Results 131 to 140 of about 843 (183)

Analysis of stability and chaotic trajectories in nonlinear fluid wave interactions under forcing effects. [PDF]

Sci Rep
Kozubek T, Iqbal M, Riaz MB, Kazmi SS, Rehman MAU.   +4 more
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Analytical analysis of the nonlinear fractional order Pochhammer-Chree equation with power-law nonlinearity in elastic materials. [PDF]

Sci Rep
Khalid M, Khalid NA, Ceesay B, Ahmed N.
europepmc   +1 more source

Dynamical solitonic wave formation to optical fiber communications with strong nonlinearity and inhomogeneity. [PDF]

Sci Rep
Faridi WA, Ciurdariu L, Ibrahim AA.
europepmc   +1 more source

Analytical and numerical investigations, data-driven modeling via an analytical-machine learning approach, and chaotic analysis of a nonlinear fractional soliton neuron model. [PDF]

Sci Prog
Amin MR, Akter R, Helal KM, Ullah MS.
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Noise effects on soliton structures of nonlinear Schrödinger equation with generalized Kudryashov's law non-linearity using modified extended mapping technique. [PDF]

Sci Rep
Mshary N, Bossly R, Ahmed HM.
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Delaunay-Like Compact Equilibria in the Liquid Drop Model. [PDF]

Arch Ration Mech Anal
Del Pino M, Musso M, Zuniga A.
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Jacobi elliptic functions

2020
Jacobi elliptic functions are a realization of one of the simplest cases of elliptic functions, as described in Chapter 14: functions with two simple poles in a period parallelogram that are odd around each pole. These functions come up naturally in certain problems of mechanics, such as the motion of an ideal pendulum.
Richard Beals, Roderick S. C. Wong
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Expression of Elliptic Functions in Terms of Jacobi Functions

Russian Mathematics, 2022
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Jacobi Elliptic Functions

2021
Topic of this chapter are the Jacobi elliptic functions sn, cn, dn, their first derivatives, the additional nine Jacobi elliptic functions, and the amplitude function am. The evaluation of the Jacobi elliptic functions is based on the Jacobi 𝜗 functions and in case of convergency issues additionally on the Gauss hypergeometric function.
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A structurally stable realization for Jacobi elliptic functions

2002 IEEE International Symposium on Circuits and Systems. Proceedings (Cat. No.02CH37353), 2003
By adding convergence terms, the dynamical equations for the generation of elliptic functions versus time are presented. This results in a structurally stable oscillator with limit cycles, which are Jacobi elliptic functions. From these equations a CMOS realization is developed with the nonlinearities obtained by using analog four-quadrant multipliers ...
Honghao Ji, R. W. Newcomb
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