https://wires.onlinelibrary.wiley.com/doi/full/10.1002/wcms.1102?saml_referrer
Molecular and bulk level charge-transfer processes are well understood.
- However, characterization of processes on the nanoscale (1 to 100 nm) is in its early stages
Ratner's Donor−Bridge−Acceptor classification provides a framework for nanoscale charge-transfer processes.
- A bridge may function as a spacer or a wire and may comprise a molecule or a nanoparticle
- Within this framework the charge transfer is viewed as proceeding from a donor to an acceptor via a bridge or a wire
- The donor and / or acceptor may be a molecule or an electrode
There are two major types of charge transfers
- Excess Electron Transfer ( EET )
- Hole Transfer ( HT )
Three major mechanisms for charge transfer are presently in focus
1. Electron hopping
- Multistep charge transport involves charge injection from d* (or d+) to {Bj}, charge hopping within {Bj}, and charge trapping by a
2. ET in the superexchange mode
3. “direct” tunneling
increasingly systems of interest involve the tip of a scanning tunneling microscope (STM) as one electrode.
In a number of these studies the charge-transfer process is accompanied by a charging process and double-layer effects
It was shown that electron transport in a “molecular wire’, characterised by a conjugated π system and having a relatively rigid-rod structure, could be switched from coherent superexchange tunnelling at low temperatures to incoherent temperature dependent hopping at higher temperatures
control of molecular conformation at the metal-molecule interface offers possibilities to realise molecular rectifiers through, for instance, electrical field or current driven switching between conformers
On the theoretical side, the transport properties of small molecules cannot be modeled by solving Boltzmann’s equation as is done in conventional electronics. Transport properties must be calculated directly from electron wave func- tions using a full quantum-mechanical treatment. So far, only semiempirical approaches have been employed to investigate transport in molecular systems, providing useful insights into the fundamental mechanism
the molecule behaves as a resonant-tunneling transistor and b no charging effect occurs in the molecule because the elec- trons do not spend enough time in the device to prevent additional charge from entering the molecule.
We have found that the effects of charge redistribution as a function of molecular configuration and/or external field are important, since the mismatch between the work functions of Au and molecular bridge results in a considerable charge flow between the molecule and gold electrodes. Without external bias, the lowest unoccupied molecular orbital LUMO lies closer to the Fermi level of Au compared to the highest oc- cupied molecular orbital HOMO. The current through the molecule strongly depends on both the tilting angle and the self-consistent charge redistribution across the molecule
If the system has two contacts, its electronic conductivity can be measured in situ as a function of the charge carrier density that is varied by the electrochemical potential. This is called electrochemical gating.
Current is determined as a function of tip position and potential bias. While nuclear factors introduce an activation barrier to charge-transport kinetics, the conductance can be expected to be dominated by electronic overlaps
A particular dynamical issue of central importance in charge transport is the role of tunneling of carriers between contacts and extended molecular spacers.
ET is viewed as a molecular conduction process and one measures the voltage dependence of an electrical current between electrodes connected by DNA or its analogues.
The superexchange mechanism is characterized by the rapid exponential decay of the ET rate
Which mechanism, direct electron tunneling or multistep hopping, will dominate can be qualitatively explored in terms of three quantities the driving force ΔG°, the energy gap between donor and bridge Δbarrier shown on Figure 2, and the donor–acceptor distance Rda.
Note that for charge hopping, d+ba → dba+, ΔG is (almost) independent of the donor–acceptor distance; by contrast, for charge separation dba → d+ba− or charge recombination d+ba− → dba, the Coulomb interaction of d+ and a−, proportional to 1/Rda, contributes to ΔG
ΔE12 of hole transformed is estimated as a difference of the HOMO (highest occupied molecular orbital) and HOMO−1 energies
The driving force for EET is expressed through the difference of electron affinities (EAs) of donor and acceptor. The orbital energies of LUMO (lowest unoccupied molecular orbital) and LUMO+1 of neutral stacks may be used to estimate the driving force of EET
The driving force of HT and EET through is affected by counterions and solvent.
By definition, electronic coupling Vda of donor and acceptor is equal to half of the splitting ΔE12 = E2 − E1 of adiabatic energies calculated at the crossing point
In general, EET couplings are found to be considerably smaller than the corresponding values for HT
The more extended the wave function, the better the conductance of the material.
single-molecule bridge-mediated electronic nanojunctions
A key feature for these junctions is rectification in the current–voltage relation
The prevailing mechanism depends on the electronic structure of the molecule and electrodes and on the environment
Initially, the electronic states of the bridge groups were regarded as independent of the reactive modes
The nuclear modes thus affect
Our study thus offers a way toward building controllable single-molecule rectifying devices without involving asymmetric molecular structures.
building and tuning in situ (in operando) rectification in two symmetric molecular structures in electrochemical environment
rectification originates first from the asymmetric energy barrier height at positive and negative bias created by independent tuning of the tip and substrate electrochemical potentials