Soliton structures of fractional coupled Drinfel'd-Sokolov-Wilson equation arising in water wave mechanics. [PDF]
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Abundant different types of soliton solutions for fractional modified KdV equation using auxiliary equation method. [PDF]
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Stability and practical feasibility of the 3D nonlinear guidance law. [PDF]
Yuan J, Duan B, Ai J.
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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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Exponential and trigonometric functions
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Exponential trigonometric convex functions and Hermite-Hadamard type inequalities
Mathematica Slovaca, 2021In this manuscript, we introduce and study the concept of exponential trigonometric convex functions and their some algebraic properties. We obtain Hermite-Hadamard type inequalities for the newly introduced class of functions.
M. Kadakal +3 more
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On Hardware for Computing Exponential and Trigonometric Functions
IEEE Transactions on Computers, 1996Summary: This paper presents new, fast hardware for computing the exponential function, sine, and cosine. The main new idea is to use low-precision arithmetic components to approximate high precision computations, and then to correct very quickly the approximation error periodically so that the effect is to get high precision computation at near low ...
V. Kantabutra
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Basic Exponential and Trigonometric Functions
, 2003In this chapter we shall introduce the basic exponential and basic trigonometric functions as solutions of a difference analog of the equation for harmonic motion on a q-quadratic grid. Some of their elementary properties will be derived in order to form the basis for developing the theory of basic Fourier series and study some of their applications in
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Operator Sine Functions and Exponential Trigonometric Pairs
Journal of Mathematical Sciences, 2020zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Generalized Exponential and Trigonometric Functions
, 1993One of the most classical papers written on generalized Fibonacci numbers is that of A. F. Horadam, [8]. In that paper, one will find several of the following properties needed in order to obtain the results found in this article. We start with a special case of the basic definition found in [8].
John C. Sjoberg
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