Results 51 to 60 of about 650,043 (363)
In this paper, in view of a determinantal formula for higher order derivatives of the ratio of two differentiable functions, we expand the logarithm of the normalized tail of the power series expansion of the cosine function into a Maclaurin power series
Aying Wan, Feng Qi
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Detailed knowledge of energy exchange between electrons and ions is of fundamental importance for the description of temperature relaxation and also other nonequilibrium physics in Inertial Confinement Fusion (ICF). We present a theoretical model for the
Chengliang Lin+4 more
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Some Properties of Weighted Tsallis and Kaniadakis Divergences
We are concerned with the weighted Tsallis and Kaniadakis divergences between two measures. More precisely, we find inequalities between these divergences and Tsallis and Kaniadakis logarithms, prove that they are limited by similar bounds with those ...
Răzvan-Cornel Sfetcu+2 more
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Logarithm laws and shrinking target properties [PDF]
We survey some of the recent developments in the study of logarithm laws and shrinking target properties for various families of dynamical systems. We discuss connections to geometry, diophantine approximation, and probability theory.Comment: This is a ...
Athreya, Jayadev S.
core +1 more source
Exponential inequalities under the sub-linear expectations with applications to laws of the iterated logarithm [PDF]
Kolmogorov’s exponential inequalities are basic tools for studying the strong limit theorems such as the classical laws of the iterated logarithm for both independent and dependent random variables.
Li-Xin Zhang
semanticscholar +1 more source
Chemical reaction networks for computing logarithm
Living cells constantly process information from their living environment. It has recently been shown that a number of cell signaling mechanisms (e.g. G protein-coupled receptor and epidermal growth factor) can be interpreted as computing the logarithm ...
C. Chou
semanticscholar +1 more source
The Discrete Logarithm Problem (DLP) is one of the most used mathematical problems in asymmetric cryptography design, the other one being the integer factorization. It is intrinsically related to the Diffie-Hellman problem (DHP). DLP can be stated in various groups. It must be hard in well-chosen groups, so that secure-enough cryptosystems can be built.
Guillevic, Aurore, Morain, François
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A delayed perturbation of the Mittag-Leffler type matrix function with logarithm is proposed. This combines the classic Mittag–Leffler type matrix function with a logarithm and delayed Mittag–Leffler type matrix function. With the help of this introduced
Nazim Mahmudov, Areen Al-Khateeb
doaj +1 more source
Leading soft gluon production in high energy nuclear collisions [PDF]
The leading soft gluon p_T distribution in heavy ion collisions was obtained by Kovner, McLerran, and Weigert after solving classical Yang-Mills equations.
Guo, Xiaofeng
core +3 more sources
Logarithmic minimal models [PDF]
40 pages, v3: typos corrected and comments ...
Pearce, Paul A.+2 more
openaire +5 more sources