Inequalities for Jacobian elliptic functions and Gauss lemniscate functions
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Publication:419523
DOI10.1016/J.AMC.2012.01.041zbMath1241.33018OpenAlexW2048147897MaRDI QIDQ419523
Publication date: 18 May 2012
Published in: Applied Mathematics and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.amc.2012.01.041
Related Items (16)
A method to prove inequalities and its applications ⋮ Padé approximant related to inequalities for Gauss lemniscate functions ⋮ The inverse hyperbolic tangent function and Jacobian sine function ⋮ Shafer-type inequalities for inverse trigonometric functions and Gauss lemniscate functions ⋮ Sharp bounds for Toader-type means in terms of two-parameter means ⋮ Inequalities involving generalized Jacobian elliptic functions ⋮ On lemniscate functions ⋮ Some properties of the generalized Jacobian elliptic functions II ⋮ Shafer-Fink type inequalities for arc lemniscate functions ⋮ Lemniscate-like constants and infinite series ⋮ Some properties of the generalized Jacobian elliptic functions III ⋮ A note on the Jacobian elliptic sine function ⋮ Some properties of the generalized Jacobian elliptic functions ⋮ Product formulas and inequalities involving θ functions ⋮ Wilker- and Huygens-type inequalities for Jacobian elliptic and theta functions ⋮ Sharp Shafer-Fink type inequalities for Gauss lemniscate functions
Uses Software
Cites Work
- On Jordan type inequalities for hyperbolic functions
- On one-parameter family of bivariate means
- Symmetry in c, d, n of Jacobian elliptic functions
- Inequalities and bounds for elliptic integrals
- On Wilker and Huygens type inequalities
- Product formulas and bounds for Jacobian elliptic functions with applications
- On some inequalities involving trigonometric and hyperbolic functions with emphasis on the Cusa-Huygens, Wilker, and Huygens inequalities
- One- and two-sided inequalities for Jacobian elliptic functions and related results
- Algorithms Involving Arithmetic and Geometric Means
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