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Sharp Optimality in Density Deconvolution with Dominating Bias. I

机译:在具有主导偏差的密度反​​卷积中实现了最优的优化。一世

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We consider estimation of the common probability density f of independent identically distributed random variables X_i that are observed with an additive independent identically distributed noise. We assume that the unknown density f belongs to a class {cal A} of densities whose characteristic function is described by the exponent exp(-lpha |u|^r) as |u|oinfty, where lpha>0, r>0. The noise density assumed known and such that its characteristic function decays as exp (-eta|u|^s), as |u|oinfty, where eta>0, s>0. Assuming that r
机译:我们考虑对独立的均匀分布的随机变量X_i的共同概率密度f的估计,该变量在加性独立的均匀分布的噪声中观察到。我们假设未知密度f属于密度类别{ cal A},其特征函数由指数 exp(- alpha | u | ^ r)描述为| u | to infty,其中 alpha > 0,r> 0。假定噪声密度已知,并且其特征函数衰减为 exp(- beta | u | ^ s),衰减为| u | to infty,其中 beta> 0,s> 0。假设r

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