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refinab

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The answer REFINAB has 0 possible clue(s) in existing crosswords.

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The word REFINAB is NOT valid in any word game. (Sorry, you cannot play REFINAB in Scrabble, Words With Friends etc)

There are 7 letters in REFINAB ( A1B3E1F4I1N1R1 )

To search all scrabble anagrams of REFINAB, to go: REFINAB?

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Scrabble results that can be created with an extra letter added to REFINAB

FIBRANNE

6 letters out of REFINAB

FAINER INFARE

5 letters out of REFINAB

AFIRE BAIRN BINER BRAIN BRIEF BRINE FERIA FIBER FIBRE FINER FRENA INFER INFRA

4 letters out of REFINAB

ABRI AIRN BANE BANI BARE BARF BARN BEAN BEAR BIER BINE BRAE BRAN BREN BRIE BRIN EARN FAIN FAIR FANE FARE FEAR FERN FIAR FINE FIRE FIRN FRAE NABE NAIF NEAR NEIF RAIN RANI REIF REIN RIFE

3 letters out of REFINAB

AIN AIR ANE ANI ARB ARE ARF BAN BAR BEN BIN BRA EAR ERA ERN FAB FAN FAR FEN FER FIB FIE FIN FIR IRE NAB NAE NEB NIB RAI RAN REB REF REI RIA RIB RIF RIN

2 letters out of REFINAB

AB AE AI AN AR BA BE BI EF EN ER FA FE IF IN NA NE RE

Searching in Dictionaries ...

Definitions of refinab in various dictionaries:

REFINAB - In mathematics, in the area of wavelet analysis, a refinable function is a function which fulfils some kind of self-similarity. A function ...

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Refinab might refer to
In mathematics, in the area of wavelet analysis, a refinable function is a function which fulfils some kind of self-similarity. A function
*
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* φ
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* {\displaystyle \varphi }
* is called refinable with respect to the mask
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* h
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* {\displaystyle h}
* if*
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* φ
* (
* x
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* =
* 2
* ⋅
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* ∑
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* k
* =
* 0
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* N
* −
* 1
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* h
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* k
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* 2
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* {\displaystyle \varphi (x)=2\cdot \sum _{k=0}^{N-1}h_{k}\cdot \varphi (2\cdot x-k)}
* This condition is called refinement equation, dilation equation or two-scale equation.
* Using the convolution (denoted by a star, *) of a function with a discrete mask and the dilation operator
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*
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* D
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* {\displaystyle D}
* one can write more concisely:
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* φ
* =
* 2
* ⋅
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* D
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* 1
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* /
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* 2
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* h
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* {\displaystyle \varphi =2\cdot D_{1/2}(h*\varphi )}
* It means that one obtains the function, again, if you convolve the function with a discrete mask and then scale it back.
* There is a similarity to iterated function systems and de Rham curves.
* The operator
*
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* φ
* ↦
* 2
* ⋅
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* D
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* 1
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* /
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* 2
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* (
* h
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* {\displaystyle \varphi \mapsto 2\cdot D_{1/2}(h*\varphi )}
* is linear.
* A refinable function is an eigenfunction of that operator.
* Its absolute value is not uniquely defined.
* That is, if
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* φ
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* {\displaystyle \varphi }
* is a refinable function,
* then for every
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* c
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* {\displaystyle c}
* the function
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*
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* c
* ⋅
* φ
*
*
* {\displaystyle c\cdot \varphi }
* is refinable, too.
* These functions play a fundamental role in wavelet theory as scaling functions.
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