Results 231 to 240 of about 5,079 (264)

Fusing Complete Monotonic Decision Trees

IEEE Transactions on Knowledge and Data Engineering, 2017
Monotonic classification is a kind of classification task in which a monotonicity constraint exist between features and class, i.e., if sample $x_i$ has a higher value in each feature than sample $x_j$ , it should be assigned to a class with a higher level than the level of $x_j$ 's class.
Hang Xu, Wenjian Wang, Yuhua Qian
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A Property of completely monotonic functions

Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics, 1987
AbstractA non-negative function f(t), t > 0, is said to be completely monotonic if its derivatives satisfy (-1)n fn (t) ≥ 0 for all t and n = 1, 2, …, For such a function, either f(t + δ) / f(t) is strictly increasing in t for each δ > 0, or f(t) = ce-dt for some constants c and d, and for all t. An application of this result is given.
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Differential Approximation of Completely Monotonic Functions

SIAM Journal on Numerical Analysis, 1981
The various differential approximation schemes for producing an exponential sum approximation to a given function F are placed within a common mathematical framework, and localization theorems are established in the important case where F is completely monotonic. The replacement of the least squares minimization by a Galerkin orthogonalization leads to
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MODULES OVER MONOTONE COMPLETE C*-ALGEBRAS

International Journal of Mathematics, 1992
The main result asserts that given two monotone complete C*-algebras A and B, B is faithfully represented as a monotone closed C*-subalgebra of the monotone complete C*-algebra End A(X) consisting of all bounded module endomorphisms of some self-dual Hilbert A-module X if and only if there are sufficiently many normal completely positive maps of B ...
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Hyperbolically Completely Monotone Densities

1992
In this chapter many important consequences of Theorem 4.3.1 are revealed. Moreover, a canonical representation formula for pdf’s satisfying the HCM-condition is found.
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Constructing Monotone Complete C ∗-Algebras

2015
We build monotone complete C∗-algebras from equivalence relations on topological spaces. This is applied to orbit equivalence relations associated with the action of a countable group G. In general, these algebras may be identified with monotone cross-product algebras arising from actions of G on commutative monotone complete C∗-algebras.
Kazuyuki Saitô, J. D. Maitland Wright
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On certain completely monotonic sequences

International Journal of Mathematical Education in Science and Technology, 1985
When a bounded linear functional defined on C[‐h, h]is applied to an analytic function a power series in his often obtained. It is shown here that if the linear functional possesses an error term of a certain general type, then the coefficients of this power series must possess a particular property involving complete monotonicity.
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How can hospitals change practice to better implement smoking cessation interventions? A systematic review

Ca-A Cancer Journal for Clinicians, 2022
Anna Ugalde, Vicki White, Nicole M Rankin   +2 more
exaly  

Current treatment and future directions in the management of anal cancer

Ca-A Cancer Journal for Clinicians, 2022
Leila T Tchelebi, Cathy Eng, Craig A Messick   +2 more
exaly  

Completely monotone functions

2009
Ward Cheney, Will Light
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