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Curvilinear schemes and maximum rank of forms Eduardo Baltic, Alessandra Bernardino cite this version: Eduardo Baltic, Alessandra Bernard. Curvilinear schemes and maximum rank of forms. 2012. hal00747023HAL
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Curvilinear schemes are graphical representations that depict data in a non-linear format, often used to design complex shapes or structures. The term 'maximum' typically refers to the highest point or value reached within the context of data representation or functionality.
Individuals or organizations involved in specific design, engineering, or data reporting processes that utilize curvilinear representations are generally required to file these schemes. This may include architects, engineers, or any corresponding professionals complying with regulatory standards.
To fill out curvilinear schemes, one must gather relevant data points, determine the graphical parameters, and use suitable software or drawing techniques to accurately depict the data in a curvilinear format while ensuring maximum values are clearly indicated.
The purpose of curvilinear schemes is to visualize complex data relationships more clearly, allowing for better understanding and communication. The use of maximum helps in identifying peak values that are critical for analysis and decision-making.
Curvilinear schemes must include data points, axes labels, units of measurement, and the maximum values reached. Additionally, context-specific information and annotations may be required to clarify the data presented.
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