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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Dynamical Diophantine approximation of beta expansions of formal Laurent series
Finite Fields and Their Applications, 2015 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Chao Ma, Shuailing Wang
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Polynomial Series Expansions and Moment Approximations for Conditional Mean Risk Sharing of Insurance Losses [PDF]
Methodology and Computing in Applied Probability, 2021 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Denuit, Michel, Robert, Christian Y.
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Taylor expansion for derivative securities pricing as a precondition for strategic market decisions [PDF]
Problems and Perspectives in Management, 2018 The strategy of managing the pricing processes, in particular managing the dynamics of the price of the underlying asset and its volatility, the prices of indices, shares, options, the magnitude of financial flows, in the method of calculating the ...
Ivan Burtnyak, Anna Malytska
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Adiabatic series expansion and higher-order semiclassical approximations in scattering theory [PDF]
Journal of Physics A: Mathematical and Theoretical, 2014 The scattering properties of any complex scattering potential, v:R -> C, can be obtained from the dynamics of a particular non-unitary two-level quantum system S_v. The application of the adiabatic approximation to S_v yields a semiclassical treatment of the scattering problem.
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Approximate Trigonometric Series Expansions of Some Bounded Solutions in the Tsien Problem [PDF]
Journal of Guidance, Control, and Dynamics, 2019 INTHE last decades, studies on the dynamics of a spacecraft that is moving in the gravitational field of a celestial body and subjected to some low-thrust propulsion system have attracted the attention of many researchers in astrodynamics. Here, we consider a particular case, the so-called Tsien problem [1], in which the spacecraft moves in a circular ...
Calvo, M. +3 more
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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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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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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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Uniqueness, Born Approximation, and Numerical Methods for Diffuse Optical Tomography
Journal of Applied Mathematics, 2013 Diffuse optical tomogrpahy (DOT) is to find optical coefficients of tissue using near infrared light. DOT as an inverse problem is described and the studies about unique determination of optical coefficients are summarized. If a priori information of the
Kiwoon Kwon
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