Results 41 to 50 of about 650,043 (363)
Unification and Logarithmic Space [PDF]
Logical Methods in Computer Science, 2014 We present an algebraic characterization of the complexity classes Logspace and Nlogspace, using an algebra with a composition law based on unification. This new bridge between unification and complexity classes is rooted in proof theory and more specifically linear logic and geometry of interaction.
Aubert, Clément, Bagnol, Marc
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Journal of Forest Science, 2018 This investigation assessed the economic and environmental impacts of small-scale wood logging by mules in the mixed broadleaved mountain forest. To develop a time prediction model, all measurements of time are replaced by their decadic logarithms.
Aysan BADRAGHI +3 more
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Logarithm of a Non-Singular Complex Matrix via the Dunford–Taylor Integral
Axioms, 2022 Using the Dunford–Taylor integral and a representation formula for the resolvent of a non-singular complex matrix, we find the logarithm of a non-singular complex matrix applying the Cauchy’s residue theorem if the matrix eigenvalues are known or a ...
Diego Caratelli, Paolo Emilio Ricci
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Stack structured hybrid load cell for a high-stroke system
Journal of Advanced Mechanical Design, Systems, and Manufacturing, 2019 The load cell is an essential sensor for the force measurement systems. The sensitivity of a typical load cell for general force measurement is constant over the full operating range.
Namryul KIM, Bumjoo LEE
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Laws of the iterated logarithm for symmetric jump processes [PDF]
, 2015 Based on two-sided heat kernel estimates for a class of symmetric jump processes on metric measure spaces, the laws of the iterated logarithm (LILs) for sample paths, local times and ranges are established. In particular, the LILs are obtained for $\beta$
P. Kim, T. Kumagai, Jian Wang
semanticscholar +1 more source
, 2022 Here we assume a discrete random variable, possessing a one-to-one correspondence with the set of natural numbers. Its Shannon entropy is considered and some distributions, obtained by means of the Maximum Entropy Principle, will be discussed too. Then two entropies, the q-entropy and κ-entropy proposed by C. Tsallis and G.
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Three-Parameter Logarithm and Entropy
Journal of Function Spaces, 2020 A three-parameter logarithmic function is derived using the notion of q-analogue and ansatz technique. The derived three-parameter logarithm is shown to be a generalization of the two-parameter logarithmic function of Schwämmle and Tsallis as the latter ...
Cristina B. Corcino, Roberto B. Corcino
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On the future infimum of positive self-similar Markov processes [PDF]
, 2006 We establish integral tests and laws of the iterated logarithm for the upper envelope of the future infimum of positive self-similar Markov processes and for increasing self-similar Markov processes at 0 and infinity. Our proofs are based on the Lamperti
Pardo, J. C.
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Expansions of the exponential and the logarithm of power series and applications
Arabian Journal of Mathematics, 2017 In the paper, the authors establish explicit formulas for asymptotic and power series expansions of the exponential and the logarithm of asymptotic and power series expansions.
Feng Qi (祁锋) +2 more
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Finite differences of the logarithm of the partition function [PDF]
Mathematics of Computation, 2014 Let $p(n)$ denote the partition function. DeSalvo and Pak proved that $\frac{p(n-1)}{p(n)}\left(1+\frac{1}{n}\right)> \frac{p(n)}{p(n+1)}$ for $n\geq 2$, as conjectured by Chen.
William Y. C. Chen +2 more
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