全能近似傅立叶积分变换的探讨

Discussion on All-round Approximation Fourier Integral Transformation

全能近似研究方法研究傅立叶变换是有益的和必要的。当全能近似傅立叶积分变换的极限几乎处处存在时,称这个极限为原来函数的理想变换。傅立叶积分变换中"卷积定理"的证明过程,要用到"交换两个无穷限积分顺序"的步骤。在"绝对准"研究的要求下,这种积分顺序的交换对"被积函数"有很高的要求条件,可以解决现行的绝对准的理论体系的傅立叶积分变换。

It is helpful and necessary to study the Fourier integral transformation of the allometric approximation method.The limit of the allotopic approximation Fourier integral transformation is almost everywhere,and this limit is called the ideal transformation of the original function.Fourier integral transformation in the“convolution theorem”proof of the process,to use the“transformation of two infinity integral order”step.Under the requirement of“absolute quasi-”research,the exchange of this order of points has a high demand condition for the“product integrators,”which can solve the Fourier integral transformation of the existing absolute theoretical system.