Financial Accounting Measurement Model Based on Numerical Analysis of Rigid Normal Differential Equation and Rigid Functional Equation

Abstract

The initial value problem of stiff functional differential equations often appears in many fields such as automatic control, economics and its theoretical and algorithmic research is of unquestionable importance. The paper proposes a rigid functional equation based on the integral process method of the financial accounting measurement model of numerical analysis. This method provides a unified theoretical basis for the stability analysis of the solution of the functional differential equation encountered in the integrodifferential equation and the financial accounting fair value measurement model of investment real estate.

Integrated Stochastic Investigation of Singularly Perturbed Delay Differential Equations for the Neuronal Variability Model

“…Te perturbed theory is normally based on two forms [1,2]. One is a regular perturbed theory whose series is a power series within ε, which has no vanished radius of convergent and defned as a singularly perturbed theory whose sequence either does not appear as a power series or if it appears, the power series has a vanished radius of convergence [3,4].…”