Theoretical and Applied Economics
No. 3 / 2006 (498)
Measuring the Degree of Local Administration Action in Economic Development
Marcel Bolos
Universitatea din Oradea
Abstract. The attentive diagnosis of the local economic basis, the deep understanding of the obstacles that confront the economic growth and the investments, the elaboration and the implementation of certain strategies to facilitate the investments are the means by which the local authorities can assure the future of the local community which voted them. The present paper proposes to measure the effectiveness and efficacity of their activity by lying the basis of the methodology of calculating the degree the local authorities imply themselves in the local economic development and its impact upon the financial mana¬gement performance of a certain town. Only a management that sustains the local economic development can lead to the permanent growth of the economic basis, which generates permanent development.
Contents
John Kenneth Galbraith, A Life in Order to Fulfill a Perfect Society
SME’s and Basel 2 Challenge
Romanian Market Researches in Global Market Context
About some Methodological Aspects of Budgetary Sustainability
New Values in Credit Risk Management
International Accounting Convergences Related to EU Admitance
Systemic Model for Optimal Regulation in Public Service
VAR Methodology Used for Exchange Risk Measurement and Prevention
The Explanatory Model of Globalization
Privatization between Professionism and Transparency
Bonds Evaluation - A Pillar for Investment Decision
Correlation Analysis between Nominal and Real Convergence. The Romanian Case
Research about Romanian Labor Force at the end of 2005
Organizational Factors Impact about Touristic Services Consumer Satisfaction
Social European Model between Descriptive and Contrafactual
Measuring the Degree of Local Administration Action in Economic Development
Romanian Fiscal Policy in Perspective of Admittance in EU
Facing a New Globalization Model – Altermondialisation Perspectives
Option Pricing with Stochastic Volatility and Jump Diffusion Processes