a new mathematical model for the optimal production isformulated for the inventory management system under time-varyingand stochastic inflation environment for deteriorating items. the timehorizon is finite and demand rate is dependent to the inflation. in thereal situation, some but not all customers will wait for backlogged itemsduring a shortage period, such as for fashionable commodities or...

The aim of this paper is determination of an optimal policy rule for Iranian economy from an Islamic perspective. This study draws on an Islamic instrument known as the Musharakah contract to design a dynamic stochastic general equilibrium model. In this model the interest rate is no longer considered as a monetary policy instrument and the focus is on the impact of economic shocks on the Dynam...

the purpose of the paper is to survey and discuss inflation targeting in framework of monetary policy rules. this study design an optimal economy model for iran which compare different cases of domestic and cpi inflation targeting, strict and flexible inflation targeting.in relation to this, the optimal monetary policy rule was designed using three constraints neo-keynesian phillips curve, aggr...

What are the implications of targeting different measures of inflation? We extend a basic theoretical framework of optimal monetary policy under inflation targeting to include several components of CPI inflation, and analyze the implications of using different measures of inflation as target variable— core inflation, CPI excluding interest rates, and headline CPI inflation. Our main results are...

We study optimal fiscal and monetary policy in an environment where explicit frictions give rise to valued money, making money essential in the sense that it expands the set of feasible trades. Our main results are in stark contrast to the prescriptions of earlier flexible-price Ramsey models. The two most important findings that emerge from our work are that the Friedman Rule is typically not ...

In many interval computation methods, if we cannot guarantee a solution within a given interval, it often makes sense to “inflate” this interval a little bit. There exist many different “inflation” methods. The authors of PASCAL-XSC, after empirically comparing the behavior of different inflation methods, decided to implement the formula [x−, x]ε = [(1 + ε)x− − ε · x, (1 + ε)x − ε · x−]. A natu...