Ultrasmall magnetic field-effect and sign reversal in transistors based on donor/acceptor systems
1 and
1,2
Thomas Reichert
Macromolecular Chemistry and Molecular Materials, Department of Mathematics and Science, Center for Interdisciplinary Nanostructure Science and Technology (CINSaT), University of Kassel, Heinrich-Plett-Straße 40, 34132 Kassel, Germany
Macromolecular Chemistry and Molecular Materials, Department of Mathematics and Science, Center for Interdisciplinary Nanostructure Science and Technology (CINSaT), University of Kassel, Heinrich-Plett-Straße 40, 34132 Kassel, Germany
1Macromolecular Chemistry and Molecular Materials, Department of Mathematics and Science, Center for Interdisciplinary Nanostructure Science and Technology (CINSaT), University of Kassel, Heinrich-Plett-Straße 40, 34132 Kassel, Germany
Guest Editor: G. Salvan Beilstein J. Nanotechnol.2017,8, 1104–1114.https://doi.org/10.3762/bjnano.8.112 Received 31 Jan 2017,
Accepted 04 May 2017,
Published 19 May 2017
We present magnetoresistive organic field-effect transistors featuring ultrasmall magnetic field-effects as well as a sign reversal. The employed material systems are coevaporated thin films with different compositions consisting of the electron donor 2,2',7,7'-tetrakis-(N,N-di-p-methylphenylamino)-9,9'-spirobifluorene (Spiro-TTB) and the electron acceptor 1,4,5,8,9,12-hexaazatriphenylene hexacarbonitrile (HAT-CN). Intermolecular charge transfer between Spiro-TTB and HAT-CN results in a high intrinsic charge carrier density in the coevaporated films. This enhances the probability of bipolaron formation, which is the process responsible for magnetoresistance effects in our system. Thereby even ultrasmall magnetic fields as low as 0.7 mT can influence the resistance of the charge transport channel. Moreover, the magnetoresistance is drastically influenced by the drain voltage, resulting in a sign reversal. An average B0 value of ≈2.1 mT is obtained for all mixing compositions, indicating that only one specific quasiparticle is responsible for the magnetoresistance effects. All magnetoresistance effects can be thoroughly clarified within the framework of the bipolaron model.
In recent years, the development of organic π-conjugated materials have perfectly meet the requirements for low-cost and flexible electronic devices and optoelectronic applications such as displays and lighting, which are already commercially available. To push organic electronics to the next level, the scientific community is shifting its activities towards the study of spin transport and spin phenomena in organic materials. Generally, three different topics are in the focus of this emerging research field, namely organic spin-valves [1-6], organic magnetoresistance [7-12] and spin-related effects in hybrid devices [13-15].
Research on organic spintronics have mostly used a diode as device structure (two-terminal device). In contrast, our tool in organic spintronics are field-effect transistors (three-terminal device), which gain new insight into spin transport phenomena in organic π-conjugated materials. In field-effect transistors, the sign of charge carriers is defined by the gate voltage, and the mobility and charge type can be determined independently [16]. The possibility of injecting holes or electrons or both into the conduction channel allows us to address the transport regime individually, depending on the applied drain and gate voltages. One interesting material system for transistors is the charge-transfer complex molecule, which this system has already shown magnetoresistive effects in organic diodes [17]. In a previous study we presented the first magnetoresistive effects in transistor structures based on a coevaporated (50:50) thin film materials system consisting of 2,2',7,7'-tetrakis-(N,N-di-p-methylphenylamino)-9,9'-spirobifluorene (Spiro-TTB) as donor and 1,4,5,8,9,12-hexaazatriphenylene hexacarbonitrile (HAT-CN) as acceptor [18]. While transistors based on the pure individual compounds are not influenced by external magnetic fields, their coevaporation allows the fabrication of highly magnetosensitive devices. With these findings, we were the first to establish donor–acceptor interactions as one powerful way to create magnetosensitive transistors but we could not yet cover all experimental aspects of this materials system.
In this paper, we will describe several important themes not featured in our previous paper. Further experimental investigations including different mixing compositions reveal a voltage-induced sign reversal and allow the first in-depth study of ultrasmall magnetic-field effects in transistor structures. In particular, the influence of the drain and the gate voltage will be described. We also present magnetoresistive effects at ultrasmall fields as low as 0.7 mT. Figure 1 shows the applied experimental scheme, the corresponding experimental parameters and the chemical structures of the active materials. The details of the experiments can be found in the experimental section of this paper.
Results and Discussion
Coevaporating Spiro-TTB and HAT-CN results in mixed thin-film systems containing similar surface-morphologies as the corresponding “single” films suggesting an insignificant influence of the morphology on the magnetoresistive behaviour (see Supporting Information File 1, Figure S1). Instead, the magnetoresistance dependence on the source- and drain voltages as shown in Figure 2 for different mixing ratios. All compositions behave qualitatively equal for p-channel as well as for n-channel conditions. Thereby the gate voltage Vg does not significantly influence the magnetoresistance, but it strongly depends on the drain voltage Vd. These trends consolidate the conclusions drawn from the electrical characterization, showing a relatively gate-independent transport behaviour [18]. Due to the charge transfer between the HOMO of Spiro-TTB (EHOMO = −4.9 eV) and the LUMO of HAT-CN (ELUMO = −5.1 eV), the intrinsically available number of holes and electrons is so large that the gate-induced charge carrier accumulation does not has a significant influence on the drain current Id[18]. Therefore, Vd does not only dominate the charge transport but also the magnetotransport behaviour. For small Vd and for devices containing mixing ratios of 51:49 and 78:22 there is a positive magnetoresistance, which decreases with an increase of |Vd| until reaching a sign reversal, as displayed in Figure 2a and 2b. Indications of the voltage-induced sign reversal can also be found in the data of 21:79 composition, as shown in Figure 2c. Unfortunately, it could not be detected experimentally because Vd values higher than 10 V result in current values above the upper limit of our measurement setup. However, the data also shows a reduction of the positive magnetoresistance with increasing of |Vd|. This implies that the sign of magnetoresistance can be changed electrically in all Spiro-TTB/HAT-CN mixing ratios.
We define VdSC as the drain voltage at which the magnetoresistance sign-change takes place. In order to estimate VdSC the MR(Vd)-curves at different values of Vg were fitted with a simple exponential function. The resulting values of VdSC are summarized in Figure 3 as a function of Vg for the different mixing ratios. The sign reversal takes place at 74 V for a mixing ratio of 51:49. The VdSC values for the mixing ratios of 78:22 and 21:79 are significantly lower with values of 41 V and 24 V, respectively. Based on these results we can conclude that the MR landscape as well as the sign of the magnetoresistance can be electrically controlled in transistor structures based on Spiro-TTB/HAT-CN films. Furthermore, the corresponding VdSC values of the voltage-induced sign reversal can be significantly influenced by the composition of the donor/acceptor system.
For a detailed analysis of the MR curves, separate measurement series were performed for small fields (2 mT < B < 85 mT) and ultrasmall fields (0.5 mT < B < 5 mT). First, a typical MR line shape curve for magnetic fields between 2 and 85 mT is displayed in Figure 4. It becomes clear that the non-Lorentzian line shape fits our data better than the Lorentzian line shape. This holds true for all Spiro-TTB/HAT-CN compositions (See also Table S1, S2 and S3 in Supporting Information File 1). Figure 5 shows the MR line shapes for all mixing ratios obtained at different Vd. Increasing Vd results in a reduction of the positive magnetoresistance in all mixing ratios and a clear magnetoresistance sign-change can be tailored for mixing ratios of 51:49 and 78:22.
Derived from the fitting results presented in Figure 5 we obtained B0 values for all measurements as displayed in Figure 6. The values of B0 for all compositions are quite similar in magnitude and relatively independent of the applied voltage. Thus, the average B0 value is estimated to be 2.11 ± 0.06 mT, which can be regarded as representative value for all coevaporated Spiro-TTB/HAT-CN compositions. The fit parameter B0 is often correlated with the strength of the molecular hyperfine fields that affect the magnetosensitive quasiparticles [7,11,20,21]. Furthermore, it depends on the microscopic details of the underlying model [22]. The voltage and composition independence of B0 suggests that one specific quasiparticle type can explain the entire magnetoresistive behaviour. Therefore, both the positive and the negative magnetoresistance should derive from one specific elementary process and the sign reversal should not be based on different components.
Furthermore, our experimental data shows a significant and reproducible influence of ultrasmall magnetic fields on Id for B < 5 mT including an additional magnetic field induced MR sign-change (Figure 7). At a magnetic field of ≈1 mT, the effect of ultrasmall fields is reversed, resulting in a different MR-sign for B < 1 mT, than for B > 1 mT is obtained. So far, experimental evidence for this phenomenon, which is known as the ultrasmall magnetic field effect (USMFE), has only been provided by two research groups in organic diodes [19,23-26]. Here, we are able to verify it for the first time in organic transistors.
Up to now, USMF effects have been discussed controversially in the scientific community. For example, they have been explained based on the energetic crossover (and thus the increase of the spin mixture) of spin sublevels of correlated polaron pairs, coupled to nuclear spins [20,24,26]. Alternatively, the competition between the exciton or bipolaron formation and spin mixing serves as an explanation for USMF effects [22,27-29]. Both explanatory approaches have in common that they are applicable to neutral and charged spin pairs and the quasi-particles can be bipolarons, excitons or electron hole pairs. USMFE could be detected in both unipolar and bipolar diodes and they represent a fundamental component of the MR line shape [24-26]. Herby, simple non-Lorentzian and Lorentzian functions are not suitable to fit MR line shapes including the more complex USMF effects. Instead, a theory developed by Bobbert and co-workers has been used to fit USMFE according to the following equation [22]:
MR∞ is the maximum magnetoresistance, which can be achieved in the "slow hopping regime" at infinitely high magnetic-field strength. D(B) is a dephasing factor to account for the average differences in the precession frequency of interacting polaron spins. F(B) is the form factor, allowing reproducing both, the non-Lorentzian and Lorentzian line shapes. This factor includes model specific components responsible for line shape broadening, which does not derive from the strength of the hyperfine fields. In the following, MRUSMFE(B) is used to illustrate the MR line shape together with the USMF effects.
USMFE could be detected in transistor structures with different mixing ratios of Spiro-TTB/HAT-CN and are presented as a function of Vd. The corresponding results, including the fits based on the function MRUSMFE (Equation 1), are displayed in Figure 8. They show that a MR sign-change takes place in all measurements at a magnetic field strength of ≈1 mT. For low to moderate Vd the sign of the MR changes from negative (B < 1 mT) to positive (B > 1 mT). This behavior is reversed for higher Vd, where MR is changing from positive (B < 1 mT) to negative (B > 1 mT). Our results are quite similar as obtained for π-conjugated polymers [20,23,26]. The USMFE in coevaporated Spiro-TTB/HAT-CN systems is sensitive to the voltage conditions and Vd can control the sign of MR. This dependence on Vd is analogous to the effects at moderate magnetic field strengths (5 mT < B < 85 mT) and the USMFE is subject to the same trends (see Figure 2 and Figure 5).
Now we combine the experimental data obtained from small fields (2 mT < B < 85 mT) and ultrasmall fields (0.5 mT < B < 5 mT). The fit function of MRUSMFE (Equation 1) is used to illustrate the curve shape over the complete measuring range (0.5 mT < B < 85 mT). The combined measurement results are shown in Figure 9 together with the fits based on MRUSMFE[19]. We have shown that both the non-Lorentzian line shape for small magnetic field strengths as well as the magnetic field induced MR sign change at ultrasmall magnetic field strengths are successfully fitted for all measured Vd. The saturation behaviour of the line shape and USMFE can be described simultaneously and the fit function MRUSMFE proves to be suitable for the complete MR values. The results of the separate measurement series are thus integrated into a uniform functional context.
Our results show for the first time ultrasmall magnetic-field effects in organic transistors. Under moderate drain voltage conditions; there is a positive magnetoresistance, which changes its sign at large drain voltages. Independent of the mixing ratio as well as the applied drain or source voltages, similar non-Lorentzian like MR line shapes and an average B0 value of ≈2.1 mT are observed. The individual line shape was recently used as the most important criterion for the identification of the underlying magnetosensitive process [25,30]. Since all curves result in similar B0-values, one can conclude that the magnetoresistance effects in Spiro-TTB/HAT-CN compositions depend on one specific quasiparticle species and the corresponding model should be capable to explain both positive and negative magnetoresistance. The low B0 value of ≈2.1 mT is a typical characteristic for low-fields effects based on spin mixing due to the molecular hyperfine fields [22,25,30]. In principle, low-fields effects can be achieved with the electron–hole pair, exciton–polaron interaction and the bipolaron model [25,30,31]. In the absence of specific assumptions, only the unmodified bipolaron model leads to positive magnetoresistance. In addition, other low-field concepts appear to be less likely to explain all magnetoresistance effects in coevaporated Spiro-TTB/HAT-CN systems, alternative explanations cannot be excluded. In particular magnetic-field sensitive intermolecular radical pair states [18] as well as a magnetic-field dependent electron transfer between donor–acceptor units may also play a role [32]. However, our experimental findings can be satisfactorily elucidated within the framework of the bipolaron model.
Bipolarons can be stabilized by the presence of counter charges [33-35]. Furthermore, the coulomb repulsive interaction occurring in the formation of bipolarons species can be compensated by a correspondingly high energetic disorder of the thin films [11,22,36-38]. Doping of amorphous organic films results in a broadening of the density of states and, thus, is increasing the energetic disorder [39,40]. Therefore, the high density of intrinsic charges in Spiro-TTB/HAT-CN compositions as well as the broadened density of states leads to an increased probability for the formation of bipolaronic species. According to the bipolaron model, two equally charged polarons can only simultaneously occupy a molecular transport site if their spin states are antiparallel [11,37]. For parallel polaron spins, bipolaron formation is energetically forbidden. Thus, the formation of bipolarons depends on the relative orientation of the precursor polaron spins and the process is magnetosensitive. The singlet and triplet states of the precursor polarons pairs are energetically degenerated in the absence of external magnetic fields and are mixed by the statistically distributed hyperfine fields. In magnetic fields larger than the hyperfine fields, the Zeeman splitting decreases the energetic degeneracy and the spin mixture is reduced [11,37]. Since the spin mixture enhances the generation of (singlet) bipolarons, the magnetic field decreases the probability of bipolaron formation. Typically, more free charge carriers are blocked. This results in a decrease in mobility and we obtain positive magnetoresistance. On the other hand, if a large number of bipolarons is present, the effect of the magnetic field is reversed [11,22]. At a certain number of bipolarons no sufficient number of free charge carriers is available and the charge transport is hindered. In this scenario, the magnetic field induced reduction of the spin mixture and thus, the reduced bipolaron formation-probability leads to a release of charge carriers, resulting in an increase of the current. Finally, negative magnetoresistance is obtained. In the context of the bipolaron model, the magnetoresistive behaviour of Spiro-TTB/HAT-CN compositions can be discussed as follows: The doping process between Spiro-TTB and HAT-CN in thin films generates intrinsic counter charges and increases the energetic disorder, which favours the formation of bipolarons. The formation process is spin-sensitive and the number of bipolarons is reduced for an increasing external magnetic field. At low drain voltage, a moderate number of bipolaron species is present and positive magnetoresistance is obtained. For larger Vd values, the current density increases and, thus, the probability of individual polarons to meet each other increases as well. Hence, more bipolarons are formed at high drain voltages and negative magnetoresistance gets predominant. Since positive and negative magnetoresistance are derived from the same quasiparticle species, whose magnetosensitivity is based on the spin mixture by hyperfine fields, ultrasmall magnetic-field effects are observed. The USMFE can also be described within the context of the bipolaron model. In unipolar diodes, the effect can be attributed to the change in singlet-triplet mixing near the energetic crossover of spin sublevels of bipolaronic species coupled to nuclear spins [23,25]. Alternatively, the competition between the bipolaron formation and the spin mixing is used to explain USMFE [27,29]. Both concepts propose an initial increase of spin mixing at ultrasmall magnetic fields. For stronger magnetic fields, the reduction of the spin mixing due to the Zeeman decoupling of the singlet and triplet levels dominates leading to the MR sign-change typical for USMFE. The polarity of the MR sign-change is controlled by the drain voltage, which can be explained with the previously discussed arguments.
Conclusion
Magnetoresistance in organic transistors has been proven for the first time without additional illumination by employing a mixed system of Spiro-TTB/HAT-CN. Intermolecular charge transfer between both molecules results in high intrinsic charge carrier density in the mixed films, which is sensitive to magnetic fields. The current flow can also be efficiently modulated with ultrasmall magnetic fields. A magnetic field-induced MR sign change occurs at B ≈ 1 mT (USMFE). The magneto-resistive behavior is sensitive to the voltage conditions and the MR sign can be reversed by the drain voltage. The magnetoresistance effects can be successfully described within the framework of the bipolaron model, whereby the formation of the magnetosensitive bipolaronic species is made possible by the presence of (counter) charges present in the Spiro-TTB/HAT-CN mixed system. The ionizing donor–acceptor interaction can thus be regarded as a promising concept for the generation of highly conductive, magnetosensitive transport layers. Hence, organic transistors appear to represent an upcoming platform for studying spin-dependent processes in molecular semiconductors thereby leading the way towards efficient, multifunctional organic spin-devices.
Experimental
Bottom-contact field-effect transistor substrates were purchased from Fraunhofer IPMS (Dresden, Germany) with channel lengths (L) between 2.5 and 20 µm and channel width (W) of 10 mm. The isolation layer consists of 230 ± 10 nm thick SiO2 and the source and drain electrodes are 30 nm Au with 10 nm ITO as adhesion layer. For all experiments transistors were used with L = 2.5 µm and W = 10 mm which are measured in a glove box (O2, H2O < 0.1 ppm) at room temperature. Spiro-TTB and HAT-CN were synthesized and purified in our laboratory. Prior to the deposition of Spiro-TTB and HAT-CN, the predefined substrates were cleaned with acetone, 2-propanol and deionized water, followed by oxygen-plasma treatment and exposure to hexamethyldisilazane to replace the natural hydroxyl end group of SiO2 with an apolar methoxy group. Finally, Spiro-TTB and HAT-CN were deposited by thermal evaporation at a base pressure of 1 × 10−7 Torr (Tsubstrate = 298 K) with a thickness of 40 nm. For mixed system, the composition was controlled by using different evaporation rates for Spiro-TTB and HAT-CN, respectively. The mixing ratios (mass ratios) between Spiro-TTB and HAT-CN are 21:79, 51:49 and 78:22, respectively. The evaporation rates were monitored by two independent oscillating quartz-sensors. The uncertainty of our deposition process is ±2.5%. From the vacuum chamber, the samples were directly transferred to a glove box (O2, H2O < 0.1 ppm) and placed in a homebuilt sample holder. This sample holder was placed between the poles of an (unshielded) electromagnet with the magnetic field being perpendicular to the direction of the current flow in OFETs. The magnetic field was varied between −85 mT and +85 mT. Due to the (unshielded) earth magnetic field, reminiscence effects of the electromagnet and the uncertainty of our magnetic-field sensor, the uncertainty of the stated magnetic-field strength is ±80 µT. Current–voltage measurements were performed by using a Keithley 4200 semiconductor characterization system equipped with preamplifiers for improving low-current measurements. All measurements were performed at room temperature (≈298 K).
Supporting Information
Supporting Information File 1:
The dependency of magnetoresistance on the drain and gate voltage for Spiro-TTB/HAT-CN for different mixing ratios and resulting fit parameters.
We are gratefully acknowledged Prof. J. Salbeck for his long-standing support in this work. We also thank Dr. Manfred Kussler for synthesizing and purifying HAT-CN.
References
Xiong, Z. H.; Wu, D.; Vardeny, Z. V.; Shi, J. Nature2004,427, 821–824. doi:10.1038/nature02325
Return to citation in text:
[1]
Wang, F. J.; Yang, C. G.; Vardeny, Z. V.; Li, X. G. Phys. Rev. B2007,75, 245324. doi:10.1103/PhysRevB.75.245324
Return to citation in text:
[1]
Nguyen, T. D.; Ehrenfreund, E.; Vardeny, Z. V. Science2012,337, 204–209. doi:10.1126/science.1223444
Return to citation in text:
[1]
Dediu, V.; Murgia, M.; Matacotta, F. C.; Taliani, C.; Barbanera, S. Solid State Commun.2002,122, 181–184. doi:10.1016/S0038-1098(02)00090-X
Return to citation in text:
[1]
Prezioso, M.; Riminucci, A.; Bergenti, I.; Graziosi, P.; Brunel, D.; Dediu, V. A. Adv. Mater.2011,23, 1371–1375. doi:10.1002/adma.201003974
Return to citation in text:
[1]
Gobbi, M.; Golmar, F.; Llopis, R.; Casanova, F.; Hueso, L. E. Adv. Mater.2011,23, 1609–1613. doi:10.1002/adma.201004672
Return to citation in text:
[1]
Mermer, O.; Veeraraghavan, G.; Francis, T. L.; Sheng, Y.; Nguyen, D. T.; Wohlgenannt, M.; Köhler, A.; Al-Suti, M. K.; Khan, M. S. Phys. Rev. B2005,72, 205202. doi:10.1103/PhysRevB.72.205202
Return to citation in text:
[1]
[2]
Kalinowski, J.; Cocchi, M.; Virgili, D.; Di Marco, P.; Fattori, V. Chem. Phys. Lett.2003,380, 710–715. doi:10.1016/j.cplett.2003.09.086
Return to citation in text:
[1]
Prigodin, V. N.; Bergeson, J. D.; Lincoln, D. M.; Epstein, A. J. Synth. Met.2006,156, 757–761. doi:10.1016/j.synthmet.2006.04.010
Return to citation in text:
[1]
Nguyen, T. D.; Sheng, Y.; Rybicki, J.; Wohlgenannt, M. Phys. Rev. B2008,77, 235209. doi:10.1103/PhysRevB.77.235209
Return to citation in text:
[1]
Bobbert, P. A.; Nguyen, T. D.; van Oost, F. W. A.; Koopmans, B.; Wohlgenannt, M. Phys. Rev. Lett.2007,99, 216801. doi:10.1103/PhysRevLett.99.216801
Return to citation in text:
[1]
[2]
[3]
[4]
[5]
[6]
Shakya, P.; Desai, P.; Kreouzis, T.; Gillin, W. P. J. Appl. Phys.2008,103, 043706. doi:10.1063/1.2885097
Return to citation in text:
[1]
Wang, F.; Macià, F.; Wohlgenannt, M.; Kent, A. D.; Flatté, M. E. Phys. Rev. X2012,2, 021013. doi:10.1103/PhysRevX.2.021013
Return to citation in text:
[1]
Harmon, N. J.; Macià, F.; Wang, F.; Wohlgenannt, M.; Kent, A. D.; Flatté, M. E. Phys. Rev. B2013,87, 121203. doi:10.1103/PhysRevB.87.121203
Return to citation in text:
[1]
Cox, M.; Kersten, S. P.; Veerhoek, J. M.; Bobbert, P.; Koopmans, B. Phys. Rev. B2015,91, 165205. doi:10.1103/PhysRevB.91.165205
Return to citation in text:
[1]
Reichert, T.; Saragi, T. P. I. Appl. Phys. Lett.2011,98, 063307. doi:10.1063/1.3554388
Return to citation in text:
[1]
Lee, T.-H.; Li, J.-H.; Huang, W.-S.; Hu, B.; Huang, J. C. A.; Guo, T.-F.; Wen, T.-C. Appl. Phys. Lett.2011,99, 073307. doi:10.1063/1.3627170
Return to citation in text:
[1]
Reichert, T.; Saragi, T. P. I.; Salbeck, J. RSC Adv.2012,2, 7388–7390. doi:10.1039/c2ra20901b
Return to citation in text:
[1]
[2]
[3]
[4]
Reichert, T. Organische Magnetooptoelektronik: Magnetowiderstand in Organischen Feldeffekt-Transistoren. Ph.D. Thesis, Universität Kassel, Germany, 2014.
Return to citation in text:
[1]
[2]
[3]
[4]
Nguyen, T. D.; Hukic-Markosian, G.; Wang, F.; Wojcik, L.; Li, X.-G.; Ehrenfreund, E.; Vardeny, Z. V. Nat. Mater.2010,9, 345–352. doi:10.1038/nmat2633
Return to citation in text:
[1]
[2]
[3]
Giro, R.; Rosselli, F. P.; dos Santos Carvalho, R.; Capaz, R. B.; Cremona, M.; Achete, C. A. Phys. Rev. B2013,87, 125204. doi:10.1103/PhysRevB.87.125204
Return to citation in text:
[1]
Wagemans, W.; Janssen, P.; Schellekens, A. J.; Bloom, F. L.; Bobbert, P. A.; Koopmans, B. SPIN2011,1, 93–108. doi:10.1142/S2010324711000082
Return to citation in text:
[1]
[2]
[3]
[4]
[5]
[6]
Nguyen, T. D.; Ehrenfreund, E.; Vardeny, Z. V. Org. Electron.2013,14, 1852–1855. doi:10.1016/j.orgel.2013.04.031
Return to citation in text:
[1]
[2]
[3]
Nguyen, T. D.; Gautam, B. R.; Ehrenfreund, E.; Vardeny, Z. V. Phys. Rev. Lett.2010,105, 166804. doi:10.1103/PhysRevLett.105.166804
Return to citation in text:
[1]
[2]
[3]
Janssen, P.; Cox, M.; Wouters, S. H. W.; Kemerink, M.; Wienk, M. M.; Koopmans, B. Nat. Commun.2013,4, 2286. doi:10.1038/ncomms3286
Return to citation in text:
[1]
[2]
[3]
[4]
[5]
[6]
Nguyen, T. D.; Gautam, B. R.; Ehrenfreund, E.; Vardeny, Z. V. Synth. Met.2011,161, 604–607. doi:10.1016/j.synthmet.2010.11.051
Return to citation in text:
[1]
[2]
[3]
[4]
Schellekens, A. J.; Wagemans, W.; Kersten, S. P.; Bobbert, P. A.; Koopmans, B. Phys. Rev. B2011,84, 075204. doi:10.1103/PhysRevB.84.075204
Return to citation in text:
[1]
[2]
Kersten, S. P.; Schellekens, A. J.; Koopmans, B.; Bobbert, P. A. Phys. Rev. Lett.2011,106, 197402. doi:10.1103/PhysRevLett.106.197402
Return to citation in text:
[1]
van Reenen, S.; Kersten, S. P.; Wouters, S. H. W.; Cox, M.; Janssen, P.; Koopmans, B.; Bobbert, P. A.; Kemerink, M. Phys. Rev. B2013,88, 125203. doi:10.1103/PhysRevB.88.125203
Return to citation in text:
[1]
[2]
[3]
Janssen, P. Spins in organic semiconductors. Ph.D. Thesis, Eindhoven University of Technology, The Netherlands, 2013.
Return to citation in text:
[1]
Kersten, S. P.; Meskers, S. C. J.; Bobbert, P. A. Phys. Rev. B2012,86, 045210. doi:10.1103/PhysRevB.86.045210
Return to citation in text:
[1]
Crispin, A.; Crispin, X.; Fahlman, M.; dos Santos, D. A.; Cornil, J.; Johansson, N.; Bauer, J.; Weissörtel, F.; Salbeck, J.; Brédas, J. L.; Salaneck, W. R. J. Chem. Phys.2002,116, 8159–8167. doi:10.1063/1.1465408
Return to citation in text:
[1]
Ito, A.; Tanaka, K.; Yamabe, T. J. Phys.: Condens. Matter1996,8, 771–779. doi:10.1088/0953-8984/8/7/004
Return to citation in text:
[1]
Brazovskii, S.; Kirova, N.; Yu, Z. G.; Bishop, A. R.; Saxena, A. Opt. Mater.1998,9, 502–506. doi:10.1016/S0925-3467(97)00121-3
Return to citation in text:
[1]
Wagemans, W.; Koopmans, B. Phys. Status Solidi B2011,248, 1029–1041. doi:10.1002/pssb.201046383
Return to citation in text:
[1]
Wagemans, W.; Bloom, F. L.; Bobbert, P. A.; Wohlgenannt, M.; Koopmans, B. J. Appl. Phys.2008,103, 07F303. doi:10.1063/1.2828706
Return to citation in text:
[1]
[2]
[3]
Bobbert, P. A.; Nguyen, T. D.; Wagemans, W.; van Oost, F. W. A.; Koopmans, B.; Wohlgenannt, M. Synth. Met.2010,160, 223–229. doi:10.1016/j.synthmet.2009.06.002
Return to citation in text:
[1]
Arkhipov, V. I.; Heremans, P.; Emelianova, E. V.; Bässler, H. Phys. Rev. B2005,71, 045214. doi:10.1103/PhysRevB.71.045214
Return to citation in text:
[1]
Tal, O.; Rosenwaks, Y.; Preezant, Y.; Tessler, N.; Chan, C. K.; Kahn, A. Phys. Rev. Lett.2005,95, 256405. doi:10.1103/PhysRevLett.95.256405
Return to citation in text:
[1]
References 11,37
11.
Bobbert, P. A.; Nguyen, T. D.; van Oost, F. W. A.; Koopmans, B.; Wohlgenannt, M. Phys. Rev. Lett.2007,99, 216801. doi:10.1103/PhysRevLett.99.216801
37.
Wagemans, W.; Bloom, F. L.; Bobbert, P. A.; Wohlgenannt, M.; Koopmans, B. J. Appl. Phys.2008,103, 07F303. doi:10.1063/1.2828706
Mermer, O.; Veeraraghavan, G.; Francis, T. L.; Sheng, Y.; Nguyen, D. T.; Wohlgenannt, M.; Köhler, A.; Al-Suti, M. K.; Khan, M. S. Phys. Rev. B2005,72, 205202. doi:10.1103/PhysRevB.72.205202
8.
Kalinowski, J.; Cocchi, M.; Virgili, D.; Di Marco, P.; Fattori, V. Chem. Phys. Lett.2003,380, 710–715. doi:10.1016/j.cplett.2003.09.086
Reichert, T. Organische Magnetooptoelektronik: Magnetowiderstand in Organischen Feldeffekt-Transistoren. Ph.D. Thesis, Universität Kassel, Germany, 2014.
Reichert, T. Organische Magnetooptoelektronik: Magnetowiderstand in Organischen Feldeffekt-Transistoren. Ph.D. Thesis, Universität Kassel, Germany, 2014.
Mermer, O.; Veeraraghavan, G.; Francis, T. L.; Sheng, Y.; Nguyen, D. T.; Wohlgenannt, M.; Köhler, A.; Al-Suti, M. K.; Khan, M. S. Phys. Rev. B2005,72, 205202. doi:10.1103/PhysRevB.72.205202
11.
Bobbert, P. A.; Nguyen, T. D.; van Oost, F. W. A.; Koopmans, B.; Wohlgenannt, M. Phys. Rev. Lett.2007,99, 216801. doi:10.1103/PhysRevLett.99.216801
20.
Nguyen, T. D.; Hukic-Markosian, G.; Wang, F.; Wojcik, L.; Li, X.-G.; Ehrenfreund, E.; Vardeny, Z. V. Nat. Mater.2010,9, 345–352. doi:10.1038/nmat2633
21.
Giro, R.; Rosselli, F. P.; dos Santos Carvalho, R.; Capaz, R. B.; Cremona, M.; Achete, C. A. Phys. Rev. B2013,87, 125204. doi:10.1103/PhysRevB.87.125204
Reichert, T. Organische Magnetooptoelektronik: Magnetowiderstand in Organischen Feldeffekt-Transistoren. Ph.D. Thesis, Universität Kassel, Germany, 2014.
Reichert, T. Organische Magnetooptoelektronik: Magnetowiderstand in Organischen Feldeffekt-Transistoren. Ph.D. Thesis, Universität Kassel, Germany, 2014.
Wagemans, W.; Bloom, F. L.; Bobbert, P. A.; Wohlgenannt, M.; Koopmans, B. J. Appl. Phys.2008,103, 07F303. doi:10.1063/1.2828706
38.
Bobbert, P. A.; Nguyen, T. D.; Wagemans, W.; van Oost, F. W. A.; Koopmans, B.; Wohlgenannt, M. Synth. Met.2010,160, 223–229. doi:10.1016/j.synthmet.2009.06.002
Crispin, A.; Crispin, X.; Fahlman, M.; dos Santos, D. A.; Cornil, J.; Johansson, N.; Bauer, J.; Weissörtel, F.; Salbeck, J.; Brédas, J. L.; Salaneck, W. R. J. Chem. Phys.2002,116, 8159–8167. doi:10.1063/1.1465408
Janssen, P.; Cox, M.; Wouters, S. H. W.; Kemerink, M.; Wienk, M. M.; Koopmans, B. Nat. Commun.2013,4, 2286. doi:10.1038/ncomms3286
30.
van Reenen, S.; Kersten, S. P.; Wouters, S. H. W.; Cox, M.; Janssen, P.; Koopmans, B.; Bobbert, P. A.; Kemerink, M. Phys. Rev. B2013,88, 125203. doi:10.1103/PhysRevB.88.125203
31.
Janssen, P. Spins in organic semiconductors. Ph.D. Thesis, Eindhoven University of Technology, The Netherlands, 2013.
Janssen, P.; Cox, M.; Wouters, S. H. W.; Kemerink, M.; Wienk, M. M.; Koopmans, B. Nat. Commun.2013,4, 2286. doi:10.1038/ncomms3286
30.
van Reenen, S.; Kersten, S. P.; Wouters, S. H. W.; Cox, M.; Janssen, P.; Koopmans, B.; Bobbert, P. A.; Kemerink, M. Phys. Rev. B2013,88, 125203. doi:10.1103/PhysRevB.88.125203
Wagemans, W.; Janssen, P.; Schellekens, A. J.; Bloom, F. L.; Bobbert, P. A.; Koopmans, B. SPIN2011,1, 93–108. doi:10.1142/S2010324711000082
25.
Janssen, P.; Cox, M.; Wouters, S. H. W.; Kemerink, M.; Wienk, M. M.; Koopmans, B. Nat. Commun.2013,4, 2286. doi:10.1038/ncomms3286
30.
van Reenen, S.; Kersten, S. P.; Wouters, S. H. W.; Cox, M.; Janssen, P.; Koopmans, B.; Bobbert, P. A.; Kemerink, M. Phys. Rev. B2013,88, 125203. doi:10.1103/PhysRevB.88.125203