Slow Dynamics of Magnetic Nanoparticle Systems: Memory effects P. E. Jönsson, M. Sasaki and H. Takayama ISSP, Tokyo University Co-workers: H. Mamiya and.

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Presentation transcript:

Slow Dynamics of Magnetic Nanoparticle Systems: Memory effects P. E. Jönsson, M. Sasaki and H. Takayama ISSP, Tokyo University Co-workers: H. Mamiya and P. Nordblad

Outline ● Introduction Motivation ● Memory Effect in Noninteracting Nanoparticle System (Superparamagnetism and Blocking) ● Memeory Effect in Interacting Nanoparticle System (Spin-Glass Dynamics) ● Other Spin-Glass Behavior in Interacting Nanoparticle System ● Summary

Motivation Recent experiments by Sun et al. [Phys. Rev. Lett. 91, (2003)] show peculiar memory effects in a nanoparticle sample. Sun et al. claim that these memory effects give evidence for spin - glass dynamics in the sample. Is it really true?

Outline ● Introduction Motivation ● Memory Effect in Noninteracting Nanoparticle System (Superparamagnetism and Blocking) ● Memeory Effect in Interacting Nanoparticle System (Spin-Glass Dynamics) ● Other Spin-Glass Behavior in Interacting Nanoparticle System ● Summary

Memory effect in noninteracting nanoparticle systems (superparamagnetism and blocking) -- Master equation approach -- I. Klik et al: J. Appl. Phys. 75 (1994) 5487

The Master-equation approach One magnetic nanoparticle with uniaxial anisotropy in field applied along the anisotropy direction Two states description: Occupation probability of state 1 Master equation for

transition probability solution magnetization We can calculate M(t) for any experimental protocol specified by {H(t), T(t)} from a given inititial condition such as p1(t=0) = C = 1/2, or M(0)=0

Average over Volumes of Nanoparticle

Results: Memory Effect Experiment (Sun et al) Calculation

M(V,t)P(V)

Memory effects Experimental Protocol: Cooling: stops at constant temperature (+ field changes) Reheating: memory effects Spin glasses, Strongly interacting nanoparticle systems Noninteracting nanoparticle systems Wide distribution of relaxation times, or blocking temperatures ?

Experiments on a strongly interacting Fe-N nanoparticle system Comparison with noninteracting nanoparticle system

ZFC and FC Magnetizations Fe-N system calculation (noninteracting) Smaller particles are blocked at lower temperatures in the field direction Smaller SG domains are blocked at lower temperatures, but not necessarily in the field direction due to frustration

Sun et al’s Protocol: Memory Effect Fe-N system (noninteracting)

Cooling and stop in zero field. The magnetic field is applied at the lowest temperature and reheating. ZFC Protocol: Memory Effect Fe-N system (noninteracting) No Memory Effect !! since M(t)=0, or p1(t)= p2(t)=1/2, in zero field irrespectively of T(t)

Growth and Blocking of SG Domains : mean size of SG domains By simulation it is explicitly measured : h=0 T=0.8J T=0.4J Komori, Yoshino, HT (’02) After rapid quench to (T,h), or at an intermittent stop at (T,h), spin-glass system ages to the corresponding equilibrium state: 3D Ising EA model ( ) When cooling is resumed, longer SG correlations developed are ‘effectively blocked’ at lower temperatures: Memory Effect in Spin Galss !!

Memory effects Experimental Protocol: Cooling: stops at constant temperature (+ field changes) Reheating: memory effects Spin glasses, Strongly interacting nanoparticle systems Noninteracting nanoparticle systems Wide distribution of relaxation times, or blocking temperatures Growth of SG order by aging: Time dependent distribution of relaxation times (energy barriers)

Experiments on a strongly interacting Fe-N nanoparticle system Some other spin-glass properties

Interest of Interacting Nanopartcle System in Spin-Glass Study Time scale of observation relative to microscopic time

Ac Susceptibility in an Isothermal Aging : max. size of SG droplets that can respond to ac field of frequency (independent of ) : mean size of SG domains at time in aging of Cooling-rate dependence of aging in nanoparticle SG system

Temperature-shift protocol Using growth low, we obtain: + transient effect (generalized Kovacs effect) Cumulative Aging Scenario

Twin Protocol negative shift: positive shift: even with

Twin Protocol. II, or Cumulative Memory Scenario in fact holds when is relatively small.

Deviation from Cumulative Memory Scenario -- Rejuvenation and Chaos Effect -- Twin protocol on 3D Ising EA model (simulation): Deviation from for Precursor of Chaos Effect

Summary ● Memory Effect in Noninteracting Nanoparticle Systems can be explained by distribution of energy barriers (Superparamagnetism and Blocking). ● Memory Effect in Interacting Nanoparticle System (Spin Glass) are interpreted by the growth of SG domains in aging and their blocking by cooling to lower temperatures ● Typical Spin-Glass behavior of Interacting Nanoparticle System is explained by Cumulative Memory Scenario.