Results 21 to 30 of about 3,035,814 (240)
Fractal and Fractional, 2022 In this paper, a family of Ostrowski-type iterative schemes with a biparameter was analyzed. We present the dynamic view of the proposed method and study various conjugation properties.
Xiaofeng Wang, Xiaohe Chen
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Choosing the Best Members of the Optimal Eighth-Order Petković’s Family by Its Fractal Behavior
Fractal and Fractional, 2022 In this paper, by applying Petković’s iterative method to the Möbius conjugate mapping of a quadratic polynomial function, we attain an optimal eighth-order rational operator with a single parameter r and research the stability of this method by using ...
Xiaofeng Wang, Wenshuo Li
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Remote Sensing, 2020 Infrared (IR) radiometers from geostationary (GEO) satellites have an advantage over low-earth orbiting (LEO) satellites as they provide continuous observations to monitor the diurnal variations in the sea surface temperature (SST), typically better than
Rishi Kumar Gangwar +1 more
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Index Matrix-Based Modeling and Simulation of Buck Converter
Mathematics, 2023 The approach described in this paper handles the parameters and characteristics (analog and discrete ones) of a Buck DC-DC converter (in its power and control parts) in a common manner.
Nikolay Hinov +2 more
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On Bifurcations Along the Spiral Organization of the Periodicity in a Hopfield Neural Network
Communications in Advanced Mathematical Sciences, 2022 In this work we report numerical results involving a certain Hopfield-type three-neurons network, with the hyperbolic tangent as the activation function.
Angela Da Silva, Paulo Rech
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Local Convergence and Dynamical Analysis of a Third and Fourth Order Class of Equation Solvers
Fractal and Fractional, 2021 In this article, we suggest the local analysis of a uni-parametric third and fourth order class of iterative algorithms for addressing nonlinear equations in Banach spaces.
Debasis Sharma +3 more
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Open Biology, 2022 Neurons encounter unavoidable evolutionary trade-offs between multiple tasks. They must consume as little energy as possible while effectively fulfilling their functions. Cells displaying the best performance for such multi-task trade-offs are said to be
Peter Jedlicka +2 more
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SMEFT as a slice of HEFT’s parameter space [PDF]
EPJ Web of Conferences, 2022 The Standard Model Effective Field Theory (SMEFT) is the parametrization chosen to interpret many modern measurements. We have recently discussed, building on the work of other groups, that its overall framework can be experimentally tested, beyond ...
Salas-Bernárdez Alexandre +3 more
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Julia Sets in Parameter Spaces [PDF]
Communications in Mathematical Physics, 2001 The paper is devoted to study the one parameter family of cubic polynomials \[ g_b(z)= \lambda z+ bz^2+z^3, \quad b\in \mathbb{C},\tag{1} \] where \(\lambda= e^{2\pi i\theta}\) is a fixed complex number of modulus 1. The authors show that the bifurcation locus of (1) contains quasi-conformal copies of the quadratic Julia set \(J(\lambda z+z^2)\).
Buff, X., Henriksen, C.
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Poincaré dodecahedral space parameter estimates [PDF]
Astronomy & Astrophysics, 2008 We aim to improve the surface of last scattering (SLS) optimal cross-correlation method in order to refine estimates of the Poincar dodecahedral space (PDS) cosmological parameters. We analytically derive the formulae required to exclude points on the sky that cannot be members of close SLS-SLS cross-pairs.
Roukema, Boudewijn F. +2 more
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