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Phase plane analysis and novel soliton solutions for the space-time fractional Boussinesq equation using two robust techniques. [PDF]
Younas T, Ahmad J.
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Optimizing noise control in flexible shells with bridging membrane discs variations. [PDF]
Alahmadi H, Afzal M, Alkuhayli N.
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Basic Process Equation for Analytical Chemistry - An Inclusive and Conciliatory Approach. [PDF]
Cuadros-Rodríguez L.
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Investigation on dynamical perspective of soliton solutions to the nonlinear integrable Akbota equation through a generalized analytical technique. [PDF]
Iqbal M +7 more
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Journal of Learning Disabilities, 2020
The purpose of this study was to examine the effects of algebraic equation solving intervention for sixth graders with mathematics learning difficulties (MD).
Jessica M. Namkung, Nicole Bricko
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The purpose of this study was to examine the effects of algebraic equation solving intervention for sixth graders with mathematics learning difficulties (MD).
Jessica M. Namkung, Nicole Bricko
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The “golden” algebraic equations
Chaos, Solitons & Fractals, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Stakhov, A., Rozin, B.
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Teaching an Algebraic Equation to High School Students with Moderate Developmental Disabilities
Education and Training in Developmental Disabilities, 2008The purpose of this study was to determine the effect of systematic instruction with a concrete representation on the acquisition of an algebra skill for students with moderate developmental disabilities.
Bree A. Jimenez +2 more
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Roots of algebraic equations and Clifford algebra
Advances in Applied Clifford Algebras, 1999The author investigates roots of real polynomials inside the real two-dimensional Clifford algebra with generator \(\varepsilon\), \(\varepsilon^2=1\), calling the elements of this algebra hyperbolic. The corresponding numbers of real and hyperbolic roots of a polynomial are calculated.
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Solvable nonlinear algebraic equations
Inverse Problems, 1990Summary: We introduce classes of nonlinear algebraic equations as concrete realisations of algebraic structures underlying the integrability of well known systems like the Korteweg-de Vries and the Burgers equations. These algebraic equations share with their differential analogues the basic features of integrability and therefore are examples of ...
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