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偏微分方程的分析最新進(jìn)展

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偏微分方程的分析最新進(jìn)展

wodezhanglily創(chuàng)建于2012-08-24 最后編輯: 2012-08-24 22:38 3,505閱讀
Inverse boundary value problem for linear Schr?dinger equation in two dimensions
Large liquidity expansion of super-hedging costs
Dissipative perturbations for the K(n,n) Rosena...
共 6 個文檔
Blow up of mild solutions of a system of partial differential equations with distinct fractional diffusions 11p
pdf Blow up of mild solutions of a system of partial different..
偏微分方程的分析 最新進(jìn)展
Large liquidity expansion of super-hedging costs 21p
pdf Large liquidity expansion of super-hedging costs
偏微分方程的分析 最新進(jìn)展
Dissipative perturbations for the K(n,n) Rosenau-Hyman equation 14p
pdf Dissipative perturbations for the K(n,n) Rosenau-..
偏微分方程的分析 最新進(jìn)展
A Beale-Kato-Majda Blow-up Criterion for a Hydrodynamic System Modeling Vesicle and Fluid Interactions 16p
pdf A Beale-Kato-Majda Blow-up Criterion for a Hydrodynamic..
偏微分方程的分析 最新進(jìn)展
An Application of Nash-Moser Theorem to Smooth Solutions of One-Dimensional Compressible Euler Equation with Gravity 36p
pdf An Application of Nash-Moser Theorem to Smooth Solution..
偏微分方程的分析 最新進(jìn)展
Inverse boundary value problem for linear Schr?dinger equation in two dimensions 8p
pdf Inverse boundary value problem for linear Schr?dinger eq..
偏微分方程的分析 最新進(jìn)展
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