Correlation between magnetic and crystal structural sublattices in palladium-doped FeRh alloys: analysis of the metamagnetic phase transition driving forces

2021 ◽  
pp. 163092
Author(s):  
Aleksei S. Komlev ◽  
Dmitriy Y. Karpenkov ◽  
Radel R. Gimaev ◽  
Alisa Chirkova ◽  
Ayaka Akiyama ◽  
...  
2018 ◽  
Vol 59 (8) ◽  
pp. 1897-1902 ◽  
Author(s):  
S. P. Khranenko ◽  
A. S. Sukhikh ◽  
D. P. Pishchur ◽  
P. S. Buneeva ◽  
V. Yu. Komarov ◽  
...  

Author(s):  
Ashok K. Ahirwar ◽  
Mahendra Aynyas ◽  
Sankar P. Sanyal

The crystal structural, mechanical and thermal properties of UXLa1-XS compound with different concentrations (x= 0.00, 0.08 and 0.40) are investigated using modified inter-ionic potential theory (MIPT), which parametrically includes the effect of coulomb screening by the delocalized f-electrons. Our calculated values of phase transition pressure, bulk modulus and volume change are agree well with the theoretical and experimental data. We have also calculated the second order elastic constants and Debye temperature of these three concentrations.


1995 ◽  
Vol 48 (5) ◽  
pp. 213-245 ◽  
Author(s):  
Ge´rard A. Maugin

The unifying notion of material force which gathers under one vision all types of driving “forces” on defects and smooth or abrupt inhomogeneities in fracture, defect mechanics, elastodynamics (localized solutions) and allied theories such as in electroelasticity, magnetoelasticity, and the propagation of phase transition fronts, is reviewed together with its many faceted applications. The presentation clearly distinguishes between the role played by local physical balance laws in the solution of boundary-value problems and that played by global material balance laws in obtaining the expression of relevant material forces and devising criteria of progress for defects, in a general way. The advances made along this line, which may be referred to as Eshelbian mechanics, are assessed and perpectives are drawn.


2019 ◽  
Author(s):  
B. Tüű-Szabó ◽  
G. Hoffka ◽  
N. Duro ◽  
L. Koczy ◽  
M. Fuxreiter

AbstractProtein phase transition can generate non-membrane bound cellular compartments, which can convert from liquid-like to solid-like states. While the molecular driving forces of phase separation have been largely understood, much less is known about the mechanisms of material-state conversion. We apply a recently developed algorithm to describe the weak interaction network of multivalent motifs, and simulate the effect of pathological mutations. We demonstrate that linker dynamics is critical to the material-state of biomolecular condensates. We show that linker flexibility/mobility is a major regulator of the weak, heterogeneous meshwork of multivalent motifs, which promotes phase transition and maintains a liquid-like state. Decreasing linker dynamics increases the propensity of amyloid-like fragments via hampering the motif-exchange and reorganization of the weak interaction network. In contrast, increasing linker mobility may compensate rigidifying mutations, suggesting that the meshwork of weak, variable interactions may provide a rescue mechanism from aggregation. Motif affinity, on the other hand, has a moderate impact on fibrillization. Here we demonstrate that the fuzzy framework provides an efficient approach to handle the intricate organization of membraneless organelles, and could also be applicable to screen for pathological effects of mutations.


2012 ◽  
Vol 45 (6) ◽  
pp. 1145-1155 ◽  
Author(s):  
Nathan R. Barton ◽  
Joel V. Bernier

A novel approach to quantifying intragranular distributions is developed and applied to the α → ∊ phase transition in iron. The approach captures both the distribution of lattice orientation within a grain and the orientation dependence of the lattice strain. Use of a finite element discretization over a ball in Rodrigues space allows for the efficient use of degrees of freedom in the numerical approach and provides a convenient framework for gradient-based regularization of the inverse problem. Application to the α → ∊ phase transition in iron demonstrates the utility of the method in that intragranular orientation and lattice strain distributions in the α phase are related to the observed ∊ orientations. Measurement of the lattice strain distribution enables quantitative analysis of the driving forces for ∊ variant selection. The measurement and analysis together indicate quantitatively that the Burgers mechanism is operative under the experimental conditions examined here.


CrystEngComm ◽  
2016 ◽  
Vol 18 (27) ◽  
pp. 5070-5073 ◽  
Author(s):  
Dehong Yu ◽  
Gordon J. Kearley ◽  
Guangfeng Liu ◽  
Richard A. Mole ◽  
Garry J. McIntyre ◽  
...  

2000 ◽  
Vol 56 (4) ◽  
pp. 570-576 ◽  
Author(s):  
G. Baldinozzi ◽  
G. Calvarin ◽  
Ph. Sciau ◽  
D. Grebille ◽  
E. Suard

The incommensurate structure of lead cobalt tungstate has been refined by the Rietveld method on neutron data collected at 250 K. The space group is planar monoclinic I2/m(\alpha0\gamma)0s [a = 7.9602 (4), b = 5.6779 (3), c = 5.6967 (3) Å, \beta = 90.047 (5)°, \bf q_{\rm inc} = 0.9000 (9)\bf a^* + 0.1735 (6)\bf c^*]. The use of powder diffraction techniques to investigate ferroelastic modulated phases is discussed and compared with a previous polydomain single-crystal structural analysis. The modulated displacements of light atoms have been determined, allowing an accurate description of the modulation of both the cations and the O-atom framework. The refinement suggests a displacive model for the phase transition, involving significant atomic shifts for Pb atoms and a quite complex mixing of tilt and deformation of the oxygen octahedra. The average character of this modulated structure is antiferroelectric.


1992 ◽  
Vol 280 ◽  
Author(s):  
P. H. Kleban

ABSTRACTWe present general results demonstrating the existence of thermodynamic driving forces that effect the shape of small equilibrium regions (“droplets”), such as islands in epitaxial growth. These effects are due to critical fluctuations. They occur when the droplet, if it were infinite, would be at or near a second-order phase transition. Depending on the droplet geometry, they can lead to elongation, sharpening of “points”, or healing of “dents”. It is important to consider such effects, since in many surface preparation and modification techniques the shape of small islands can have a significant influence on the ultimate surface morphology.


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