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Book ChapterDOI

Nature and dynamics of the spin-state interconversion in metal complexes

E. König
- 01 Jan 1991 - 
- Vol. 23, Iss: 10, pp 51-152
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TLDR
In this article, the Bragg and Williams approximation of the Ising model is used to describe spin-state transitions in metal complexes which are driven by a change of temperature T or pressure p are always associated with a considerable reorganization of molecular geometry, the change involves metal-ligand bond lengths R, bond angles and a variation of ligand orientation.
Abstract
Spin-state transitions in metal complexes which are driven by a change of temperature T or pressure p are always associated with a considerable reorganization of molecular geometry. The change involves metal-ligand bond lengths R, bond angles, and a variation of ligand orientation. In particular, the elongation 4R by up to ∼ 10% occurring in the course of the LS → HS conversion produces an expansion of molecular volume ΔV ≌ 25 A3 per metal atom. The average crystal structure for given values of T and p is reproduced by the fractional occupancy of the individual structures of the high-spin (HS) and low-spin (LS) isomer. The transitions are reasonably well described by a number of theoretical models which are equivalent to the Bragg and Williams approximation of the Ising model. The dynamics of the spin-state transitions in solution, based on measurements by ultrasonic and photo-perturbation techniques, is in general rapid with rate constants between 4 × 105 and 3 × 108 s−1. Similar results are obtained for the spin conversion in solid complexes where the line shape analysis of Mossbauer spectra based on the theory of Blume and Tjon is applied. The dynamics may be rationalized employing one-dimensional cross sections through Gibbs free-energy surfaces G = G(R), an alternative being the comparison of the results with quantum-mechanical calculations for a radiationless non-adiabatic multiphonon process.

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Citations
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Journal ArticleDOI

Chiral and Racemic Spin Crossover Polymorphs in a Family of Mononuclear Iron(II) Compounds.

TL;DR: A novel family of mononuclear octahedral FeII complexes with formula cis-[Fe(bqen)(NCX)2], where bqen is the chelating tetradentate ligand N,N'-bis(8-quinolyl)ethane-1,2-diamine and X = S, Se is presented.
Journal ArticleDOI

Synthesis and magnetic properties of new dinuclear iron(II) complexes of a phenylene‐bridge shiff base analogue dinucleating ligand

TL;DR: In this paper, the synthesis and magnetic behavior of four new dinuclear iron(II) complexes Fe22a-d × 4Py with the iron in an octahedral coordination sphere is presented.
Journal ArticleDOI

Surface Effects Leading to Unusual Size Dependence of the Thermal Hysteresis Behavior in Spin-Crossover Nanoparticles

TL;DR: In this article, the size effect on spin-crossover transition nanoparticles in a 2D Ising-like model subject to a specific ligand-field at the surface was analyzed.
Journal ArticleDOI

Anharmonic Model for Phonon-Induced First-Order Transition in 1-D Spin-Crossover Solids

TL;DR: In this paper, a hamiltonian was proposed to mimic low-spin to high-spin transition in spin-crossover solids, which displays a vibrational-entropy-driven first-order phase transition.
Journal ArticleDOI

[Fe(TPT)2/3{MI(CN)2}2]⋅nSolv (MI=Ag, Au): New Bimetallic Porous Coordination Polymers with Spin‐Crossover Properties

TL;DR: Crystallographic analysis confirmed the reversible structural changes that were associated with the occurrence of spin-crossover behaviour at the Fe(II) ions, the most significant structural variation being the change in unit-cell volume (about 59 Å(3) per Fe( II) ion).
References
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Journal ArticleDOI

The Theory of the Transition‐Metal Ions

J. S. Griffith, +1 more
- 01 Oct 1962 - 
Book

The Theory of Transition-Metal Ions

TL;DR: In this paper, the strong-filed coupling scheme was proposed to overcome the weak-field coupling scheme in paramagnetic resonance, which was shown to be effective in the case of free atoms and ions.
Book ChapterDOI

The Continuum Theory of Lattice Defects

TL;DR: In this paper, the authors present a discussion on the continuum theory of lattice defects, which is the usual theory of elasticity modified to include internal stress, and discuss some of the background principles and illustrates them by specific examples.
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