Results 221 to 230 of about 396,229 (247)
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Characterization of homogeneous and quasi-homogeneous binary aggregation functions
Fuzzy Sets and Systems, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Yong Su 0001, Wenwen Zong, Radko Mesiar
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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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HOMOGENEOUS FUNCTIONALLY ALEXANDROFF SPACES
Bulletin of the Australian Mathematical Society, 2017A function $f:X\rightarrow X$ determines a topology $P(f)$ on $X$ by taking the closed sets to be those sets $A\subseteq X$ with $f(A)\subseteq A$. The topological space $(X,P(f))$ is called a functionally Alexandroff space. We completely characterise the homogeneous functionally Alexandroff spaces.
SAMI LAZAAR, TOM RICHMOND, HOUSSEM SABRI
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REITERATED HOMOGENIZATION OF INTEGRAL FUNCTIONALS
Mathematical Models and Methods in Applied Sciences, 2000We consider the homogenization of sequences of integral functionals defined on media with several length-scales. Our general results connected to the corresponding homogenized functional are used to analyze new types of structures and to illustrate the wide range of effective properties achievable through reiteration.
Braides, Andrea, Lukkassen, Dag
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Harmonic Functions on Homogeneous Spaces
Monatshefte f�r Mathematik, 1999Let \(G\) be a locally compact group acting on a locally compact space \(X\) and \(\sigma\) a probability measure on \(G\). A real Borel function on \(X\) is said to be \(\sigma\)-harmonic if it satisfies the convolution equation \(f=\sigma *f\). In 1963, \textit{H. Furstenberg} [Ann. Math.
Chu, Cho-Ho, Leung, Chi-Wai
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Dynamic Programming with Homogeneous Functions
Journal of Economic Theory, 1998zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Alvarez, Fernando, Stokey, Nancy L.
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Regularity functions for homogeneous algebras
Archiv der Mathematik, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Herzog J., RESTUCCIA, Gaetana
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On the Existence of a Homogeneous Transition Function
Theory of Probability & Its Applications, 1987See the review in Zbl 0607.60061.
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Circuit complexity of slice functions and homogeneous functions
Systems and Computers in Japan, 1994AbstractThis paper discusses the complexity from the viewpoint of the number of circuit elements for the slice functions and the homogeneous function, which belong to the class of monotonic logic functions. The slice function is one of those functions in which the circuit complexity is almost equal to the monotonic circuit complexity.The n‐input k ...
Shoichi Hirose, Shuzo Yajima
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APPROXIMATION OF HOMOGENEOUS SUBHARMONIC FUNCTIONS
Mathematics of the USSR-Sbornik, 1989Let D be a convex domain on the plane and the function H(z), \(z\in D\) be defined as \(H(z)=\max_{\lambda \in D}Re(\lambda z).\) This function is a homogeneous subharmonic function on the plane. The note under review is devoted to the question of the existence of a holomorphic function L, such that \(| L|\) is asymptotically close to the function exp ...
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