equation |
resolvent |
As a noun equation
is equation (assertion).
As a verb resolvent is
.
equation |
subequation |
In mathematics terms the difference between equation and subequation
is that
equation is (
assertion) An assertion that two expressions are equal, expressed by writing the two expressions separated by an equal sign; from which one is to determine a particular quantity while
subequation is an equation that forms part of another.
equation |
deconvolute |
In mathematics terms the difference between equation and deconvolute
is that
equation is (
assertion) An assertion that two expressions are equal, expressed by writing the two expressions separated by an equal sign; from which one is to determine a particular quantity while
deconvolute is to invert a convolution equation.
As a noun equation
is (
assertion) An assertion that two expressions are equal, expressed by writing the two expressions separated by an equal sign; from which one is to determine a particular quantity.
As a verb deconvolute is
to analyze the sequence of sugars in a polysaccharide by removing them one at a time.
equation |
extremal |
As nouns the difference between equation and extremal
is that
equation is equation (assertion) while
extremal is (mathematics) any solution to a variety of equations in the calculus of variations.
As an adjective extremal is
(mathematics) having to do with extrema.
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