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Modeling the Nonlinear Properties of Ferroelectric Materials in Ceramic Capacitors for the Implementation of Sensor Functionalities in Implantable Electronics

机译:陶瓷电容器中铁电材料的非线性性能,实现植入电子传感器功能的实施

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For several years, the requirements on miniaturization of electronic implants with application in functional electrostimulation have been increasing, while functionality and reliability should not be impaired. One solution concept is to use neither active electronic components nor sensors or batteries. Instead, the functionalities are ensured by the use of intrinsic nonlinear properties of the already used components and energy is transferred by inductive coupling. In this paper, ceramic capacitors are investigated as a first step towards exploiting the nonlinear characteristics of ferroelectric materials. The ceramic capacitors are characterized by simulation and measurements. The modeling is carried out in Mathcad Prime 3.1 and ANSYS 2019 R2 Simplorer and different solvers are compared for exemplary calculations. Finally, a measurement setup is realized to validate the models. Calculations show that the trapezoid method with a number of 500 k points in the given solution interval is best suited for ANSYS. In Mathcad, the Adams, Bulirsch–Stoer, Backward Differentiation Formula, Radau5, and fourth order Runge–Kutta methods with an adaptive step width and a resolution of 50 k points are the most suitable. The nonlinear properties of ferroelectric materials in ceramic capacitors modeled with these methods using ANSYS and Mathcad show small and equal deviation from the measurements.
机译:几年来,在功能电刺激上具有应用的电子植入物小型化的要求一直在增加,而功能性和可靠性不应受损。一个解决方案概念是使用有源电子元件和传感器或电池使用。相反,通过使用已经使用的部件的固有非线性性能来确保功能,并且通过电感耦合传递能量。在本文中,研究了陶瓷电容器作为利用铁电材料的非线性特性的第一步。陶瓷电容器的特征在于模拟和测量。在MathCAD中进行建模,Prime 3.1和ANSYS 2019 R2 Sportorer和不同的求解器以用于示例性计算。最后,实现了测量设置以验证模型。计算表明,给定的解决方案间隔中具有多个500k点的梯形方法最适合ANSYS。在Mathcad中,Adams,Bulirsch-Stoer,向后分化公式,Radau5和具有自适应步长和分辨率的分辨率为50 k点的四阶runge-Kutta方法是最合适的。使用ANSYS和MATHCAD建模的陶瓷电容器中铁电材料的非线性特性,使用ANSYS和MATHCAD进行了小的和等于测量的偏差。

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