Najati, A., Park, C.-G.: Fixed points and stability of a generalized quadratic functional equation. J. Inequal. Appl. (2009). :10.1155/2009/193035A. Najati and C. Park, "Fixed points and stability of a generalized quadratic functional equation," Journal of Inequalities and Applications, ...
Solver for quadratic equations (ax^2+bx+c=0) and biquadratic equations (ax^4+bx^2+c=0). The app can calculate real and complex solutions. It is also possible to plot the functions and to zoom in and out. You can input decimal coefficients (e.g a = 1.5) or fractions (e.g a ...
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Najati, A, Cho, Y: Generalized Hyers-Ulam stability of the pexiderized Cauchy functional equation in non-Archimedean spaces. Fixed Point Theory Appl 2011 (2011). Article ID 309026 61. Cho, Y, Kang, J, Saadati, R: Fixed points and stability of additive functional equations on the Banach...
B. Moghimi, Stability of a functional equation deriving from quadratic and additive function in quasi-Banach spaces, J. Math. Anal. Appl, 337 (2008) 399-415.A. Najati,,M. B. Moghimi.Stability of a functional equation deriving from quadratic and additive functions in quasi-Banach spaces. ...
On the Linear Harmonic Oscillator Solution for a Quadratic Lienard Type EquationY. J. F. KpomahouM. NontiK .K. D. AdjaM.D. MonsiaK .K. D. Adja
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