Search results for "Balanced growth"

showing 3 items of 3 documents

Multiple solutions for parametric double phase Dirichlet problems

2020

We consider a parametric double phase Dirichlet problem. Using variational tools together with suitable truncation and comparison techniques, we show that for all parametric values [Formula: see text] the problem has at least three nontrivial solutions, two of which have constant sign. Also, we identify the critical parameter [Formula: see text] precisely in terms of the spectrum of the [Formula: see text]-Laplacian.

Dirichlet problemlocal minimizersTruncationApplied MathematicsGeneral MathematicsMusielak-Orlicz-Sobolev spacesDirichlet distributionsymbols.namesakeDouble phaseSettore MAT/05 - Analisi MatematicaDouble phase integrandsymbolseigenvalues of the q-LaplacianApplied mathematicsSettore MAT/03 - Geometriaunbalanced growthParametric statisticsMathematics
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EARLY DEVELOPMENT ECONOMICS DEBATES REVISITED

2007

Development economics in its early years created the image of a fierce fight between advocates of contrasting theories or approaches—“balanced growth” vs. “unbalanced growth,” or “program loans” vs. “project loans.” This view has the merit of highlighting such conflicts in great detail; yet, it fails to take into account the reality of development economics as it was practiced in the field. This paper reassesses these old conflicts by complementing the traditional focus on theoretical debates with an emphasis on the practice of development economics.A particularly interesting example is the debate between Albert Hirschman, one of the fathers of the “unbalanced growth” approach, and Lauchlin…

Economic Theory&ResearchBanks&Banking ReformAccess to FinanceLabor PoliciesHistory of economic thoughtGeneral Arts and HumanitiesDevelopmentDevelopment economicDevelopment historyBalanced growthLauchlin CurrieHistory and Philosophy of ScienceUnbalanced growthWorld BankAlbert HirschmanSociology of ScienceHistory of development economicsGeneral Economics Econometrics and FinanceJournal of the History of Economic Thought
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Solutions for parametric double phase Robin problems

2021

We consider a parametric double phase problem with Robin boundary condition. We prove two existence theorems. In the first the reaction is ( p − 1 )-superlinear and the solutions produced are asymptotically big as λ → 0 + . In the second the conditions on the reaction are essentially local at zero and the solutions produced are asymptotically small as λ → 0 + .

General Mathematics010102 general mathematicsasymptotically small solutionssuperlinear reactionC-conditionasymptotically big solutions01 natural sciences010101 applied mathematicsDouble phaseSettore MAT/05 - Analisi MatematicaUnbalanced growthApplied mathematics0101 mathematicsMathematicsParametric statisticsAsymptotic Analysis
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