💡 Words with a Similar Meaning to "Local maximum"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| local minimumnoun | (mathematics) A point on a graph (or its associated function) whose value is less than all other points near it. |
| global maximumnoun | (mathematics) An element in a function's domain where the function assumes its highest value. |
| global minimumnoun | (mathematics) An element in a function's domain where the function assumes its lowest value. |
| maximizationnoun | The act of raising something to its greatest value or extent. |
| maximumnoun | The highest limit. |
| extremumnoun | (mathematics) A point, or value that is a maximum or a minimum. |
| antimaximumnoun | (mathematics) A maximum that has changed sign, caused by certain values of parameters. |
| lim supnoun | (mathematics) Clipping of limit superior. [The supremum of the set of accumulation points of a given sequence or set.] |
| limitnoun | A restriction; a bound beyond which one may not go. |
| maxminnoun | The maximum value of a set of minima |
| objective functionnoun | (mathematics) A function to be maximized or minimized in optimization theory. |
| maximal | Largest, greatest (in magnitude), highest, most. |
| argmaxnoun | (mathematics) The argument of the maximum: the set of points of a given argument for which a given function attains its maximum value. |
| limit casenoun | An extreme or marginal instance of a phenomenon, in which the key variable quality or value is at the minimum or maximum extent of its possible variation. |
| superlimitnoun | (mathematics) A superstable limit |
| subminimumnoun | (mathematics) A point or value below a minimum. |
| continuous functionnoun | (mathematical analysis) a function whose value at any point in its domain is equal its limit at the same point |
| antimodenoun | (mathematics) A local minimum on a graph |
| limit superiornoun | The supremum of the set of accumulation points of a given sequence or set. |
| essential supremumnoun | (mathematical analysis) The supremum (least upper bound) of a function which holds almost everywhere. In symbols, ess sup f= inf M:μ(x:f(x)>M)=0 |
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