Capital Costing
- Introduction to Capital Costing
- Cost Indicies
- Capital Costing - Power Law Method
- Capital Costing - Zevnik & Buchanan's Method
- Capital Costing - Timm's Method
- Capital Costing - Lang Factor Method
A course on the mathematics of process design and control, covering Laplace transforms, system stability and response, control schemes, and industrial capital costing methods.
No card needed. Every lesson is open on every plan.
This course covers the mathematical operations associated with process design, beginning with the theoretical background of Laplace transforms and moving into practical implementation. System stability and response are explored through first and second order systems, with higher order systems covering poles and zeros, time delays and inverse responses. Process control methods are covered extensively, including feedforward, feedback, cascade and ratio control, alongside analysis of temperature profiles in relation to system disturbances. A range of costing methods is detailed to support the industrial application of real process design principles, and process safety is considered as part of designing safe and efficient processes. Learners come away able to solve and use Laplace transforms between the time and s domains; understand system responses and stability across different order systems; implement control systems for industrial case studies with a focus on controlled and manipulated variables; apply control schemes to closed loop systems including modelling, set-point changes and block diagram construction; and understand the costing methods used to estimate process costs.
56 lessons in 9 themes, pitched at Years 2–4. Your year decides what comes first, never what you can open.
56 lessons and 59 videos, each with what you’ll be able to do by the end.
39 practice questions, marked the moment you answer, with hints when you’re stuck. Step-by-step worked solutions come with Core.
Ask CERA to explain any idea in Process Design & Control another way, or to test you on it. Every day, on every plan.
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