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Homogeneous Von Neumann-Morgenstern Utility Functions
International Economic Review, 1970that an individual's preferences can be represented by an ordinal utility function which is "homogeneous" (i.e., an increasing monotonic transformation of a function homogeneous of degree one). Friedman [2] and Modigliani and Brumberg [3] use this assumption in their theories of the consumption function.
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Homogenization of L^infinity functionals
2004We study, via Gamma convergence, the homogenization in L-infinity of supremal functionals of the form $$F_{\epsilon} (u) = ess sup_A f( \frac{x }{ \epsilon}, Du). $$ We prove the homogenized problem is still a supremal and its energy density is given by a cell problem formula.
BRIANI, ARIELA, GARRONI, A, PRINARI, F.
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On Homogeneous Density Functions
2007We consider homogeneous density functions for proving almost global attractivity of the zero equilibrium in a homogeneous system. It is shown that the existence of such a function is guaranteed when the equilibrium is asymptotically stable, or in the more general case, when there exists a nonhomogeneous density function for the same system satisfying ...
Stephen Prajna, Anders Rantzer
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2001
A new surprising connection between invariant theory and the theory of bent functions is established. This enables us to construct Boolean function having a prescribed symmetry given by a group action. Besides the quadratic bent functions the only other known homogeneous bent functions are the six variable degree three functions constructed in [14]. We
Chris Charnes +2 more
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A new surprising connection between invariant theory and the theory of bent functions is established. This enables us to construct Boolean function having a prescribed symmetry given by a group action. Besides the quadratic bent functions the only other known homogeneous bent functions are the six variable degree three functions constructed in [14]. We
Chris Charnes +2 more
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ACTA UNIVERSITATIS DANUBIUS. OECONOMICA, 2013
The paper investigates some aspects of the behavior of homogeneous functions. After determining the degree of homogeneity of partial derivatives of a homogeneous function, it is determined their general form in the case of integer degree of homogeneity and they are defined in 0.
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The paper investigates some aspects of the behavior of homogeneous functions. After determining the degree of homogeneity of partial derivatives of a homogeneous function, it is determined their general form in the case of integer degree of homogeneity and they are defined in 0.
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Integrative oncology: Addressing the global challenges of cancer prevention and treatment
Ca-A Cancer Journal for Clinicians, 2022Jun J Mao,, Msce +2 more
exaly
Homogeneous rings of functions.
zbMATH Open Web Interface contents unavailable due to conflicting licenses.openaire +2 more sources
Homogeneous polynomial invariants for cubic-homogeneous functions
2008Summary: This note introduces the concept of homogeneous polynomial invariant in connection with the cubic-homogeneous functions with constant Jacobian determinant. These last functions are sufficient to study the Jacobian conjecture. The new concept hopefully permits to deepen the research on the line of the linear dependence problem recently solved ...
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