Results 11 to 20 of about 53,306 (259)
Optimal hyperdimensional representation for learning and cognitive computation [PDF]
Hyperdimensional Computing (HDC) is a neurally inspired computing paradigm that leverages lightweight, high-dimensional operations to emulate key brain functions.
Prathyush P. Poduval +7 more
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Visualizing a Cubic Linkage through the Use of CAS and DGS
Our goal is to discuss the different issues that arise when attempting to visualize a joints-and-bars cube through GeoGebra, a widespread program that combines dynamic geometry (DGS) and computer algebra systems (CAS). As is standard in the DGS framework,
Tomás Recio +3 more
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New Exact Solutions of Landau-Ginzburg-Higgs Equation Using Power Index Method
In the present study, the optimality approach is applied to find the exact solution of the Landau-Ginzburg-Higgs Equation (LGHE) using new transformations.
Khalil Ahmad +3 more
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In this work, we analyze the dynamical behaviors of two five-parameter families of planar quadratic maps by utilizing strategies of symbolic computation.
Sarbast H. Mikaeel, Bewar H. Othman
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New exact solutions for the two-dimensional Broadwell system [PDF]
In this paper, we consider the discrete kinetic Broadwell system. This system is a nonlinear hyperbolic system of partial differential equations. The two-dimensional Broadwell system is the kinetic Boltzmann equation, and for this model momentum and ...
Dukhnovsky, Sergey A.
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Symbolic iteration method based on computer algebra analysis for Kepler’s equation
The Kepler’s equation of elliptic orbits is one of the most significant fundamental physical equations in Satellite Geodesy. This paper demonstrates symbolic iteration method based on computer algebra analysis (SICAA) to solve the Kepler’s equation.
Ruichen Zhang, Shaofeng Bian, Houpu Li
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Objectives. The paper deals with the equivalence of program schemes. According to A.A. Lyapunov and Yu.I. Yanov, the founders of this theory, a program scheme is understood as a program model wherein abstraction from contensive values of operators and ...
Y. P. Korablin
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This paper proposes a recursive elimination method for optimal filtering problems of a class of discrete-time nonlinear systems with non-Gaussian noise. By this method, most of the computations to solve an optimal filtering problem can be carried out off-
Tomoyuki Iori, Toshiyuki Ohtsuka
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New Specific and General Linearization Formulas of Some Classes of Jacobi Polynomials
The main purpose of the current article is to develop new specific and general linearization formulas of some classes of Jacobi polynomials. The basic idea behind the derivation of these formulas is based on reducing the linearization coefficients which ...
Waleed Mohamed Abd-Elhameed, Afnan Ali
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Mixed algorithm for solving boundary value problem
Symbolic computation has been applied to Runge-Kutta technique in order to solve two-point boundary value problem. The unknown initial values are considered as symbolic variables, therefore they will appear in a system of algebraic equations, after the ...
Béla Paláncz, György Popper
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