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Taylor Series Numerical Integrator

机译:泰勒系列数值积分器

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The simulation language TKSL and Modern Taylor Series Method have proved to be very powerful computing tools for extremely exact, stable and fast numerical solutions of systems of differential equations. In a natural way, TKSL also involves solutions of problems that can be converted to solving a system of differential equations [5]. As an example, a solution of a set of simultaneous algebraic equations by system of differential equations is dealt with in the paper. The solution of a set of algebraic equations by differential equations represents a parallel computation when special units so called integrators are used. All the integrators are working in parallel, e.g. all integrators are controlled by the same algorithm of a numerical integration method. That is why, a parallel interpretation of integrators in a suitable hardware can be expected. We outline the design and implementation of an FPGA-based numerical integrator that will form the basis of our FPGA-based parallel hardware. A Numerical Integrator Simulator is used for simulation of a behavior of Taylor Series Numerical Integrator.
机译:仿真语言TKSL和现代泰勒系列方法已被证明是非常强大的计算工具,用于微分方程系统的极其精确,稳定和快速的数字解决方案。以自然的方式,TKSL还涉及可以转换为求解微分方程系统的问题的解决方案[5]。作为示例,纸张中的一组同时代数方程的解决方案被讨论。通过微分方程的一组代数方程的解决方案表示使用所谓的集成商的特殊单元时的并行计算。所有集成商都并行工作,例如,所有集成商都由相同的数值积分方法的算法控制。这就是为什么可以预期合适的硬件中的集成商的并行解释。我们概述了基于FPGA的数字积分器的设计和实现,将构成基于FPGA的并行硬件的基础。数字积分器模拟器用于仿真泰勒系列数值积分器的行为。

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