نتایج جستجو برای: ky converter

تعداد نتایج: 26175  

Journal: :IEEE Access 2022

In current scenario, the challenging task in designing a DC-DC converter has high voltage gain and small output ripple waves, which researchers deal with highly complicated. Because of its topological Continuous Conduction Mode (CCM), KY converters have developed better than all traditional to overcome this intricacy transfer waves. The had comparative various qualities when compared boost Sync...

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه ارومیه 1377

‏‎applications such as high definition viedeo reproduction, portable computers, wireless, and multimedia demand, and ever-increasing need for ligh-frequency high-resolution and low-power analog-to-digital converters. flash, two-step flash, and pipeline convertors are fast but consume large amount of power and require large area. to overcome these problems, successive approximation converter blo...

Journal: :International Journal of Power Electronics and Drive Systems (IJPEDS) 2019

2012
Kuo-Ing Hwu

As generally acknowledged, the high-gain DC-DC converter is widely used in the sustainable energy system as the front-stage of the DC-AC converter. Therefore, it is indispensable for low voltage to be boosted to high voltage. In general, the boost converter or the buck-boost converter is widely used in such applications. However, it is not easy for such converters to achieve high voltage ratio....

Journal: :Anaesthesia 2001

Journal: :international journal of nonlinear analysis and applications 2013
s. zolfaghari a. ebadian s. ostadbashi m. de la sen m. eshaghi gordji

in this paper, we prove the hyers-ulam stability in$beta$-homogeneous probabilistic modular spaces via fixed point method for the functional equation[f(x+ky)+f(x-ky)=f(x+y)+f(x-y)+frac{2(k+1)}{k}f(ky)-2(k+1)f(y)]for fixed integers $k$ with $kneq 0,pm1.$

A. Ebadian M. De La Sen M. Eshaghi Gordji S. Ostadbashi S. Zolfaghari

In this paper, we prove the Hyers-Ulam stability in$beta$-homogeneous probabilistic modular spaces via fixed point method for the functional equation[f(x+ky)+f(x-ky)=f(x+y)+f(x-y)+frac{2(k+1)}{k}f(ky)-2(k+1)f(y)]for fixed integers $k$ with $kneq 0,pm1.$

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