Crossword Solver > found answer > MULTIPLIER

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multiplier

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The answer MULTIPLIER has 2 possible clue(s) in existing crosswords.

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The word MULTIPLIER is VALID in some board games. Check MULTIPLIER in word games in Scrabble, Words With Friends, see scores, anagrams etc.

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Definitions of multiplier in various dictionaries:

noun - the number by which a multiplicand is multiplied

One that multiplies: This old house is becoming a multiplier of expenses.

The number by which another number is multiplied.

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Keep reading for additional results and analysis below.

Possible Crossword Clues
The '3' in '6 x 3 = 18'
Young producer, calculating type

Last Seen in these Crosswords & Puzzles
Dec 11 2018 The Guardian - Cryptic crossword
Mar 14 2011 New York Times

Possible Dictionary Clues
A person or thing that multiplies.
the number by which a multiplicand is multiplied
a number used to multiply another number. A multiplier is often used to calculate things such as tax or pension payments:
spending on one product or service that causes people and organizations to spend on other things as a result:
One that multiplies: This old house is a multiplier of expenses.
Mathematics The number by which another number is multiplied. In 8 32, the multiplier is 8.
Physics A device, such as a phototube, used to enhance or increase an effect.

Multiplier might refer to

Multiplier might be related to
In Fourier analysis, a multiplier operator is a type of linear operator, or transformation of functions. These operators act on a function by altering its Fourier transform. Specifically they multiply the Fourier transform of a function by a specified function known as the multiplier or symbol. Occasionally, the term multiplier operator itself is shortened simply to multiplier. In simple terms, the multiplier reshapes the frequencies involved in any function. This class of operators turns out to be broad: general theory shows that a translation-invariant operator on a group which obeys some (very mild) regularity conditions can be expressed as a multiplier operator, and conversely. Many familiar operators, such as translations and differentiation, are multiplier operators, although there are many more complicated examples such as the Hilbert transform. * In signal processing, a multiplier operator is called a "filter", and the multiplier is the filter's frequency response (or transfer function). * In the wider context, multiplier operators are special cases of spectral multiplier operators, which arise from the functional calculus of an operator (or family of commuting operators). They are also special cases of pseudo-differential operators, and more generally Fourier integral operators. There are natural questions in this field that are still open, such as characterizing the Lp bounded multiplier operators (see below). * Multiplier operators are unrelated to Lagrange multipliers, except that they both involve the multiplication operation. * For the necessary background on the Fourier transform, see that page. Additional important background may be found on the pages operator norm and Lp space.

Multiplier might be related to

In Fourier analysis, a multiplier operator is a type of linear operator, or transformation of functions. These operators act on a function by altering its Fourier transform. Specifically they multiply the Fourier transform of a function by a specified function known as the multiplier or symbol. Occasionally, the term multiplier operator itself is shortened simply to multiplier. In simple terms, the multiplier reshapes the frequencies involved in any function. This class of operators turns out to be broad: general theory shows that a translation-invariant operator on a group which obeys some (very mild) regularity conditions can be expressed as a multiplier operator, and conversely. Many familiar operators, such as translations and differentiation, are multiplier operators, although there are many more complicated examples such as the Hilbert transform.
* In signal processing, a multiplier operator is called a "filter", and the multiplier is the filter's frequency response (or transfer function).
* In the wider context, multiplier operators are special cases of spectral multiplier operators, which arise from the functional calculus of an operator (or family of commuting operators). They are also special cases of pseudo-differential operators, and more generally Fourier integral operators. There are natural questions in this field that are still open, such as characterizing the Lp bounded multiplier operators (see below).
* Multiplier operators are unrelated to Lagrange multipliers, except that they both involve the multiplication operation.
* For the necessary background on the Fourier transform, see that page. Additional important background may be found on the pages operator norm and Lp space.

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