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multiplicative

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Definitions of multiplicative in various dictionaries:

adj - tending or having the power to multiply or increase in number or quantity or degree

Tending to multiply or capable of multiplying or increasing.

Having to do with multiplication.

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Possible Dictionary Clues
tending or having the power to multiply or increase in number or quantity or degree
Subject to or of the nature of multiplication.
Tending to multiply or capable of multiplying or increasing.
Having to do with multiplication.

Multiplicative might be related to
In mathematics, a multiplicative calculus is a system with two multiplicative operators, called a "multiplicative derivative" and a "multiplicative integral", which are inversely related in a manner analogous to the inverse relationship between the derivative and integral in the classical calculus of Newton and Leibniz. The multiplicative calculi provide alternatives to the classical calculus, which has an additive derivative and an additive integral. * Infinitely many non-Newtonian calculi are multiplicative, including the geometric calculus and the bigeometric calculus discussed below. These calculi all have a derivative and/or integral that is not a linear operator. * The geometric calculus is useful in image analysis and in the study of growth/decay phenomena (e.g., in economic growth, bacterial growth, and radioactive decay). The bigeometric calculus is useful in some applications of fractals and in the theory of elasticity in economics.

Multiplicative might be related to

In mathematics, a multiplicative calculus is a system with two multiplicative operators, called a "multiplicative derivative" and a "multiplicative integral", which are inversely related in a manner analogous to the inverse relationship between the derivative and integral in the classical calculus of Newton and Leibniz. The multiplicative calculi provide alternatives to the classical calculus, which has an additive derivative and an additive integral.
* Infinitely many non-Newtonian calculi are multiplicative, including the geometric calculus and the bigeometric calculus discussed below. These calculi all have a derivative and/or integral that is not a linear operator.
* The geometric calculus is useful in image analysis and in the study of growth/decay phenomena (e.g., in economic growth, bacterial growth, and radioactive decay). The bigeometric calculus is useful in some applications of fractals and in the theory of elasticity in economics.

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