Д. С. Кулябов
Д. С. Кулябов
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Migran Nelsonovich Gevorkyan
Последние
Constrained Hamiltonian approach to the Maxwell theory
Numerical analysis of eikonal equation
Overview of social networks research software
Statistically significant performance testing of Julia scientific programming language
Statistically Significant Comparative Performance Testing of Julia and Fortran Languages in Case of Runge–Kutta Methods
Pseudo-random number generator based on neural network
Software Package For The Active Queue Management Module Model Verification
Algorithm for Lens Calculations in the Geometrized Maxwell Theory
Automatic Code Generation for Stochastic Runge–Kutta Methods
Software Implementation of the Eikonal Equation
The Automation of Stochastization Algorithm with Use of SymPy Computer Algebra Library
Implementing a Method for Stochastization of One-Step Processes in a Computer Algebra System
Issues in the Software Implementation of Stochastic Numerical Runge–Kutta
Implementation Difficulties Analysis of Stochastic Numerical Runge-Kutta Methods
Approaches to Stochastic Modeling of Wind Turbines
The Construction of the SDE for Modeling Wind Speed for Wind Power Plants
Stochastic Modeling of Wind Turbines
Support for Parallel Computing in Julia Language
Field Calculation for the Horn Waveguide Transition in the Single-Mode Approximation of the Cross-Sections Method
Geometrization of Maxwell's Equations in the Construction of Optical Devices
Guided Modes of a Planar Gradient Waveguide
Waveguide Modes of a Planar Gradient Optical Waveguide
Operating System Plan9 as the Implementation of the GRID Ideology
Numerical and Analytical Modeling of Guided Modes of a Planar Gradient Waveguide
Stochastic Runge–Kutta Software Package for Stochastic Differential Equations
The Stochastic Processes Generation in OpenModelica
Waveguide Modes of a Planar Optical Waveguide
Integration of the computing cluster into the information system of facility
One-Step Stochastic Processes Simulation Software Package
Review of Julia programming language for scientific computing
Development of Click modules: DSRED and SDRED algorithms
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