【摘要】 本文从仿真的角度讨论了Fteeman的嗅觉数学模型中的 (1)过渡过程与似稳态的差别 ;(2 )在不同输入时用系统二维混沌图进行的分类原则 ;(3)初值不同对二维混沌图的影响 ;(4)当步长减小时系统误差不但不减小反而增加的现象。以上所述都是以Freeman模型的数学解为基础用计算机混沌形态图作出的 ,因而本文可以看作混沌仿真的数学基础。更多还原

【Abstract】 In this paper, four main problems are discussed according to Freeman′s Olfactory Math Model:(1) The difference between transient process and quasi stationary process (2) The classification principle using system two dimensional chaos graphics for diferent inputs (3) The effects to two dimensional chaos graphics when values are initial(4) Why system error increases but not decrea ses as the step size decreases. All the above mentioned were achieved using computer chaos morphological graphics with the math solution of Freeman′s Model as the basis. So, what is introduced in this paper can be regarded as one of math foundations of chaos simulation.更多还原