Results 91 to 100 of about 12,141 (198)
Multivariate Generalization of the Confluent Hypergeometric Function Kind 1 Distribution
The confluent hypergeometric function kind 1 distribution with the probability density function (pdf) proportional to x_−1F11(α;β;−x), x>0 occurs as the distribution of the ratio of independent gamma and beta variables.
Daya K. Nagar +1 more
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When studying the boundary value problems’ solvability for some partial differential equations encountered in applied mathematics, we frequently need to create systems of partial differential equations and explicitly construct linearly independent ...
Ainur Ryskan +3 more
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INTEGRALS OF CONFLUENT HYPERGEOMETRIC FUNCTIONS
The moments of the weight functions $w(x)=e^{-x}x^\mu(\ln x)^\rho$, $\rho=0, 1, 2$, on $[0, \infty)$ with respect to the Confluent Hypergeometric function $\phi(a - n, c;x)$, $n = 0, 1, 2, \cdots$, are explicitly evaluated.
openaire +2 more sources
Exact solution of the 1D Dirac equation for a pseudoscalar interaction potential with the inverse-square-root variation law. [PDF]
Ishkhanyan AM, Krainov VP.
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At present, the results of the study of boundary value problems for the two-dimensional Helmholtz equation with one and two singular coefficients are known.
Arzikulov, Z.O.
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A new generalization of gamma, beta hypergeometric and confluent hypergeometric functions
The main object of this paper is to present new generalizations of gamma, beta hypergeometric and confluent hypergeometric functions. Some recurrence relations, transformation formulas, operation formulas, differentiation formulas, beta distribution and
Rakesh Kumar Parmar
doaj
Explicit Expressions for Most Common Entropies. [PDF]
Nadarajah S, Kebe M.
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Exact ODE Framework for Classical and Quantum Corrections for the Lennard-Jones Second Virial Coefficient. [PDF]
Zhao Z +6 more
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Effects of modified woods saxon potential on quantum dynamics of spin 0 scalar particle in a cosmic string spacetime. [PDF]
Ahmed F, Bouzenada A.
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On evaluating the efficiency of the delta-lognormal mean estimator and predictor. [PDF]
Aubry P.
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