2012
DOI: 10.1021/la205153b
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Hyper-Aging Dynamics of Nanoclay Suspension

Abstract: Aqueous suspension of nanoclay Laponite undergoes structural evolution as a function of time, which enhances its elasticity and relaxation time. In this work, we employ an effective time approach to investigate long-term relaxation dynamics by carrying out creep experiments. Typically, we observe that the monotonic evolution of elastic modulus shifts to lower aging times, while maxima in viscous moduli get progressively broader for experiments carried out on a later date after preparation (idle time) of the na… Show more

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Cited by 43 publications
(64 citation statements)
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“…These values greatly exceed the values found here, all less than unity. Shift rates above unity have also been reported by others in shear-melting experiments on a laponite colloidal system using DWS and rheology [37,40]. The reason for the large difference in shift rates, by macrorheology and microrheology, in the current study is currently unclear and warrants further investigation.…”
supporting
confidence: 72%
See 1 more Smart Citation
“…These values greatly exceed the values found here, all less than unity. Shift rates above unity have also been reported by others in shear-melting experiments on a laponite colloidal system using DWS and rheology [37,40]. The reason for the large difference in shift rates, by macrorheology and microrheology, in the current study is currently unclear and warrants further investigation.…”
supporting
confidence: 72%
“…The shift rate μ = d log 10 a tw /d log 10 t w can be obtained from the slopes in Fig. 3(c) when in the power-law regime [4,37,38]. We remark that the shift factors are scaled relaxation times, usually scaled to a reference state in the physical aging of molecular glasses, the curve of shift factor versus aging time is not linear in the entire domain and should be a sigmoidal shape, and the double logarithm shift rates were always obtained from the powerlaw regime.…”
mentioning
confidence: 99%
“…where A is a constant, m t is the characteristic relaxation time associated with the aging process and m is the power law coefficient. Interestingly the power law dependence given by equation (9) has been observed for a variety of non-ergodic systems such as polymeric glasses, 8,9 colloidal glasses, 56,69 soft glassy materials, 55,57,67,70 spin glasses, 71 etc. Incorporation of the equation (9) into (6) and assigning 0 m t t = leads to:…”
Section: Resultsmentioning
confidence: 93%
“…In order to address these limitations Shahin and Joshi (Shahin and Joshi 2011) proposed an effective time domain approach based on the theoretical developments by Hopkins (Hopkins 1958), Struik (Struik 1978) and Fielding and coworkers (Fielding et al 2000) and successfully applied the same to various soft glassy materials. This approach allows time -aging time superposition to consider any duration of process data (Shahin and Joshi 2012). Gupta and coworkers (Gupta et al 2012) included the effect of temperature, and for the first time proposed a systematic treatment of time -temperature superposition for aging time dependent soft materials.…”
Section: Introductionmentioning
confidence: 99%