The Long-Wave Debate

Keyword(s):  
2009 ◽  
pp. 26-38 ◽  
Author(s):  
S. Glaziev

The article analyzes fundamental reasons for the world economic crisis in the light of global technological shifts. It proves that it is caused by the substitution of technological modes. It is shown that sharp increase and slump in stock indices and prices for energy resources are typical of the process of technological substitution which occurs regularly according to the rhythm of long-wave fluctuations of the world economic activity. The article rationalizes a package of anti-crisis measures aimed at stimulating the new technological mode. Its structure and role of the locomotive factor of the new long wave of economic growth are revealed.


Author(s):  
Andrew T. Hudak ◽  
Benjamin C. Bright ◽  
Robert L. Kremens ◽  
Matthew B. Dickinson ◽  
Matthew G. Alden

Author(s):  
D. Volkov

The article proves the need to "return" the state to the economy in order to implement digital mobilization and form a new mechanism of public administration, including the article analyzes the key conditions for Russia’s transition to the path of "advanced development", reveals not only the content of the levels of the digital sphere, but also its end-to-end digital technologies, all the challenges and threats generated by the development of the digital economy, examines the need and possibility of Russia’s movement to the sixth technological order, provides an algorithm for the transition to the phase of a new long wave (the big or Kondratiev cycle).


2007 ◽  
Vol 5 ◽  
pp. 273-278
Author(s):  
V.Yu Liapidevskii

Nonequilibrium flows of an inhomogeneous liquid in channels and pipes are considered in the long-wave approximation. Nonlinear dispersion hyperbolic flow models are derived allowing taking into account the influence of internal inertia during the relative motion of phases upon the structure of nonlinear wave fronts. The asymptotic derivation of dispersion hyperbolic models is shown on the example of classical Boussinesq equations. It is shown that the hyperbolic approximation of the equations has the same order of accuracy as the primary model.


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