Results 311 to 320 of about 10,910,604 (357)

The q-Fibonacci Hyperbolic Functions

Applied Mathematics & Information Sciences, 2012
In 2005 Stakhov and Rozin introduced a new class of hyperbolic functions which is called Fibonacci hyperbolic functions. In this paper, we study q-analogue of Fibonacci hyperbolic functions. These functions can be regarded as q extensions of classical hyperbolic functions. We introduce the q-analogue of classical Golden ratio as follow φq = 1+1+4qn−22,
Guncan, A., Erbil, Y.
openaire   +2 more sources

Generalized Hyperbolic Functions

The American Mathematical Monthly, 1982
(1982). Generalized Hyperbolic Functions. The American Mathematical Monthly: Vol. 89, No. 9, pp. 688-691.
openaire   +1 more source

Variable Step-size LMS Algorithm Based on Hyperbolic Tangent Function

Circuits, systems, and signal processing, 2023
Long Li, Xuesong Zhao
semanticscholar   +1 more source

The q-pell Hyperbolic Functions

Applied Mathematics & Information Sciences, 2012
In 2005 Stakhov and Rozin introduced a new class of hyperbolic functions which is called Fibonacci hyperbolic functions. The aim of this study to give q-analogue of the Pell hyperbolic functions. These functions can be regarded as q extensions of classical hyperbolic functions.
Guncan, A., Akduman, S.
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Hyperbolic Lagrangian functions

Applied Mathematics and Mechanics, 1998
The equation of motion for a free particle on Minkowski space is dicussed in Lagrangian, Hamiltonian, and Hamilton-Jacobi form, using a representation with an imaginary time coordinate. Unfortunately, the English translation of this Chinese paper is difficult to understand since it is not in agreement with standard English terminology.
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Hyperbolically Convex Functions

2003
A conformal map f of the unit disk D of the complex plane into itself is called hyperbolically convex if the hyperbolic segment between any two points of f (D) also lies in f (D). These functions form a non-linear space invariant under Moebius transformations of D onto itself.
Diego Mejía, Christian Pommerenke
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New explicit exact solutions of the unstable nonlinear Schrödinger’s equation using the expa and hyperbolic function methods

Optical and quantum electronics, 2018
K. Hosseini, A. Zabihi, F. Samadani, R. Ansari   +3 more
semanticscholar   +2 more sources

Rectangular hyperbolic functions

1998
Abstract The rectangular hyperbola is a function that very commonly arises in modelling. We shall again look at the basic function and then transform it to other related functions by simple manoeuvres. We shall concentrate our attention on transformations as they affect the graph in the first quadrant (x and y both positive).
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Hyperbolic Functions’ Synthesizers

2013
Hyperbolic mathematical functions present a multitude of applications in VLSI designs and analog signal processing structures.
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Hyperbolic functions

2022
Robert D. Poodiack, William E. Wood
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