Results 31 to 40 of about 12,151 (308)

Weighted multidimensional inequalities for monotone functions [PDF]

, 1999
summary:We discuss the characterization of the inequality \biggl(\int_{{\Bbb R}^N_+} f^q u\biggr)^{1/q} \leq C \biggl(\int_{{\Bbb R}^N_+} f^p v \biggr)^{1/p ...
Persson, Lars-Erik, Barza, Sorina
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On the Lyapunov Exponent of Monotone Boolean Networks ^†

Mathematics, 2020
Boolean networks are discrete dynamical systems comprised of coupled Boolean functions. An important parameter that characterizes such systems is the Lyapunov exponent, which measures the state stability of the system to small perturbations.
Ilya Shmulevich
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On the monotonicity of the broadcast function

Discrete Mathematics, 2003
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Hovhannes A. Harutyunyan, Arthur L. Liestman   +1 more
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Explicit monotone iterative sequences for positive solutions of a fractional differential system with coupled integral boundary conditions on a half-line

Advances in Difference Equations, 2020
In this paper we consider a fractional differential system with coupled integral boundary value problems on a half-line, where the nonlinearity terms depend on unknown functions and the lower-order fractional derivative of unknown functions, and the ...
Haiyan Zhang, Yongqing Wang, Jiafa Xu
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Monotone Boolean Functions with s Zeros Farthest from Threshold Functions [PDF]

Discrete Mathematics & Theoretical Computer Science, 2005
Let $T_t$ denote the $t$-threshold function on the $n$-cube: $T_t(x) = 1$ if $|\{i : x_i=1\}| \geq t$, and $0$ otherwise. Define the distance between Boolean functions $g$ and $h$, $d(g,h)$, to be the number of points on which $g$ and $h$ disagree.
Kazuyuki Amano, Jun Tarui
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Continuity of monotone functions [PDF]

Pacific Journal of Mathematics, 1982
The author has obtained the following results for real functions on the closed unit interval in the style of \textit{E. A. Bishop's} ''Foundations of constructive analysis'' (1967): (Theorem 1) For nondecreasing f the following are equivalent, pointwise continuity, uniform continuity, f is antidecreasing \((f(x)
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On the monotonicity of Hilbert functions [PDF]

Rendiconti del Seminario Matematico della Università di Padova, 2018
In this paper we show that a large class of one-dimensional Cohen–Macaulay local rings (\mathcal A,\mathfrak m) has the property that if M is a maximal Cohen ...
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On the Fourier spectrum of monotone functions [PDF]

Journal of the ACM, 1995
Summary: Monotone Boolean functions are studied using harmonic analysis on the cube. The main result is that any monotone Boolean function has most of its power spectrum on its Fourier coefficients of ``degree'' at most \(O(\sqrt{n})\) under any product distribution. This is similar to a result of Linial et al.
Nader H. Bshouty, Christino Tamon
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ON K -MONOTONE APPROXIMATION IN LP

Journal of Kufa for Mathematics and Computer, 2010
In 1995 Kopotun [4], introduced a paper on k -monotone polynomial and spline approximation in P L , 0 < p < ¥ quasi norm . In this paper, we discuss the errors of approximation of k -monotone function by k - monotone interpolation .
Malik Saad Al-Muhja, Eman Samir Bhaya
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Generalized smooth monotonic regression [PDF]

, 2005
Common approaches to monotonic regression focus on the case of a unidimensional covariate and continuous dependent variable. Here a general approach is proposed that allows for additive and multiplicative structures where one or more variables have ...
Gerhard Tutz, Leitenstorfer, Florian, Tutz, Gerhard, Florian Leitenstorfer   +3 more
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