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Maple contains many features to help you symbolically manipulate transfer functions. Transfer functions can contain symbolic coefficients these parameters can be optimized to match a target response. Transfer functions can be converted to differential equations or discretized, and you can easily generate Phase and Magnitude plots. You can use Maple to derive and manipulate transfer functions of electric circuits using Kirchoff’s current and voltage laws.
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Units are fluidly integrated into Maple, and can be used in simple calculations as well as numeric equation solving, optimization and visualization.Īpplication Example Circuit Analysis Using Transfer Functions and Laplace Transforms Nearly every single quantity an electrical engineer encounters – whether it’s a resistance, voltage or a length - has a unit.
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Code is faster to develop, debug and verify.Moreover, Maple’s programming language benefits from an interactive development environment and can use any of Maple’s high-level math tools. This means you can derive and numerically evaluate your equations in a single cohesive workflow. The symbolic and numeric math engines are seamlessly connected parameters, equations and calculations can fluidly flow between the two. Symbolically manipulate the transfer functions that arise from circuit analysis.Numerically solve the equations for stub matching.These tools are designed for both simple and complex engineering problems.
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Maple offers practical high-level tools for numeric and symbolic math, data analysis, and programming. Learn More Maple’s technical documentation environment High-Level Symbolic and Numeric Math In effect, Maple captures the inherent assumptions and thought process behind an analysis, as well as the calculations. A Maple document combines live math, text, images and plots in a single document.