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Chiral geometry in multiple chiral doublet bands
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作者 张灏 陈启博 《Chinese Physics C》 SCIE CAS CSCD 2016年第2期25-32,共8页
The chiral geometry of multiple chiral doublet bands with identical configuration is discussed for different triaxial deformation parameters γ in the particle rotor model with πh11/2×γh11/2^-1.The energy spect... The chiral geometry of multiple chiral doublet bands with identical configuration is discussed for different triaxial deformation parameters γ in the particle rotor model with πh11/2×γh11/2^-1.The energy spectra,electromagnetic transition probabilities B(M1) and B(E2),angular momenta,and K-distributions are studied.It is demonstrated that the chirality still remains not only in the yrast and yrare bands,but also in the two higher excited bands whenγ deviates from 30°.The chiral geometry relies significantly on γ,and the chiral geometry of the two higher excited partner bands is not as good as that of the yrast and yrare doublet bands. 展开更多
关键词 multiple chiral doublet bands particle rotor model triaxial deformation parameter chiral geometry
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Theoretical and Numerical Modeling of Nonlinear Electromechanics with applications to Biological Active Media
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作者 Alessio Gizzi Christian Cherubini +1 位作者 Simonetta Filippi Anna Pandolfi 《Communications in Computational Physics》 SCIE 2015年第1期93-126,共34页
We present a general theoretical framework for the formulation of the nonlinear electromechanics of polymeric and biological active media.The approach developed here is based on the additive decomposition of the Helmh... We present a general theoretical framework for the formulation of the nonlinear electromechanics of polymeric and biological active media.The approach developed here is based on the additive decomposition of the Helmholtz free energy in elastic and inelastic parts and on the multiplicative decomposition of the deformation gradient in passive and active parts.We describe a thermodynamically sound scenario that accounts for geometric and material nonlinearities.In view of numerical applications,we specialize the general approach to a particular material model accounting for the behavior of fiber reinforced tissues.Specifically,we use the model to solve via finite elements a uniaxial electromechanical problem dynamically activated by an electrophysiological stimulus.Implications for nonlinear solid mechanics and computational electrophysiology are finally discussed. 展开更多
关键词 Active electromechanical media Helmholtz free energy multiplicative decomposition of the deformation gradient active deformation active stress
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