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Localization Critical Exponents
1991The problem of Anderson localization has generated intense interest for over three decades. It can serve as a simple model for understanding the dynamics of vibrational or electronic excitons in molecular and inorganic crystals, as well as the transport of electrons in doped semiconductors.
J. L. Skinner, T.-M. Chang, J. D. Bauer
openaire +1 more source
?Hyperfine? critical exponents and ?bulk? critical exponents: The system HfNi
Hyperfine Interactions, 1976J. L. Oddou, P. Peretto, J. Berthier
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Quasilinear Choquard equation with critical exponent
Journal of Mathematical Analysis and Applications, 2022Hongxia Shi, Yu Su
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The dynamic critical exponent z for 2d and 3d Ising models from five-loop ε expansion
Physics Letters, Section A: General, Atomic and Solid State Physics, 2022Mikhail Kompaniets +2 more
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The third solution for a Kirchhoff-type problem with a critical exponent
Journal of Mathematical Analysis and Applications, 2023Yue Wang
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Critical exponent for Cucker–Smale model under group-hierarchical multi-leadership
Applied Mathematics Letters, 2023Yuchen Zhu
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Multiple solutions for the p&q-Laplacian problem with critical exponent
Acta Mathematica Scientia, 2009Li Gongbao
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Sign-changing Solutions and Phase Separation for an Elliptic System with Critical Exponent
Communications in Partial Differential Equations, 2014Chang-Shou Lin, Zou Wenming
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Critical exponent for evolution equations in modulation spaces
Journal of Mathematical Analysis and Applications, 2016Jiecheng Chen, Dashan Fan
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Critical Dimension of a Hessian Equation Involving Critical Exponent and a Related Asymptotic Result
Journal of Differential Equations, 1996Kai-Seng Chou
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