Skip to content
PaperFren

Intramolecular vibrations relax a molecular magnet

Open paper intelligence

CASSCF plus lattice dynamics on [(tpaPh)Fe]− show acoustic phonons are silent; intramolecular modes modulate D far more than rotations.

Source

Intra-molecular origin of the spin-phonon coupling in slow-relaxing molecular magnets

Lunghi A, Totti F, Sanvito S, et al. · Chemical science · 2017

doi.org/10.1039/c7sc02832fRead the full paper ↗119 citationscc by

What they did

Authors computed CASSCF anisotropy and phonon-modulated D tensors for the mononuclear SMM [(tpaPh)Fe]− and decomposed spin-phonon coupling into internal vibrations versus rigid rotations.

What they found

The complex is an S = 2 ion with D = −27.5 cm−1. Acoustic phonons do not drive relaxation in dilute crystals; intramolecular Fe–N motions modulate anisotropy orders of magnitude more than rotations, though the lowest-frequency modes mix internal and external character.

The limits

What it doesn't show

Full Brillouin-zone integration for a quantitative lifetime is deferred, and the design rules are demonstrated on one Fe(II) SMM, not a library of lanthanide magnets.

Key terms

SMM
Single-molecule magnet: an open-shell complex with magnetic bistability and slow magnetization relaxation.
Spin-phonon coupling
Modulation of the spin Hamiltonian by vibrational displacements that enable spin relaxation.
D tensor
Zero-field splitting (anisotropy) tensor; here D = −27.5 cm−1 along the easy axis.
Acoustic phonon
Long-wavelength lattice mode; found inactive for dilute SMM relaxation here.
CASSCF
Complete-active-space SCF used for the Fe electronic structure and D.

Flashcards

1 / 11

Research intelligence for this paper

See its role on concept claims, tensions it is part of, placement history, and related discoveries.

Open paper intelligence

Quiz yourself

1 / 6

Acoustic phonons in this dilute SMM crystal are:

Common questions

Do acoustic phonons relax this SMM?

No, in dilute crystals they are not active.

What motions matter most?

Intramolecular vibrations, especially Fe–N stretching/bending.

What is D?

−27.5 cm−1 for this S = 2 Fe(II) complex.

Why design lattice dynamics too?

Spin lifetime depends on phonons as well as magnetic anisotropy.

More on Computational chemistry