2003
DOI: 10.1021/nl0348544
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Local Heating in Nanoscale Conductors

Abstract: We report first-principles calculations of local heating in nanoscale junctions formed by a single molecule and a gold point contact. Due to the lower current density and larger heat dissipation, the single molecule heats up less than the gold point contact. We also find that, at zero temperature, a threshold bias Vonset of about 6 mV and 11 mV for the molecule and the point contact, respectively, is required to excite the smallest vibrational mode and generate heat. The latter estimate is in very good agreeme… Show more

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Cited by 215 publications
(291 citation statements)
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References 26 publications
(64 reference statements)
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“…We assume that the phonon distribution is at equilibrium at all (small) biases, thus neglecting local heating. [5] We have previously shown that for small biases this effect is small, provided good thermal contacts exist between the nanostructures and the bulk electrodes. [5] The many-body Hamiltonian of the system is (atomic units are used throughout this paper) [5] …”
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confidence: 97%
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“…We assume that the phonon distribution is at equilibrium at all (small) biases, thus neglecting local heating. [5] We have previously shown that for small biases this effect is small, provided good thermal contacts exist between the nanostructures and the bulk electrodes. [5] The many-body Hamiltonian of the system is (atomic units are used throughout this paper) [5] …”
mentioning
confidence: 97%
“…We assume that the phonon distribution is at equilibrium at all (small) biases, thus neglecting local heating. [5] We have previously shown that for small biases this effect is small, provided good thermal contacts exist between the nanostructures and the bulk electrodes.[5] The many-body Hamiltonian of the system is (atomic units are used throughout this paper) [5]where H el is the electronic part of the Hamiltonian;iµ is the ionic contribution where q iµ is the normal coordinate and ω iµ is the normal frequency corresponding to the i-th ion and µ-th component; finally, H el−vib describes the electron-ion interaction and has the following form:where α = L, R; a α E and b jν are the electron and phonon annihilation operators, respectively, satisfying the usual commutation relations. A iµ,jν are the matrix elements of…”
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confidence: 99%
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“…Recently, the polaron formation on the molecule was also suggested as a possible mechanism for generating the negative differential resistance (NDR effect) and hysteresis behaviour of the V I − dependence [40]. Moreover, the problem of localized electron-phonon interactions is closely connected to the problem of local heating in current carrying molecular junctions [41,42].…”
Section: Discussionmentioning
confidence: 99%