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- W2078394559 abstract "The probability density of large tensions in a random spring network is shown to behave asymptotically as ensuremath{rho}(T)ensuremath{sim}exp(-${mathit{AT}}^{1/mathrm{ensuremath{alpha}}}$). This result follows from the assumption that large tensions are found at the center of funnel-shaped defects. The probability of finding a defect of a given size then controls the distribution of large tensions. The exponent ensuremath{alpha} (0ensuremath{le}1) is determined analytically by solving the biharmonic equation for a critical defect. Numerical simulations of random elastic networks are consistent with the analytic results and show explicitly that the largest tensions are found in funnel-shaped defects." @default.
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- W2078394559 date "1994-01-01" @default.
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- W2078394559 title "Large tensions in random elastic networks" @default.
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- W2078394559 doi "https://doi.org/10.1103/physrevb.49.120" @default.
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