Differential Models and Neutral Systems for Controlling the Wealth of Nations

Abstract

Well, someone can decide by themselves what they want to do and need to do but sometimes, that kind of person will need some differential models and neutral systems for controlling the wealth of nations references. People with open minded will always try to seek for the new things and information from many sources. On the contrary, people with closed mind will always think that they can do it by their principals. So, what kind of person are you? In wondering the things that you should do, reading can be a new choice of you in making new things. It's always said that reading will always help you to overcome something to better. Yeah, differential models and neutral systems for controlling the wealth of nations is one that we always offer. Even we share again and again about the books, what's your conception? If you are one of the people love reading as a manner, you can find differential models and neutral systems for controlling the wealth of nations as your reading material.

Existence results for some partial integrodifferential equations with nonlocal conditions

“…which arises in the dynamics of income, employment, value of capital stock, and cumulative balance of payment, see [9] for more details. Here λ is a real number, the state u(t) ∈ R n , C(.)…”

Asymptotically Almost Periodic Solutions for Abstract Partial Neutral Integro-Differential Equation

“…Let Z, · Z and W, · W be Banach spaces. We denote by L Z, W the space of bounded linear operators from Z into W endowed with norm of operators, and we write simply L Z when Z W. By R Q , we denote the range of a map Q, and for a closed linear operator P : D P ⊆ Z → W, the notation D P represents the domain of P endowed with the graph norm, z 1 z Z Pz W , z ∈ D P . In the case Z W, the notation ρ P stands for the resolvent set of P, and R λ, P λI − P −1 is the resolvent operator of P .…”

Upper and Lower Solutions Method for Impulsive Differential Inclusions With Nonlinear Boundary Conditions

“…The theory of impulsive differential equations or inclusions has become an active area of investigation due to their applications in the fields of mechanics, electrical engineering, medicine biology, ecology, and so on, see [5,6,12,18]. Critical point theory plays a major role in discussing the existence of solutions for boundary problem for impulsive differential inclusions, see [9,10,11,16,17].…”