Results 11 to 20 of about 81,093 (306)
Matrix-analytic methods for the analysis of stochastic fluid-fluid models
Stochastic fluid-fluid models (SFFMs) offer powerful modeling ability for a wide range of real-life systems of significance. The existing theoretical framework for this class of models is in terms of operator-analytic methods. For the first time, we establish matrix-analytic methods for the efficient analysis of SFFMs.
Nigel G. Bean +2 more
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Zerofinding of analytic functions by structured matrix methods [PDF]
We propose a fast and numerically robust algorithm based on structured numerical linear algebra technology for the computation of the zeros of an analytic function inside the unit circle in the complex plane. At the core of our method there are two matrix algorithms: (a) a fast reduction of a certain linearization of the zerofinding problem to a matrix
Luca Gemignani, GEMIGNANI, LUCA
openaire +3 more sources
A comparison between analytic and numerical methods for modelling automotive dissipative silencers with mean flow [PDF]
Identifying an appropriate method for modelling automotive dissipative silencers normally requires one to choose between analytic and numerical methods.
Kirby, R, R. Kirby
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This study further explores the multinomial probit-based integrated choice and latent variable (ICLV) models. The LDLT matrix-based analytic approximation methods, including Mendell and Elston (ME) method, bivariate ME (BME) method, and two-variate ...
Jie Ma, Xin Ye, Kun Huang
doaj +1 more source
This work is the second in a series of articles that deal with analytical solutions of nonlinear dynamical systems under oscillatory input that may exhibit harmonic frequencies.
Elena Hernandez +3 more
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Information Anatomy of Stochastic Equilibria
A stochastic nonlinear dynamical system generates information, as measured by its entropy rate. Some—the ephemeral information—is dissipated and some—the bound information—is actively stored and so affects future behavior.
Sarah Marzen, James P. Crutchfield
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Bootstrapping 2d ϕ 4 theory with Hamiltonian truncation data
We combine the methods of Hamiltonian Truncation and the recently proposed generalisation of the S-matrix bootstrap that includes local operators to determine the two-particle scattering amplitude and the two-particle form factor of the stress tensor at ...
Hongbin Chen +2 more
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An analytic iteration sequence based on the extension of the BLUES (Beyond Linear Use of Equation Superposition) function method to partial differential equations (PDEs) with second-order time derivatives is studied. The original formulation of the BLUES
Jonas Berx, Joseph O. Indekeu
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Improved iterative methods for solving risk parity portfolio [PDF]
Risk parity, also known as equal risk contribution, has recently gained increasing attention as a portfolio allocation method. However, solving portfolio weights must resort to numerical methods as the analytic solution is not available.
Jaehyuk Choi, Rong Chen
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Deriving Fuzzy Weights from the Consistent Fuzzy Analytic Hierarchy Process
The analytic hierarchy process (AHP) is one of the most popular multi-criteria decision-making (MCDM) methods, and so is its extension fuzzy analytic hierarchy process (FAHP).
Chin-Yi Chen, Jih-Jeng Huang
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