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1.
J Magn Reson ; 211(2): 217-20, 2011 Aug.
Artigo em Inglês | MEDLINE | ID: mdl-21715201

RESUMO

A numerical procedure is presented for mapping the vicinity of the null-space of the spin relaxation superoperator. The states populating this space, i.e. those with near-zero eigenvalues, of which the two-spin singlet is a well-studied example, are long-lived compared to the conventional T(1) and T(2) spin-relaxation times. The analysis of larger spin systems described herein reveals the presence of a significant number of other slowly relaxing states. A study of coupling topologies for n-spin systems (4≤n≤8) suggests the symmetry requirements for maximising the number of long-lived states.


Assuntos
Espectroscopia de Ressonância Magnética/métodos , Algoritmos , Espectroscopia de Ressonância Magnética/estatística & dados numéricos
2.
J Magn Reson ; 208(2): 179-94, 2011 Feb.
Artigo em Inglês | MEDLINE | ID: mdl-21169043

RESUMO

We introduce a software library incorporating our recent research into efficient simulation algorithms for large spin systems. Liouville space simulations (including symmetry, relaxation and chemical kinetics) of most liquid-state NMR experiments on 40+ spin systems can now be performed without effort on a desktop workstation. Much progress has also been made with improving the efficiency of ESR, solid state NMR and Spin Chemistry simulations. Spinach is available for download at http://spindynamics.org.


Assuntos
Espectroscopia de Ressonância de Spin Eletrônica/estatística & dados numéricos , Software , Algoritmos , Simulação por Computador , Cinética , Termodinâmica , Fatores de Tempo
3.
J Chem Phys ; 132(17): 174101, 2010 May 07.
Artigo em Inglês | MEDLINE | ID: mdl-20459150

RESUMO

We propose three basis screening methods for state space restriction in Liouville space simulations of large densely coupled spin systems encountered in electron paramagnetic resonance (EPR) spectroscopy and spin chemistry. The methods are based on conservation law analysis, symmetry factorization, and the analysis of state space connectivity graphs. A reduction in matrix dimensions by several orders of magnitude is demonstrated for common EPR and spin chemistry systems.

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