Results 311 to 320 of about 12,348,205 (356)
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The American Mathematical Monthly, 1957
(1957). The Exponential Function. The American Mathematical Monthly: Vol. 64, No. 3, pp. 158-160.
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(1957). The Exponential Function. The American Mathematical Monthly: Vol. 64, No. 3, pp. 158-160.
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Modern Physics Letters A, 2019
In this paper, new analytical obliquely propagating wave solutions for the time fractional extended Zakharov–Kuzetsov (FEZK) equation of conformable derivative are investigated.
B. Ghanbari, M. S. Osman, D. Baleanu
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In this paper, new analytical obliquely propagating wave solutions for the time fractional extended Zakharov–Kuzetsov (FEZK) equation of conformable derivative are investigated.
B. Ghanbari, M. S. Osman, D. Baleanu
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Hidden oscillation and chaotic sea in a novel 3d chaotic system with exponential function
Nonlinear dynamics, 2023Xiaolin Ye, Xing-yuan Wang
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1995
It is a general problem to determine the continued fractions for values of classical functions suitably normalized. We shall describe a solution of this problem in a very special case which will allow us in particular to get the continued fraction for e.
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It is a general problem to determine the continued fractions for values of classical functions suitably normalized. We shall describe a solution of this problem in a very special case which will allow us in particular to get the continued fraction for e.
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FPGA based implementation of low-latency floating-point exponential function
, 2013Exponential function is an essential requisite in a wide range of engineering application, such as image processing and digital signal processing (DSP). This paper describes a FPGA implementation of double precision exponential function.
Wenyan Yuan, Zhen Xu
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1983
Let z denote the identity map on C. For every non-negative integer n, we define a polynomial function E n by $$ {E_n} = \sum\limits_{{k = 0}}^n {\frac{1}{{k!}}{z^k}} $$ Given an arbitrary complex number c, let n be such that n + 1 ≧ 2|c|, and let q be an arbitrary positive integer.
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Let z denote the identity map on C. For every non-negative integer n, we define a polynomial function E n by $$ {E_n} = \sum\limits_{{k = 0}}^n {\frac{1}{{k!}}{z^k}} $$ Given an arbitrary complex number c, let n be such that n + 1 ≧ 2|c|, and let q be an arbitrary positive integer.
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Exponentials and Bessel Functions
The Fibonacci Quarterly, 1976Davis, Bro. Basil, Hoggatt, V. E. jun.
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The European Physical Journal Plus, 2020
Sachin Kumar, Amit Kumar, A. Wazwaz
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Sachin Kumar, Amit Kumar, A. Wazwaz
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