Results 31 to 40 of about 545,451 (275)
A High Order Theory for Linear Thermoelastic Shells: Comparison with Classical Theories
Journal of Engineering, 2013 A high order theory for linear thermoelasticity and heat conductivity of shells has been developed. The proposed theory is based on expansion of the 3-D equations of theory of thermoelasticity and heat conductivity into Fourier series in terms of ...
V. V. Zozulya
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Unbalanced Job Approximation using Taylor Series Expansion and Review of Performance Bounds
, 2023 Unbalanced Job Approximation - UJA is a family of low-cost formulas to obtain the throughput of Queueing Networks - QNs with fixed rate servers using Taylor series expansion of job loadings with respect to the mean loading. UJA with one term yields the same throughput as optimistic Balanced Job Bound - BJB, which at some point exceeds the maximum ...
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Random spherical hyperbolic diffusion [PDF]
, 2019 The paper starts by giving a motivation for this research and justifying the considered stochastic diffusion models for cosmic microwave background radiation studies.
Broadbridge, Phil +3 more
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, 2022 The article is devoted to the mean-square approximation of iterated Ito and Stratonovich stochastic integrals in the context of the numerical integration of Ito stochastic differential equations.
Kuznetsov, Dmitriy F.
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SIZE DEPENDENCES OF LINEAR EXPANSION AND VOLUME ELASTICITY OF MONO- AND BIMETALLIC NANOCLUSTERS
Физико-химические аспекты изучения кластеров, наноструктур и наноматериалов, 2020 A series of molecular dynamics experiments on cooling disordered Au, Cu, Al, Ti metal nanoparticles and Au — Cu, Ti — Al bimetallic nanoalloys using the tight-binding potential have been performed. The size dependences of the temperature coefficient of
V.S. Myasnichenko +4 more
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, 2014 A new sampling methodology based on incomplete cosine expansion series is presented as an alternative to the traditional sinc function approach. Numerical integration shows that this methodology is efficient and practical.
Abrarov, S. M., Quine, B. M.
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On good approximations and Bowen-Series expansion
, 2020 We consider the continued fraction expansion of real numbers under the action of a non-uniform lattice in PSL(2,R) and prove metric relations between the convergents and a natural geometric notion of good approximations.
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Demonstratio Mathematica, 2022 For an entire function solution of generalized bi-axisymmetric potential equation, we obtain a relationship between the generalized growth characteristics and polynomial approximation errors in sup norm by using the general functions introduced by ...
Kumar Devendra, Alghamdi Azza M.
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Approximation algorithm to symmetric alpha stable distribution with bi-region curve model
Tongxin xuebao, 2013 The symmetric alpha stable (S S) was used to model a non-Gaussian,heavy tail and impulsive noise of com-α munication channels.However,explicit expressions for the probability density functions (PDF) in terms of elementary functions are still unknown ...
Kang WANG, Zhi-jiang XU, Li-min MENG
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Computation of the inverse Laplace Transform based on a Collocation method which uses only real values [PDF]
, 2007 We develop a numerical algorithm for inverting a Laplace transform (LT), based on Laguerre polynomial series expansion of the inverse function under the assumption that the LT is known on the real axis only.
A. MurliI +3 more
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