New Upper Bound for the Bessel Function
Inequalities on an extended Bessel function
... The connection between the parameters a, b, and p in the representation formulae and recurrence relation for a B b,p,c are derived in Section 2. An important consequence is the derivation of an (a + 1)-order differential ...
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A New Upper Bound for the Kullback-Leibler Distance and Applications
... In the recent paper [2], the authors proved between other the following upper bound for the relative entropy and employed it in Coding Theory in connection to Noiseless Coding Theorem:..[r] ...
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A NOTE ON BESSEL FUNCTION DUAL INTEGRAL
... a new intelligent computational method, but also to demonstrate how it can be used e ffectively in a financial engineering environment to improve and facilitate financial decision ...
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An upper bound on the total inelastic cross section as a function of the total cross section
... Martin’s bound on the inelastic ...previous upper bound on the differential cross section in terms of elas- tic cross-section, [11],[12] realized that one could solve a more general problem: find a ...
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A general upper bound on broadcast function B(n) using Knodel graph
... KG 2 k −2x is vertex transitive [29], so if a valid broadcast scheme fulfils the above requirements for originator 0, the same scheme can be applied to other originators and the same result is obtained. For example, ...
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On an upper bound for Sherman’s inequality
... An upper bound for Sherman’s inequality, as well as for generalized Sherman’s inequality, is given with some ...some new bounds for Jensen’s inequality can be ...
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Upper Bound Approximations for BlockMaxWand
... approximate upper bounds can be easily obtained for models such as BM25 based on storing t f max alone, a statistic for each term that can be easily calculated and stored within the lexicon structure of the ...
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Certain inequalities for the modified Bessel type function
... gamma function and the generalized Hurwitz–Lerch zeta function, and establish for the latter a new prop- erty that plays an important role when we analyze the accuracy of the bounds obtained in ...
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Bessel Function and Damped Simple Harmonic Motion
... of Bessel and sinusoidal functions shows they are very similar. Bessel functions look like damped sinusoidal ...but Bessel functions are new for college students and seem more complicated and ...
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Modificed Bessel Function Of Second Kind Derivite
... modificed bessel of second kind and imaginary parts of second order elliptic constant coefficient pdes with respect to our attention to determine temperament and the hankel ...modificed function of derivite ...
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Graphical and Database Analysis of New Sequence of Functions Involving the Bessel Function with MatLab Implementation
... a new sequence of functions V n , x a k s ; , , / n 0,1, ...the Bessel function of first kind J x ...the new sequence of functions, Database and Graph established using ...
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A Probabilistic Upper Bound on Differential Entropy
... Knot point Fig. 3. This figure shows the maximum entropy cumulative distribution which fits the constraints of the Dvoretzky-Kiefer-Wolfowitz inequality for the given empirical cumulative distribution. Notice that the ...
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A mechanistic model of an upper bound on oceanic carbon export as a function of mixed layer depth and temperature
... an upper bound on carbon export based on the metabolic balance between photosynthesis and respiration as a function of MLD and ...the upper bound is a positively skewed bell-shaped ...
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A New Upper Bound on the Query Complexity of Testing Generalized Reed-Muller Codes
... Extending the above result to the general case turns out relatively clean, again using methods from the study of testing of affine-invariant linear properties. The extension to general n is immediate. Extending to other ...
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A New Upper Bound Based on Vertex Partitioning for the Maximum k-plex Problem
... tight upper bound to reduce the search ...a new upper bound for MKP, which is a partitioning of the candidate vertex set with respect to the constructing partial ...a new ...
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On a numerical upper bound for the extended Goldbach conjecture
... ||ω j (u) − ω(u)|| L ∞ [j,j+1] = sup u∈[j,j+1] |ω j (u) − ω(u)|, as Taylor expansions are by no means the best polynomial approximation with respect to L ∞ error. Chebyshev ‡ or Hermite § polynomials are ideal for this ...
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An upper bound for the norm of a GCD related matrix
... Let S = { x 1 ,x 2 , . . .,x n } be a set of distinct positive integers, and let f be an arithmetical function. Let (S) f denote the n × n matrix having f evaluated at the greatest common divisor (x i ,x j ) of x ...
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UPPER BOUND ON SURFACE MEASURE OF NODAL SETS
... j ξ j ∂H ∂ξ j = H = 1 on S ∗ M , since H is homogeneous of degree one. Henceforth we denote by Ξ = Ξ H the generator of the geodesic flow. Let N ⊂ M be a smooth hypersurface in a Riemannian manifold (M, g). We denote by ...
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An Upper Bound on the First Zagreb Index in Trees
... The first Zagreb index can be also expressed as the sum of vertex degree over edges of G, that is, M 1 ( G ) = uv E ( G ) ( d u d v ). Došlić in [5] introduced a new graph invariant called the first Zagreb ...
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The importance of being the upper bound in the bivariate family.
... The quasi-copulas were introduced by Alsina et al. (1993) to study operations on univariate distributions not derivable from corresponding operations on random variables on the same probability space. For example, if X ...
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