The topic deals with functions that depend on several variables, as well as algorithms for finding their maxima/minima.
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Each of these methods can be used to find maxima/minima of multivariate functions, though the specifics of implementation and execution will vary depending on the particular type of function at hand.
Functions that depend on multiple variables are referred to as multivariate functions. Algorithms used to find maxima/minima of multivariate functions involve looking at the function’s critical points—points at which the derivative of the function is equivalent to zero, or points where the derivative is undefined. Doing so allows one to determine where the function’s peak, or maxima, occurs, and where its trough, or minima, occurs. Popular algorithms for finding maxima/minima of multivariate functions include Newton’s Method, Caratheodory’s Method- decimal into fractions calculator , and Quasi-Newton Methods.