|
Маткат. MatCAD_5В060300-русс. Программа по дисциплине Mathcad для задач механики для специальности 5B060300 Механика
Эмпирические зависимости. В научных и инженерных исследованиях часто возникает задача математического описания некоторого исследуемого процесса или объекта. Для определенности предположим, что связь независимой переменной и зависимой переменной выражается в общем случае нелинейной функций . Функция является неизвестной, но значения переменных могут быть измерены и результаты таких измерений представлены таблицей , где , погрешности измерений, имеющие случайную природу.
Задача построений эмпирической зависимости состоит в нахождении функции S(x), как можно точнее аппроксимирующей неизвестную f(x).
Функции MathCAD для построения эмпирических зависимостей. В пакет MathCAD включены функции для вычисления параметров различных функций S(x). Обращения к этим функциям приведены в табл.3, где Х – вектор, составленный из значений {xi}, i=1, …, n, а Y – вектор, сформированный из значений ![](data:image/png;base64,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)
Таблица 3. Функция
| Назначение функции
| slope(x, y)
| Вычисляет параметр а1 линейной функции ![](data:image/png;base64,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)
| intercept(x, y)
| Вычисляет параметр а0 линейной функции ![](data:image/png;base64,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)
| regress(x,y,m)
| Вычисляет параметры полиномиальной функции
для любого m (на практике ). Вычисленные параметры размещаются в результирующем векторе, начиная с четвертой проекции.
| |
|
|