Energy & Environmental Science COMMUNICATION Cite this: Energy Environ. Sci., 2014, 7, 1023 Double superexchange in quantum dot mesomaterials† Huashan Li,a Zhigang Wu,b Tianlei Zhou,c Alan Sellinger*c and Mark T. Luskd Received 5th September 2013 Accepted 20th January 2014 DOI: 10.1039/c3ee42991a www.rsc.org/ees A new optoelectronic mesomaterial is proposed in which a network of quantum dots is covalently connected via organic molecules. Optically generated excitons are rapidly dissociated with electrons subsequently hopping from dot to dot while holes transit via the connecting moieties. The molecules serve as efficient mediators for electron superexchange between the dots, while the dots themselves play the complementary role for hole transport between molecules. The network thus exhibits a double superexchange. In addition to enhancing carrier hopping rates, double superexchange plays a central role in mediating efficient polaron dissociation. Photoluminescence, dissociation, and transport dynamics are quantified from first-principles for a model system composed of small silicon quantum dots connected by organic moieties. The results demonstrate that double superexchange can be practically employed to significantly improve charge generation and transport. These are currently viewed as the critical obstacles to dramatic enhancements in the energy conversion efficiency of photovoltaic cells based on quantum dots. Very small silicon quantum dots (SiQDs) have properties that make them particularly attractive for photovoltaic and optoelectronic applications.1–4 Compared with dots of greater size, these should absorb photons more readily, transport excitons more efficiently,1 can be made essentially free of defects,2 and resist oxidation better.3 In addition, these small dots use their slice of the solar spectrum more efficiently,4 show greater promise in multiple-exciton generation and hot carrier a Department of Physics, Colorado School of Mines, Golden, CO 80401, USA b Department of Physics, Colorado School of Mines, Golden, CO 80401, USA. Fax: +1 (303) 273-3919; Tel: +1 (303) 273-3068 c Department of Chemistry and Geochemistry, Colorado School of Mines, Golden, CO 80401, USA d Department of Physics, Colorado School of Mines, Golden, CO 80401, USA. E-mail: mlusk@mines.edu; Tel: +1 (303)-273-3675 † Electronic supplementary information (ESI) available: Computational method, conjugated bonding, anharmonic effect of phonon modes, absorption spectra, superexchange with different bridges, inuence of bridge density and hole diffusion paths on hopping rate enhancement. See DOI: 10.1039/c3ee42991a This journal is © The Royal Society of Chemistry 2014 collection paradigms,5,6 and have a higher electronic coupling for the same surface-to-surface distance.1 To achieve their promise, though, these dots must be assembled in a way that allows energy to be efficiently harvested. An idea that has been explored for larger dots is to encapsulate them within an inorganic amorphous matrix.7–10 A low binding energy allows excitons to thermally dissociate and charge carriers hop from dot to dot by overcoming an energy barrier imposed by the matrix—i.e. a Type-I bulk heterojunction. The inorganic matrix offers high stability and a simple interface structure, but technologically relevant carrier mobilities would require precise control of both dot size and spacing.8 Although such precision has recently been achieved with PbS QDs in a ZnS matrix,11 analogous delity with silicon systems has yet to be achieved. A second approach is to encapsulate the dots within an organic polymer blend.12–19 The energy level alignment between dots and the polymer is such that holes prefer one material while electrons prefer the other so as to create a Type-II heterojunction. A large interface area is arranged for which the donor–acceptor separation is within an exciton diffusion length of the absorption site.16,19 The approach takes advantage of solution processing and the strong absorption of conjugated polymers but suffers from its instability in ambient environments.16 In addition, the efficiency of current SiQD/P3HT solar cells are only 1.1%.12,13,18 This is most likely due to the difficulty in controlling the interface morphology2,13,19,21,22 which results in high carrier recombination rates and low carrier mobility.23 These considerations have motivated the current proposal of a new Type-II paradigm in which covalent bonding between donors and acceptors allows for a much more controlled interfacial architecture. Specically, an assembly of closepacked SiQDs are cross-linked by short ligands as illustrated in Fig. 1(a) so that a Type-II interface is established between the dots and their bridging units. This is crucial because it provides a means of overcoming the relatively high exciton binding energies of small SiQDs, allowing charges to separate. Excitons can be generated via photon absorption by the SiQD and/or Energy Environ. Sci., 2014, 7, 1023–1028 | 1023 Energy & Environmental Science (a) A mesomaterial composed of SiQDs (blue) covalently bonded by short molecules (purple). The structures of the Si147 QD and the bridging molecule 2,5-divinylthiophene-3,4-diamine (C8H8N2S) used in our prototype system are shown with the following atom coloring: Si (tan), H (white), C (grey), N (blue) and S (yellow). (b) Double superexchange mechanism: HOMO (red), LUMO (green), vibrational energy levels (black). Fig. 1 molecules. Such chemical connections between donor and acceptor are thought to result in much faster charge separation for QDs within organic blends such as P3HT/CdSe24 and PbS/ MEH-PPV.25 Since no exciton diffusion is required as in standard bulk heterojunction materials, charge separation will also benet from state superposition resulting from Heisenberg uncertainty with respect to photon absorption.26 Because of the precise chemical bonding in such collections of dots and molecules, it seems appropriate to view them as quantum dot mesomaterials with emergent optoelectronic properties.27 We focus on mesomaterials that do not exhibit translational symmetry which would otherwise introduce the possibility of band-like carrier transport behavior.28 In the proposed system of interpenetrating networks, electron hopping is from dot to dot while the linking molecules transport holes. Such networks can be designed so that the rate of electron hopping is enhanced by the linking molecules even though no intermediate hop is made. The connecting moiety has energy levels that are not resonant with either the donor or acceptor, but it can still improve the electronic coupling of their respective orbitals. The electronic overlap between the dots is increased by establishing conjugated covalent bonds between the dots and the bridge (Fig. 1(b) and ESI†). Such a modication to the orbital overlaps is particularly important in covalent, bidentate bonding.29 The process is known as superexchange because of the congurational similarity to Kramers–Anderson 1024 | Energy Environ. Sci., 2014, 7, 1023–1028 Communication superexchange,30 wherein strong magnetic coupling can exist between two cations that are separated by a nonmagnetic but mediating anion. Within the new paradigm, a further design step is taken though. Quantum dots adjacent to neighboring bridges are designed to improve the electronic overlap of states localized on the bridge molecules. The result is that hole hopping from bridge to bridge is also enhanced. We refer to the combined electron and hole dynamics as double superexchange (DS), and this is illustrated in Fig. 1. This new Type-II heterostructure is fundamentally distinct from recently considered networks of PbSe and CdSe dots. Such dots are initially terminated with long organic groups but can be made to undergo a ligand exchange reaction with small inorganic molecules. This allows them to be more closely packed.31–34 Although initially a matter of conjecture, new experimental analysis has conrmed that the resulting network is composed of dots that are covalently bonded to each other through bidentate ligands.35 This results in dramatically improved charge mobilities attributable to improved electronic overlap as explored in a recent computational investigation of CdSe QDs with bidentate Sn2S6 linkers.36 However, these are Type-I heterostructures and the ligands constitute a barrier to both electron and hole hopping between the dots. Our proposed architecture is also similar to that of small molecule solar cells37,38 but is distinguished by its double superexchange property. In order to demonstrate the DS paradigm, we consider the charge dynamics of a model system based on 1.7 nm diameter SiQDs (Si147H100) bridged by 2,5-divinylthiophene-3,4-diamine (C8H8N2S) molecule (Fig. 1(a)). The photovoltaic efficiencies associated with this simple architecture are expected to be relatively low due to large energy gaps and interfacial energy losses, but the intent is only to establish that the new paradigm is viable. This is carried out via an ab initio analysis within the setting of phonon-assisted, nonadiabatic charge dynamics (see, ESI†). The approach is used to estimate several key carrier rates: (1) charge transfer (CT) from localized excitonic states to a coulombically bound exciton at the interface between dot and molecule; (2) charge recombination (CR) wherein the bound exciton nonradiatively recombines to return the system to the ground state; (3) carrier hopping; and (4) photoluminescence (PL). Ground state properties and all vibrational data were calculated using Density Functional Theory (DFT) while quasiparticle and excitonic corrections were made for better optical property estimates (ESI†). The methodology is consistent with our earlier investigation of charge dynamics associated with a SiQD/P3HT interface.23 Specically, the calculated CT rate (4.0 1012 s 1) and PL rate of P3HT (7.9 108 s 1) reasonably reproduce the experimental values of 7 1012 s 1 and 1.5 109 s 1 respectively.12,39 With the dangling bonds (DBs) accounted for, the calculated CR rate (2.7 1012 s 1) and electron hopping (EH) rate (1.3 107 s 1) are in good agreement with the values of 1 1012 s 1 and 2 107 s 1 observed experimentally.12,23,40 Furthermore, our computed PL rate of 1.8 104 s 1 for the alkyl terminated 1.7 nm SiQD is consistent with the values obtained in two recent measurements (1.7–5.0 104 s 1 for 1–5 nm SiQDs41 and 1.3 104 s 1 for 2.6 nm SiQD42). This journal is © The Royal Society of Chemistry 2014 Communication The computational analysis of our prototype SiQD mesomaterial indicates that the requisite Type-II energy level alignment is formed at the dot/bridge interface with HOMO and LUMO localized on the molecule and dot, respectively (Fig. 2(a)). A majority of absorbed photons would generate singlet excitons localized on the dot (3.2 eV) or on the molecule (3.6 eV) (Fig. 2(b)). Despite a large exciton binding energy (1.7 eV for the dot and 3.1 eV for the molecule), the exciton dissociation from either the dot or the molecule is still energetically favorable with an energy loss of 0.6 and 1.0 eV, respectively. In addition to the generation of an exciton on either the dot or molecule, a computed absorption spectrum (Fig. S4, ESI†) indicates that direct photo-excitation of the charge transfer (CT) state is also possible. The dot/bridge interface also supports rapid charge separation and transport dynamics for the efficient extraction of free carriers. As summarized in Fig. 3, charge separation rates for an exciton initially absorbed on either the dot or the bridge are much higher than the respective PL rates. This implies that the exciton should efficiently dissociate to a coulombically bound electron–hole pair—i.e. a polaron. To be of practical use, of course, interfacial polarons must dissociate into free carriers. The associated Coulomb well—i.e. the energy difference between CT and SC states—can be as large as 0.31 eV (Fig. 2(b)), and an electric eld is required to promote efficient dissociation. However, an analysis based on the Onsager–Braun model43–45 indicates that the voltage drop across the cell during normal operation should provide the electric eld required. The analysis is based on the assumption that polarons either dissociate to free carriers or decay to the ground state and requires that the internal voltage across the cell be specied. Provided that the internal voltage is larger than 0.2 V, a condition easily satised in the normal operation of photovoltaic cells with a reasonable ll factor,44 essentially all of the polarons will dissociate into free carriers (Fig. 4). As indicated in the gure, relatively large uctuations in donor–acceptor spacing would not change the separation Fig. 2 (a) HOMO (blue) and LUMO (red) of an Si147H100–C8H8N2S interface. The isosurface densities are 0.01 Å 3/2. (b) Energy levels of ground state (GS), local exciton state on the dot (LEdot), local exciton state on the C8H8N2S (LEbridge), charge transfer state (CT) for a coulombically bound electron–hole pair, and separated charge (SC) state for free carriers. Values indicating the span of black arrows are the energy difference between many-body states (eV), and red arrows denote the direction of exciton dissociation. This journal is © The Royal Society of Chemistry 2014 Energy & Environmental Science Charge transfer, photoluminescence, charge recombination and carrier hopping rates at the dot/bridge interface. Blue and green arrows draw attention to competing rates. Fig. 3 Fig. 4 Polaron dissociation probability at the Si147H100/C8H8N2S interface for a range of internal cell voltages (Vin). The red vertical line identifies the actual donor–acceptor distance in this model system. The lowest value of internal voltage (0.2 V) is deemed to be least value for which the Onsager–Braun model can be applied (ESI†). efficacy. The Onsager–Braun analysis shows that polaron dissociation is this efficient as a result of both slow charge recombination from interfacial PL (1.4 105 s 1) and high electron and hole mobilities (0.15 and 1.5 cm2 V 1 s 1 respectively). While slow charge recombination is attributable to the large energy drop of 2.6 eV from CT to GS (Fig. 2(b)), the high carrier mobilities are a direct result of DS. Photon absorption on either dots or bridges will rapidly produce interfacial polarons which themselves dissociate into free charge carriers. As indicated in Fig. 3, the subsequent carrier hopping rates are much higher than both radiative and non-radiative interfacial charge recombination, a prerequisite for efficient carrier collection. The DS mechanism can be elucidated by calculating carrier hopping rates without the mediating material between donor and acceptor. As summarized in Table 1, the presence of a single C8H8N2S between two dots increases the electron hopping rate between the dots by three orders of magnitude. This is expected to cause a similar enhancement in the electron mobility since the diffusion is nearly homogeneous. In contrast, the hole hopping rates between C8H8N2S molecules strongly depend on the interface congurations. When the bridges form a parallel arrangement, the coupling Energy Environ. Sci., 2014, 7, 1023–1028 | 1025 Energy & Environmental Science Communication Table 1 Electron hopping rate between neighboring Si147H100 and hole hopping rate between adjacent C8H8N2S molecules with and without bridge material (molecule and dot, respectively). The associated configurations, shown in Fig. 5, highlight hole hopping when linker molecules are not aligned. An analysis of five different donor– acceptor molecule orientations is provide in the ESI† Hopping rate (s 1) Bridge No bridge Electron Hole 4.7 1011 9.6 1011 1.8 108 1.6 107 between stacked p-orbitals is so strong that additional enhancement due to superexchange is negligible (ESI†). However, superexchange is still crucial to the effective hole mobility because it facilitates rapid hole hopping at the corner and ridge positions of the dots (Fig. 5). This superexchange enhancement of the hole hopping rate can be as large as four orders of magnitude (Table 1) even though is derived from only a modest spreading of donor and acceptor HOMOs to the mediating dot (Fig. 5). In fact, it is this large change in electronic coupling, in association with a comparatively small change in orbital overlap, that is the hallmark of superexchange. For hole hopping between bridge molecules that do not exhibit p-bonding, superexchange can enhance the rate by orders of magnitude even when the molecules are closely spaced and parallel—e.g. benzenedithiol. Control experiments involving three additional connector molecules provides a deeper understanding of bridge assisted carrier hopping. As detailed in the ESI,† we compared the transport dynamics associated with C10H10O2S, C8H6S, and C6H4S2 bridges. The electronic coupling induced by C8H6S and C10H10O2S is 1.5 and 1.9 times that of C8H8N2S. These factors correlate with reductions in the LUMO offsets, consistent with the notion that bridge molecules with LUMO energy levels closer to those of the dots result in higher electron hopping rates. In contrast, C6H4S2 has a larger LUMO offset than C8H6S and has an electronic coupling that is reduced by a factor of Effectively degenerate LUMO (pink) localized on neighboring Si147H100 dots with (panel a) and without (panel b) a C8H8N2S molecule. Effectively degenerate HOMO (blue) localized on the C8H8N2S with (panel c) and without (panel d) an Si147H100 dot. The isosurface densities are 0.007 Å 3/2 for LUMO surfaces (a and b) and 0.01 Å 3/2 for HOMO surfaces (c and d). 0.35. Interestingly, this is the case even though the dot separation has been reduced from 21.9 to 21.1 Å. This is reasonable since superexchange is dominated by the state coherence between donor, acceptor and bridge, and closer energy levels would lead to strengthened electronic coupling. The DS rate enhancement is even more dramatic when the dots are connected by multiple C8H8N2S molecules, an architecture that would most likely be realized in reality. Two C8H8N2S bidentate molecules gives an enhancement of electron mobility compared to no bridge that is approximately twice that with one C8H8N2S (8.4 104) (ESI†). The hole superexchange is small in this parallel conguration of bridges, but it is much larger when the bridging molecules are not parallel as occurs on dot edges and corners (ESI†). While the concept of double superexchange is new and necessarily involves interpenetrating electron and hole transport networks, we have identied a number of systems in which single superexchange may already play a role in quantum dot assemblies. For instance, the high carrier mobilities associated with cross-linked QD assemblies may be a signature of superexchange.31–33,46–52 Along these same lines, the enhanced mobility of 5.1 10 3 cm2 V 1 s 1 has been reported for PbS QD lms treated with 3-mercaptopropionic acid (MPA)50 which may be due to superexchange. In support of the feasibility of creating interpenetrating networks of charge carriers, there are a number of recent works in which this has been shown to be possible.53–58 In summary, we propose a new Type-II assembly of quantum dots connected via covalently bonded, short-bridge molecules. The functionalization scheme envisioned amounts to the construction of a quantum dot mesomaterial. While challenging to generate, the architecture amounts to an extension of recent developments in solution processing techniques.59–62 A proper choice of dot and molecular connector results in rapid exciton separations relative to competing recombination rates. Our rst-principles calculations of a model system indicate that both polaron dissociation and subsequent carrier hopping are signicantly enhanced by a double superexchange mechanism due to enhanced electronic coupling of both carrier types. In addition, no exciton diffusion is required and excitonic superpositions required by Heisenberg uncertainty offer an initially well-distributed exciton distribution. Although only SiQD mesomaterials have been considered in this work, it should be possible to design double superexchange dynamics into other material systems as well because the underlying superexchange mechanism is ubiquitous in both articial31–33,46–52,63–66 and natural67,68 systems. Related studies on PbSe,31,46–49,52 PbS,31,49,50,62 CdSe,32,33 CdTe,31 Au,32,33 and Pd32 QDs, CdS32 and Bi2S3 (ref. 32) nanorods, CdSe nanowires,32 and organic molecules bridged by small molecules64–68 may provide valuable hints to synthesize realistic materials with our proposed architecture. Fig. 5 1026 | Energy Environ. 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