Titlebook: Mathematical Analysis of Continuum Mechanics and Industrial Applications; Proceedings of the I Hiromichi Itou,Masato Kimura,Akira Takada Co

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書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications影響因子(影響力)




書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications影響因子(影響力)學(xué)科排名




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書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications被引頻次




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書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications年度引用學(xué)科排名




書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications讀者反饋




書目名稱Mathematical Analysis of Continuum Mechanics and Industrial Applications讀者反饋學(xué)科排名

礦石

Bridging the Scales Between Discrete and Continuum Dislocation Modelsescribes the evolution of the particle density. Our proof methods rely on variational techniques such as .-convergence of the particle configuration energies and stability of gradient flows. The interacting particle systems under consideration model the motion of dislocations in metals. Since the co

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On Singularities in 2D Linearized Elasticityavier’s equation around a crack tip and a tip of thin rigid inclusion, explicitly. In particular, three boundary value problems are treated; the first case is that a homogeneous and anisotropic body has a linear crack; the second case is that two different isotropic homogeneous bodies have an interf

誘使

Two-Parameter Topological Expansion of Helmholtz Problems with Inhomogeneitybations and variational methods. When diminishing the inhomogeneity, the two-parameter asymptotic result is proved rigorously with respect to the size of inhomogeneity and its refractive index. In particular, for a fixed refractive index this implies the topological derivative. For identifying an un

objection

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jeopardize

Synthesis of Seismic Wave Envelopes Based on the Markov Approximationan ensemble of random velocity-fluctuated media and the statistical characteristics of wave propagation. The Markov approximation is a stochastic method and a multiple forward-scattering approximation. In the Markov approximation, we neglect wide-angle and conversion scatterings and directly calcula

ANTH

Propagation Velocity of Pulse-Like Rupture Along Earthquake Faultsncentrated in a narrow region behind the front. Past studies have considered this phenomenon using a steady-state pulse-like rupture model and a slip-weakening friction law; however, the results included a trade-off between rupture velocity and the scale of the pulse, which prevents the rupture velo

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