Results 11 to 20 of about 15,180,972 (331)
Dynamic function specialization [PDF]
2017 International Conference on Embedded Computer Systems: Architectures, Modeling, and Simulation (SAMOS), 2017 Function specialization is a compilation technique that consists in optimizing the body of a function for specific values of an argument. Different versions of a function are created to deal with the most frequent values of the arguments, as well as the default case. Compilers can do a better optimization with the knowledge of run-time behaviour of the
Ap, Arif Ali, Rohou, Erven
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Results in Physics, 2022 In order to characterize the common feature of the general Lorentz violation models that the local speed of light is variable at ultrahigh energy scale, we introduced a parameter n to characterize the variation of the speed of light between inertial systems.
Jinwen Hu, Huan Hu
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Recurrent identities for two special functions of hypergeometric type
Вестник Самарского университета: Естественнонаучная серия, 2023 The article presents conclusions and proofs of Gauss-type identities for two known hypergeometric type functions. For the derivation and justification of formulas, the representation of functions in the form of a series is used, as well as an integral ...
Svetlana V. Podkletnova
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Special Functions with Applications to Mathematical Physics
, 2023 This MDPI booklet lists the articles published in three Special Issues of the journal Mathematics devoted to special functions with applications in mathematical physics in the years 2020–2021.The call for papers considered theories and applications of ...
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A method for evaluating definite integrals in terms of special functions with examples [PDF]
International Mathematical Forum, 2019 We present a method using contour integration to derive definite integrals and their associated infinite sums which can be expressed as a special function. We give a proof of the basic equation and some examples of the method.
Robert Reynolds, Allan Stauffer
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Recurrence and Eigenfunction Methods for Non-Trivial Models of Discrete Binary Choice
Entropy, 2023 Understanding how systems relax to equilibrium is a core theme of statistical physics, especially in economics, where systems are known to be subject to extrinsic noise not included in simple agent-based models.
James Holehouse
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Topics in Special Functions III [PDF]
Conformal Geometry and Dynamics of the American Mathematical Society, 2007 In geometric function theory, conformally invariant extremal problems often have expressions in terms of special functions. Such problems occur, for instance, in the study of change of euclidean and noneuclidean distances under quasiconformal mappings. This fact has led to many new results on special functions.
Anderson, G. D. +2 more
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Analytical Parameter Estimation of the SIR Epidemic Model. Applications to the COVID-19 Pandemic
Entropy, 2020 The SIR (Susceptible-Infected-Removed) model is a simple mathematical model of epidemic outbreaks, yet for decades it evaded the efforts of the mathematical community to derive an explicit solution.
Dimiter Prodanov
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Special Functions of Mathematical Physics: A Unified Lagrangian Formalism
Mathematics, 2020 Lagrangian formalism is established for differential equations with special functions of mathematical physics as solutions. Formalism is based on either standard or non-standard Lagrangians.
Z. Musielak +2 more
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A Special Integral Function [PDF]
Transactions of the American Mathematical Society, 1933 1. Some years ago Collingwood and Valiront proposed the problem of whether there could exist an integral function whose minimum modulus on every circle Iz I =r is bounded, but possessing no asymptotic paths. By an asymptotic path we mean a continuous path tending to infinity along which the value of the function tends to a limit.
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