub-micron fibers with different rutile
fractions and the relationship between average grain size and their related initial degradation rate constant.
Figure 10. Proposed schematic representation of possible electron-hole separation pathway mechanism for anatase
and rutile mixed-phase TiO2 sub-micron fibers during the photodegradation process of PAP.
Figure 11. Plot of (αhυ)2 versus photon energy for calculating band gap energy of TiO2 fibers with different rutile
fractions. The inset shows that the band gap energy decreases with increase of rutile weight fraction in fibers.
Graphical Abstract
1