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rouc

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There are 4 letters in ROUC ( C³O¹R¹U¹ )

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

CLOUR MUCOR CORNU OCCUR MUCRO SCOUR DUROC CURIO CRUOR CROUP COURT

3 letters out of ROUC

COR CRU CUR ORC OUR ROC

2 letters out of ROUC

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Definitions of rouc in various dictionaries:

ROUC - Rouché's theorem, named after Eugène Rouché, states that for any two complex-valued functions f and g holomorphic inside some region ...

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Rouc might refer to
Rouché's theorem, named after Eugène Rouché, states that for any two complex-valued functions f and g holomorphic inside some region * * * * K * * * {\displaystyle K} * with closed contour * * * * ∂ * K * * * {\displaystyle \partial K} * , if \|g(z)\| < \|f(z)\| on * * * * ∂ * K * * * {\displaystyle \partial K} * , then f and f + g have the same number of zeros inside * * * * K * * * {\displaystyle K} * , where each zero is counted as many times as its multiplicity. This theorem assumes that the contour * * * * ∂ * K * * * {\displaystyle \partial K} * is simple, that is, without self-intersections. Rouché's theorem is an easy consequence of a stronger symmetric Rouché's theorem described below.

Rouc might refer to

Rouché's theorem, named after Eugène Rouché, states that for any two complex-valued functions f and g holomorphic inside some region
*
*
*
* K
*
*
* {\displaystyle K}
* with closed contour
*
*
*
* ∂
* K
*
*
* {\displaystyle \partial K}
* , if |g(z)| < |f(z)| on
*
*
*
* ∂
* K
*
*
* {\displaystyle \partial K}
* , then f and f + g have the same number of zeros inside
*
*
*
* K
*
*
* {\displaystyle K}
* , where each zero is counted as many times as its multiplicity. This theorem assumes that the contour
*
*
*
* ∂
* K
*
*
* {\displaystyle \partial K}
* is simple, that is, without self-intersections. Rouché's theorem is an easy consequence of a stronger symmetric Rouché's theorem described below.

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